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Characterizing the physical properties of rocks from the Paleozoic to Permo-Triassic transition in the Upper Rhine Graben


Geothermal energy exploitation in the Upper Rhine Graben currently targets high-temperature anomalies in the crystalline Paleozoic basement at depths up to 5 km. However, at certain locations (e.g. Rittershoffen, France), geothermal installations are actively targeting resources at shallower depths where the Paleozoic granite transitions into the overlying Permo-Triassic sandstones. We here investigate the variation in physical properties—including porosity, P-wave velocity, permeability, uniaxial compressive strength, and thermal properties—in rocks that locally extend across the Paleozoic–Permo-Triassic boundary in four locations to the west of the Upper Rhine Graben. The lithologies investigated include sandstones, breccia, granites, metagranites, dolomite, and altered and unaltered volcanic rocks and represent the variety of lithologies at this transition. We note that while the porosity, permeability, thermal conductivity, and P-wave velocity of the Permo-Triassic sedimentary cover and Paleozoic crystalline basement rocks are consistent with values determined for rocks from exploratory and production boreholes at Soultz-sous-Forêts (France), the other lithologies (belonging to neither the sedimentary nor basement sequences) are conspicuously lower in porosity and permeability. Further, the attendant strength of these other lithologies could make them relatively unamenable to fracturing, reducing the possibility of fracture-controlled permeability in these units. Indeed, we conclude that in areas where these low-permeability and high-strength rocks act to cap the crystalline basement, hydrothermal convection may be curtailed and geothermal exploitation may be rendered untenable.


Geothermal energy has emerged as an attractive alternative to fossil fuel resources in part because it represents a carbon-free energy supply that can be exploited regardless of the time of day or year. Of particular interest is the increasing economic viability and technological feasibility of geothermal exploitation in non-volcanic environments. For example, the last 30 years has seen the development of economically viable deep geothermal resources in continental Europe, where electricity and heat are being generated by exploiting the high geothermal gradients extant in intracratonic basins, crystalline massifs, and continental rifts (e.g. Ungemach and Antics (2010)). Several successful geothermal case studies highlight the viability of geothermal energy generation and/or direct-use from deep crustal reservoirs where hot (up to 200 °C) fluids circulate at depths in excess of 1 km (Baria et al. 1999; Laplaige et al. 2000; Kappelmeyer et al. 1991; Baujard et al. 2017; Housse 1984; Baumgärtner and Lerch 2013; Hettkamp et al. 2013; Antics and Sanner 2007; Menzel et al. 2000; Mahler and Magtengaard 2005; Lund et al. 2005; Paschen et al. 2003). However, particular barriers to the development of deep geothermal resources in sedimentary basins are the risks of wellbore instabilities (Dusseault 2011; Zeynali 2012) and the high costs associated with deep drilling exploration (York et al. 2009; Proehl 2002; Li et al. 2012). Thus, the physico-chemical characterisation of regional rocks analogous to lithologies that may be in proximity to reservoirs informs the analysis and interpretation of non-invasive geophysical exploration techniques and regional modelling (Reyer and Philipp 2014) and can help mitigate these risks (Khaksar et al. 2009).

To date, there are several active industrial geothermal plants in the Upper Rhine Graben producing electricity, heat, or a cogeneration of the two including the sites of Landau (Hettkamp et al. 2013) and Insheim (Baumgärtner and Lerch 2013) in Germany and Soultz-sous-Forêts (Baria et al. 1999; Kappelmeyer et al. 1991; Gérard et al. 2006) and Rittershoffen (Baujard et al. 2017) in France. The geothermal project near the town of Soultz-sous-Forêts was initiated in 1987 (Gérard and Kappelmeyer 1987) as a scientific pilot plant and is, therefore, the most thoroughly studied geothermal system in the Upper Rhine Graben. There, the Paleozoic granitic basement has been targeted, ultimately exploiting hot (up to 200 °C) brines from a depth of 5 km (Gérard et al. 2006). Recently, however, due to the need for lower temperatures and the high cost of deep drilling, the transition zone between the crystalline Paleozoic basement and the Permo-Triassic sedimentary cover has been targeted for geothermal heat exploitation (e.g. Baujard et al. (2017)). Thus, the characterisation of the variability of rocks in this zone is useful to the improvement of our understanding of geothermal reservoirs in deep basins, enabling the technical and economic exploitation of these resources.

Here, we characterise the physical properties (including porosity, permeability, seismic velocity, thermal properties, and uniaxial compressive strength) of rocks from the transition between the Paleozoic crystalline basement and the Permo-Triassic sedimentary cover in the Upper Rhine Graben. We have chosen four locations on the margins of the Upper Rhine Graben where this transition zone outcrops and from which samples could be easily procured. By characterising these rocks, we address the possible variability of the lithological boundaries of the Paleozoic to Permo-Triassic transition at depth throughout the region.

Upper Rhine Graben quarries and sample suite

We characterise a selection of the main lithologies that may delineate the transition from the Paleozoic crystalline basement to the sedimentary cover within the Upper Rhine Graben by procuring rock samples from four different quarries: Saint Pierre Bois (Alsace, France), Raon l’Etape (Alsace, France), Waldhambach (Baden-Württemberg, Germany), and Albersweiler (Baden-Württemberg, Germany) (Fig. 1). These rocks were chosen to represent the lithologies spanning the Paleozoic-to-Permo-Triassic transition at these locations and include sandstones, breccia, granites, metagranites, dolomites, and volcanic rocks.

Fig. 1

Map of the Rhine Graben Basin, Europe. The location of the quarries of Saint Pierre Bois and Raon l’Etape in France and Waldhambach and Albersweiler in Germany are identified by the yellow stars

The Waldhambach quarry (27 km north of Soultz-sous-Forêts) provides a clear expression of the Paleozoic biotite–amphibole granodiorite overlain, in turn, by (1) white- to purple-coloured, medium to coarse-grained Permian sandstones; (2) black-coloured hydrothermally altered Permian andesites; and finally (3) orange- to red-coloured fine to medium grained Buntsandstein sandstones and clayey sandstones (Fig. 2a).

Fig. 2

Photos of the field locations from which the rock samples were taken. The dominant lithologies at each site are indicated. a Waldhambach, Germany. b Albersweiler, Germany. c Saint Pierre Bois, France. d Saint Pierre Bois, France. Note the fractures present in the granite become arrested at the sandstone–granite interface. e Saint Pierre Bois, France. Note the alternating sandstone and clay units. f Raon l’Etape, France. g Raon l’Etape, France

At the Albersweiler quarry (34 km north of Soultz-sous-Forêts), the Hercynian basement is a crystalline complex that has been subjected to regional metamorphism under amphibolite facies conditions and consists of metabasites (plagioclase + hornblende + biotite + quartz) crosscut by aplitic dykes on the western portion of the quarry and metagranite (quartz + K-feldspar + plagioclase + biotite ± hornblende) crosscut by mafic dykes in the eastern portion of the quarry (Fig. 2b) (Okrusch 1995). The Hercynian basement is overlain by Permian formations including light-grey to purple-coloured, fine to coarse grained sandstones, red to purple-coloured, poorly-sorted breccia and red/purple-coloured, variably fractured, hydrothermally altered aphanitic volcanic rocks. The sandstones and breccia contain blocks of metagranite and metabasites that are likely associated with the near in situ erosion of the basement rock.

At Saint Pierre Bois (76 km south of Soultz-sous-Forêts), the crystalline basement consists of a coarse-grained, biotite–muscovite-bearing granite. This crystalline basement is overlain, in turn, by a granitic sandstone up to 1 m in thickness, a 30 cm thick layer of silty clay, and light grey to purple-coloured, fine to coarse-grained Permian sandstones (Fig. 2c). We note that the textural similarity between the granitic sandstone and the granite basement makes these two units difficult to distinguish from each other. Large-scale fracture networks crosscut the granite and terminate at the granite–sandstone interface (Fig. 2d). Locally, sandstone and silty clay layers are interbedded on the decimetre-scale (Fig. 2e).

The Hercynian basement at the quarry at Raon l’Etape (96 km southwest of Soultz-sous-Forêts) is made up of vertically tilted Devonian-Dinantian (360 Ma) andesites. The subsequent erosion of this basement produced breccia (Fig. 2f) that is Permian in age and deposited exclusively in areas of negative relief along the Devonian-Dinantian to Permian paleosurface. Elsewhere, the basement is overlain by a yellow to brown-coloured, poorly lithified but well sorted, medium-grained Buntsandstein sandstone (Fig. 2g). Locally, dolomite-filled fractures crosscut the basement and the sedimentary cover, and are associated with the near-complete dolomitization of the breccia.

We have sampled rocks that are unique and representative of the diversity of the lithologies extant at each quarry site. In those cases where rocks are comparable between sites, we have opted not to resample them but, instead, have assumed that they are representative of all sites. For example, the crystalline basement at all sites is either granite or metagranite, thus we have only sampled the granites from Saint Pierre Bois and the metagranites from Albersweiler. In total, 10 different lithologies were sampled from the four quarry sites for physical property characterisation (Fig. 3; Table 1).

Fig. 3

Photos of the rock samples prepared for physical property characterisation. WPS sandstone from Raon l’Etape, TAS sandstone from Waldhambach, SPB sandstone from Saint Pierre Bois, TPSC breccia from Albersweiler, WAG granite from Saint Pierre Bois, TPV hydrothermally altered volcanic rock from Albersweiler, TAB hydrothermally altered andesite from Waldhambach, TPDG metabasite from Albersweiler, TPG metagranite from Albersweiler, WPD dolomite from Raon l’Etape

Table 1 Mineralogy of the rocks studied

Mineralogical characterisation and microstructural analysis

Mineral content was determined using X-ray powder diffraction (XRPD) patterns of bulk rock powder. Bulk rock samples of each lithology were ground for 8 min with 10 ml of isopropyl alcohol using agate cylinders in a McCrone Micronising Mill. XRPD analyses were performed on powder mounts using a PW 1800 X-ray diffractometer (CuKα, graphite monochromator, 10 mm automatic divergence slit, step-scan 0.02° 2θ increments per second, counting time one second per increment, 40 mA, 40 kV) and mineral phases were quantified by Rietveld analysis using the program BGMN (Bergmann et al. 1998). Clay minerals were identified by separating the < 2 μm particle fraction using a centrifuge and preparing oriented mounts that were X-rayed in an air-dried and ethylene glycolated state.

Double-polished thin sections were prepared for select samples (Table 1) and the predominant microstructural characteristics were examined using a Tescan Vega 2 XMU scanning electron microscope (SEM).

Sample preparation and porosity measurements

We prepared a total of 100 cylindrical rock samples out of the 10 lithologies collected in the field. Samples were cored in three mutually perpendicular directions; these directions are denoted as the x-, y-, or z-direction with the x-direction taken perpendicular to any observed bedding or foliation (Table 2). In rocks that did not display any evident bedding or foliation, the x-, y-, z-directions were assigned arbitrarily. The cylindrical samples had a diameter of 20 mm and their ends were ground flat to a nominal sample length of 40 mm. Prior to all measurements described hereafter, all samples were cleaned with water and dried in a vacuum oven at 40 °C for at least 24 h.

Table 2 Physical properties measured on the oriented core samples

The connected porosity of all samples is: \(\phi_{\text{c}} \, = \,\left( {1\, - \,\frac{{V_{\text{s}} }}{{V_{\text{b}} }}} \right)\), where Vb is the bulk volume of the sample (calculated using the sample dimensions) and Vs is the volume of the sample excluding all connected pore space (determined using a Micrometrics AccuPycII 1340 helium pycnometer). The total sample porosity, \(\phi_{\text{t}}\), for all cores was calculated: \(\phi_{\text{t}} \, = \,1\, - \,\frac{{\rho_{\text{b}} }}{{\rho_{\text{s}} }}\), where ρb is bulk sample density and ρs is the skeletal density of the sample. ρs was determined for each rock type by measuring the mass and volume (using the pycnometer) of a powdered sample.


The gas permeability, k, of 47 samples (Table 3) was measured using a bench-top gas permeameter (Farquharson et al. 2016) designed to make measurements using either the steady state flow or transient pulse methods. For all measurements, both the confining pressure and pore fluid pressures were provided using nitrogen gas. All measurements were made under a confining pressure of 1 MPa and at ambient laboratory temperature.

Table 3 Permeability and mechanical properties of selected sample

The steady state flow method was used for samples of relatively high permeability (k > 10−17 m2). Using this method, a constant pore fluid pressure gradient, \(\Delta P\), was imposed across each sample and the volumetric flow rate, \(Q\), of gas flowing through the sample was monitored using a gas flowmeter. \(\Delta P\, = \,P_{\text{u}} \, - \,P_{\text{d}}\), where \(P_{\text{u}}\) and \(P_{\text{d}}\) are the upstream and downstream pore fluid pressures, respectively. \(P_{\text{d}}\) for all measurements was atmospheric pressure and typical values of \(\Delta P\) were between 0.005 and 0.2 MPa; Q was measured for several imposed \(\Delta P\). Permeability was then calculated for every \(\Delta P\) using Darcy’s Law for a compressible fluid:

$$k_{\text{D}} \, = \,\frac{Q}{{P_{\text{m}} \left( {P_{\text{u}} \, - \,P_{\text{d}} } \right)}} \frac{{\mu LP_{\text{d}} }}{A}$$

where kD is the permeability calculated for every \(\Delta P\), Q is the volumetric flow rate measured downstream of the sample, \(P_{\text{m}}\) is the mean pore fluid pressure (i.e. (\(P_{\text{u}} + P_{\text{d}} )/2\)), \(\mu\) is the viscosity of the pore fluid (taken as the viscosity of nitrogen at 20 °C = 1.76 × 10−5 Pa s), and \(L\) and \(A\) are the sample length and cross sectional area, respectively.

For samples with relatively low permeability (k < 10−17 m2), permeability was determined using the transient pulse method (Brace et al. 1968). Using this method, two pore fluid reservoirs of constant and known volumes are separated by a permeable rock sample; sample permeability is determined by monitoring the equilibration of the pore fluid pressures in the upstream and downstream reservoirs across the sample. In this study, the downstream pore fluid reservoir was of infinite volume and at atmospheric pressure. Using this pore fluid reservoir configuration, sample permeability is calculated:

$$k_{\text{D}} \, = \,\frac{2L\mu }{A}\frac{{V_{\text{u}} }}{{P_{\text{u}}^{ 2} - P_{\text{d}}^{ 2} }}\frac{{{\text{d}}P_{\text{u}} }}{{{\text{d}}t}}$$

where \(V_{\text{u}}\) is the volume of the upstream pore fluid reservoir and equal to \(V_{\text{u}} = \frac{{P_{\text{d}} Q}}{{{\raise0.7ex\hbox{${\partial P_{\text{u}} }$} \!\mathord{\left/ {\vphantom {{\partial P_{\text{u}} } {\partial t}}}\right.\kern-0pt} \!\lower0.7ex\hbox{${\partial t}$}}}}\) (see Heap et al. (2017) for a full derivation of these equations). Pu was approximately 0.2 MPa for all transient pulse measurements made in the present study.

When fluid flow through a rock sample is laminar, the permeability of the sample is given by Eqs. 1 and 2. However, non-laminar gas flow may give rise to erroneous permeability values, necessitating the use of fluid flow corrections. In this study, we have assessed all permeability measurements for artefacts induced by turbulent flow (i.e. the Forchheimer effect; Forchheimer (1901)) and/or gas slip along flow channel walls (i.e. the Klinkenberg effect; Klinkenberg (1941)). Both the steady state flow and transient pulse methods give \(k_{\text{D}}\) for different values of \(\Delta P\); this data is used to assess the need for fluid flow related corrections. The presence of the Forchheimer effect is assessed first. This is done by plotting \({1 \mathord{\left/ {\vphantom {1 {k_{\text{D}} }}} \right. \kern-0pt} {k_{\text{D}} }}\) as a function of \(Q\) for every interval of \(\Delta P\). A Forchheimer correction is necessary if the relationship between \({1 \mathord{\left/ {\vphantom {1 {k_{\text{D}} }}} \right. \kern-0pt} {k_{\text{D}} }}\) and \(Q\) is well described by a positive linear relationship; we consider an R2 > 0.99 to indicate a good correlation between \({1 \mathord{\left/ {\vphantom {1 {k_{\text{D}} }}} \right. \kern-0pt} {k_{\text{D}} }}\) and Q. The permeability of the sample corrected for the Forchheimer effect, \(k_{\text{forch}}\), is the inverse of the y-intercept of the best-fit linear regression of this positive linear relationship.

To check for the Klinkenberg effect, a Forchheimer-corrected permeability, kc, is calculated for each \(\Delta P\):

$$\frac{1}{{k_{\text{c}} }} \, = \,\frac{1}{{k_{\text{D}} }}\, - \,\xi Q$$

where \(\xi\) is the slope of the line of best fit that describes \({1 \mathord{\left/ {\vphantom {1 {k_{\text{D}} }}} \right. \kern-0pt} {k_{\text{D}} }}\) as a function of \(Q\). Subsequently, \(k_{\text{c}}\) is assessed as a function of \(1/P_{\text{m}}\) for every interval \(\Delta P\). The Klinkenberg correction is necessary if the relationship between \(k_{\text{c}}\) and \({1 \mathord{\left/ {\vphantom {1 {P_{m} }}} \right. \kern-0pt} {P_{m} }}\) is well described by a positive linear relationship (again, we consider an R2 > 0.99 to indicate a good correlation between \(k_{\text{c}}\) and \({1 \mathord{\left/ {\vphantom {1 {P_{\text{m}} }}} \right. \kern-0pt} {P_{\text{m}} }}\)). If both the Forchheimer and Klinkenberg corrections are required, the sample permeability, k, is equal to the y-intercept of the best-fit linear regression of the relationship between \(k_{\text{c}}\) and \({1 \mathord{\left/ {\vphantom {1 {P_{\text{m}} }}} \right. \kern-0pt} {P_{\text{m}} }}\). If the relationship between \(k_{\text{c}}\) and \({1 \mathord{\left/ {\vphantom {1 {P_{\text{m}} }}} \right. \kern-0pt} {P_{\text{m}} }}\) cannot be described by a positive linear relationship, then only the Forchheimer correction is necessary and the permeability of the sample is \(k \, = \, k_{\text{forch}}\). In the absence of a Forchheimer correction, the need for a Klinkenberg correction is determined by assessing \(k_{\text{D}}\) as a function of \({1 \mathord{\left/ {\vphantom {1 {P_{\text{m}} }}} \right. \kern-0pt} {P_{\text{m}} }}\). In this case, the sample permeability, k, is the y-intercept of the best-fit linear regression of the relationship between \(k_{\text{D}}\) and \({1 \mathord{\left/ {\vphantom {1 {P_{\text{m}} }}} \right. \kern-0pt} {P_{\text{m}} }}\). If neither the Forchheimer nor the Klinkenberg correction is deemed necessary, then the sample permeability, k, is equal to \(k_{\text{D}}\).

P-wave velocity

The P-wave travel time along the length of all samples was measured using piezoelectric sensors excited at a frequency of 700 kHz. The time to the first arrival of the signal through the sample was used to calculate the P-wave velocity (\(V_{\text{p}} \, = \,\frac{L}{{t_{\text{p}} }}\), where Vp is the P-wave velocity, L is the sample length, and tp is the P-wave travel time). All measurements were conducted on oven-dry samples under a uniaxial stress of ~ 1 MPa.

Thermal properties

The thermal conductivity (κ) and diffusivity (α) of all lithologies was measured using the transient plane heat source (i.e. hot disk) method (Gustafsson 1991; ISO 22007-2 2015) using a Hot Disk TPS 500 apparatus. A 3.2 mm radius Kapton-insulated sensor was placed between the ends of two oven-dried cylindrical cores of each lithology; the sensor size allows for the accurate measurement of samples 20 mm in diameter. The output power used was between 150 and 220 mW and measurement times ranged between 2.5 and 5 s; measurement parameters were optimized for each lithology on a case-by-case basis. The total temperature increase across all samples did not exceed 8 °C during measurement and four measurements were made for each lithology. All data were analysed using the program Hot Disk Thermal Analyser 7.3; the specific heat capacity (Cp) of each sample was calculated by the program using the values of thermal conductivity and diffusivity.

Uniaxial compressive strength

Forty-two samples (Table 3) were deformed uniaxially at a constant strain rate of 1.0 × 10−5 s−1 until macroscopic failure in a servo-controlled deformation apparatus (described by Heap et al. (2014) and Farquharson et al. (2017)). The piston displacement was controlled and recorded using a linear variable differential transducer (LVDT) and the force on the sample was monitored using a load cell. The force on the sample and the displacement of the piston were converted to axial stress and axial strain, respectively, using the sample dimensions. Measurements were performed on oven-dried samples at room temperature. The elastic modulus, E, of each sample was determined by calculating the slope of the linear portion of the loading part of the stress–strain curve (Bieniawski et al. 2007).


We here describe the microstructural, mineralogical, and physical properties of the rocks studied, by location. For reference, the mineralogical data, as determined by XPRD, are given in Table 1. Backscattered electron images (BSE) of the samples are compiled in Figs. 4 and 5. The connected, porosity, total porosity, and P-wave velocity of all samples are given in Table 2. Permeability, UCS, and elastic modulus are given by field location in Table 3. Thermal property data are summarised in Table 4.

Fig. 4

Backscatter electron microscope images of select rocks characterised in this study. Black space is porosity. a Sandstone (WPS) from Raon l’Etape. b Dolomite (WPD) from Raon l’Etape. c Sandstone (TAS) from Waldhambach. d Granite (WAG) from Saint Pierre Bois. e Sandstone (WAAG) from Saint Pierre Bois. f Metabasite (TPDG) from Albersweiler. g Breccia (TPSC) from Albersweiler. h Metagranite (TPG) from Albersweiler. i Hydrothermally altered Permian volcanics (TPV) from Albersweiler

Fig. 5

Backscatter electron microscope images of select rocks characterised in this study. Black space is porosity. a Sandstone (WPS) from Raon l’Etape. b Dolomite (WPD) from Raon l’Etape. c Sandstone (TAS) from Waldhambach. d Granite (WAG) from Saint Pierre Bois. e Sandstone (WAAG) from Saint Pierre Bois. f Metabasite (TPDG) from Albersweiler. g Breccia (TPSC) from Albersweiler. h Metagranite (TPG) from Albersweiler. i Hydrothermally altered Permian volcanics (TPV) from Albersweiler. pl plagioclase, qz quartz, chl chlorite, dol dolomite, cal calcite, mc microcline, bt biotite, ab albite, ilt illite, hbl hornblende

Table 4 Thermal properties of the rocks

Saint Pierre Bois (France)

The Saint Pierre Bois granites contain quartz (37–42 wt%), K-feldspar (25–31 wt%), and albite (25–29 wt%) with accessory biotite (3 wt%) and muscovite/illite (3–4 wt%). Overall, their microstructure reflects a distinct lack of porosity (Fig. 4d) though, locally, illite-filled fractures are observed (Fig. 4d). Porosity in these samples is predominantly located along fractures and at the centre and edges of albite crystals (Figs. 4d and 5d). Crystals are several mm in diameter.

The sandstone samples contain quartz (62–81 wt%), K-feldspar (15–25 wt%), variable amounts of plagioclase (0.5–10 wt% albite), muscovite/illite (3–5 wt%) with accessory hematite (< 1.3 wt%). Their porosity is predominantly associated with the dissolution of albite; this is reflected in the variable amounts of albite detected by XRPD (Figs. 4e and 5e). The grains in the sandstones are < 1 mm in diameter.

The connected porosity of the granites is between 0.02 < ϕc < 0.05 while the connected porosity of the sandstones is 0.03 < ϕc < 0.16; in all samples, the isolated porosity does not exceed 0.01. In general, P-wave velocity decreases with increasing porosity in both the granites and sandstones (Fig. 6). The P-wave velocity of the granites is consistently faster then that of the sandstones and ranges between 4.39 < Vp < 5.20 km s−1. While the P-wave velocity of the sandstones generally decreases with increasing porosity (3.71 < Vp < 4.80 km s−1), P-wave velocity may vary by as much as 1 km s−1 at low porosity (< 0.06). We do not observe P-wave velocity anisotropy in either of the lithologies. The permeability of the granites is between 1.05 × 10−18 < k < 6.37 × 10−18 m2; the permeability of the sandstones is 7.16 × 10−19 < k < 1.32 × 10−17 m2. We do not observe permeability anisotropy in the granites. Overall, the permeability of the sandstones increases with increasing porosity but does not vary by more than an order of magnitude over the entire porosity range. The permeability of the granites does not correlate with connected porosity and may vary by up to an order of magnitude for any given connected porosity. The sandstones have UCS between 64 and 199 MPa and elastic modulus (E) between 9 and 30 GPa. The granites have UCS between 84 and 124 MPa and elastic modulus (E) between 20 and 36 GPa. Both parameters decrease with increasing porosity for each lithology.

Fig. 6

P-wave velocity as a function of total porosity and permeability as a function of connected porosity for all rocks, organised by sample location. a Saint Pierre Bois. b Raon l’Etape. c Albersweiler. d Waldhambach

The thermal conductivity of the sandstones is between 2.94 < κ < 3.66 W m−1 K−1, thermal diffusivity ranges between 1.83 < α < 2.34 mm2 s−1, and specific heat capacity is between 1.35 < Cp < 1.85 MJ m−3 K−1 (Table 4). Thermal properties of the sandstones are correlated with porosity (Fig. 7a). The thermal conductivity of the granites is between 3.17 < κ < 3.44 W m−1 K−1, thermal diffusivity ranges between 1.59 < α < 1.96 mm2 s−1, and specific heat capacity is between 1.64 < Cp < 2.18 MJ m−3 K−1 (Table 4).

Fig. 7

Thermal conductivity of all rocks investigated as a function of a total porosity, b permeability, and c P-wave velocity. All rocks are categorised as either sedimentary (red squares), crystalline basement (blue triangles), or other lithologies (black circles); see Table 2. Thermal conductivity, porosity, permeability and P-wave velocities shown are the mean values for each rock type; error bars indicate the standard deviation of each mean value

Raon l’Etape (France)

The Raon l’Etape sandstones contain quartz (67 wt%), K-feldspar (30 wt%), and albite (1 wt%) with accessory muscovite/illite (2 wt%) (Table 1). Overall, their microstructure reflects a significant amount of pore space (Fig. 4a) that is only locally filled by clay minerals (Fig. 5a). Grains are generally less than one mm in diameter.

The dolomite samples contain dolomite (75 wt%) with quartz (15 wt%), K-feldspar (6 wt%), and muscovite/illite (3 wt%). The dolomite is largely bereft of observable porosity (Fig. 4b). Its microstructure is dominated by dolomite grains less than one mm in diameter with rare chlorite seams observed between grains (Fig. 5b); chlorite was not abundant enough to be detected by XRPD.

Both the connected and total porosities of the sandstones are 0.25 while the connected porosity of the dolomite is 0.02; the isolated porosity in the dolomite does not exceed 0.01. P-wave velocity is fastest in the dolomite and is between 5.15 < Vp < 5.45 km s−1; in the sandstones, P-wave velocity is 1.77 < Vp < 1.99 km s−1 (Fig. 6). The permeability of the sandstones is between 4.26 × 10−13 < k < 6.76 × 10−13 m2; the permeability of the dolomite is < 10−19 m2. The UCS of the sandstones is between 11 and 17 MPa; elastic modulus (E) is between 2 and 4 GPa. The dolomite has a UCS of 201 MPa and an elastic modulus (E) of 36 GPa.

The thermal conductivity (κ) of the sandstones is 1.54 W m−1 K−1, thermal diffusivity (α) is 1.15 mm2 s−1, and specific heat capacity (Cp) is 1.36 MJ m−3 K−1 (Table 4). The thermal conductivity (κ) of the dolomite is 3.88 W m−1 K−1, thermal diffusivity (α) is 1.68 mm2 s−1, and specific heat capacity (Cp) is 2.31 MJ m−3 K−1 (Table 4).

Albersweiler (Germany)

The Albersweiler metagranites contain quartz (33 wt%), K-feldspar (20 wt%), and albite (42 wt%) with accessory biotite (1 wt%), muscovite/illite (1 wt%), chlorite (2 wt%), and hematite (< 0.6 wt%) (Table 1). Overall, the metagranite microstructure reflects a conspicuous lack of porosity (Figs. 4h and 5h). Crystals are < 1 mm in diameter.

Metabasites of the basement contain albite (34 wt%), hornblende (31 wt%), and chlorite (15 wt%) with accessory quartz (5 wt%), muscovite/illite (6 wt%), biotite (7 wt%), and hematite (1 wt%). BSE images show an overall lack of porosity, though isolated porosity exists. Crystals are < 1 mm in diameter.

The hydrothermally altered Permian aphanitic volcanic samples contain quartz (17 wt%), K-feldspar (11 wt%), albite (18 wt%), chlorite (30 wt%), dolomite (6 wt%), and hematite (10 wt%). BSE images show a ubiquity of fractures running through an otherwise porosity-poor groundmass (Fig. 4i). The rock microstructure is characterised by albite crystals < 200 μm long embedded in a quartz and chlorite groundmass (Fig. 5i).

Finally, the breccia samples contain quartz (32 wt%), K-feldspar (11 wt%), albite (20 wt%), muscovite/illite (35 wt%), and accessory hematite (2 wt%). Overall, porosity in these samples is located at the edges of clasts (Fig. 4g); inter-clast fractures are locally filled by either chlorite or illite (Fig. 5g). Clasts are > 1 mm in diameter.

Neither the metagranites nor the metabasites at Albersweiler have appreciable connected porosity, though they both have total porosities up to 0.01. The connected porosity of the hydrothermally altered Permian aphanitic volcanic rocks is between 0.15 < ϕc < 0.17 while the connected porosity of the breccia is 0.06 < ϕc < 0.10; in all samples, the isolated porosity does not exceed 0.01. In general, P-wave velocity decreases with increasing porosity when all samples are compared (Fig. 6). The P-wave velocities of the metagranites and metabasites are similar and range between 5.37 < Vp < 6.20 km s−1. The P-wave velocity through the hydrothermally altered Permian aphanitic volcanic rocks is between 3.46 < Vp < 3.52 km s−1; The P-wave velocity through the breccia is between 2.34 < Vp< 3.37 km s−1. We do not observe appreciable P-wave velocity anisotropy in any of the rocks. The permeability of both the metagranites and metabasites is < 10−19 m2, with the exception of one sample (TPDG1_1), which contains a through-going fracture along its length that raises the permeability by more than four orders of magnitude (Fig. 6). The permeability of the hydrothermally altered Permian aphanitic volcanic rocks is 4.20 × 10−18 < k < 1.04 × 10−15 m2 and there appears to be permeability anisotropy associated with the direction of sample-scale filled fractures (Fig. 3; TPV); permeability perpendicular to the dominant plane of foliation is at least one order of magnitude less than in the y- or z-directions. The permeability of the breccia is 2.28 × 10−18 < k < 2.93 × 10−15 m2; in one of the x-direction samples, permeability is appreciably lower that the rest of the samples. Overall, permeability does not correlate with connected porosity for any of the dominant Albersweiler lithologies. The UCS of the various rocks are: 248 MPa for the metagranites, 204–241 MPa for the metabasites, 71–74 MPa for the hydrothermally altered Permian aphanitic volcanic rocks, and 31–61 MPa for the breccia. The elastic moduli of the various rocks are: 42.4 GPa for the metagranites, 35.3–41.2 GPa for the metabasites, 9.0–9.1 GPa for the hydrothermally altered Permian aphanitic volcanic rocks, and 3.3–7.1 GPa for the breccia.

Thermal conductivity for the rocks from Albersweiler is between 1.91 < κ < 2.95 W m−1 K−1, thermal diffusivity ranges between 0.94 < α < 1.74 mm2 s−1, and specific heat capacity is between 1.69 < Cp < 2.18 MJ m−3 K−1 (Table 4).

Waldhambach (Germany)

The Waldhambach sandstones contain quartz (42–73 wt%), K-feldspar (6–8 wt%), albite (7–13 wt%), illite/smectite (20–35 wt%), and chlorite (2–10 wt%) with accessory muscovite/illite (4 wt%) in one sample (Table 1). Overall, the microstructure of the sandstone reflects a distinct lack of inter-granular pore space and is instead dominated by fractures (Fig. 4c). As with the granites and sandstones from Saint Pierre Bois, there is significant porosity associated with the dissolution of albite. The hydrothermally altered andesite contains quartz (16 wt%), K-feldspar (20 wt%), albite (30 wt%), and chlorite (30 wt%), and accessory hematite (4 wt%). The rocks of the upper unit—the orange- to red-coloured sandstones—are similar to Permo-Triassic sandstones (including the Buntsandstein) that are ubiquitous to the region (see Heap et al. (2017); Vernoux et al. (1995) for the material characterisation of these rocks).

The connected porosity of the sandstones is between 0.04 < ϕc < 0.15; the isolated porosity does not exceed 0.02. While the hydrothermally altered andesite does not have any connected porosity, it has a total porosity of between 0.01 and 0.02. P-wave velocity is greatest in the hydrothermally altered andesites (4.85 < Vp< 5.09 km s−1) and lowest in the sandstones (3.25 < Vp < 4.00 km s−1). The P-wave velocity of the sandstones does not change significantly with porosity (Fig. 6). The permeability of the sandstones is between 7.37 × 10−19 < k < 2.06 × 10−14 m2; the permeability of the andesites is < 10−19 m2. Overall, the permeability of the sandstones varies by more than four orders of magnitude over the entire porosity range (Fig. 6). Both permeability and P-wave velocity are lowest in the sandstones when the samples are cored perpendicular to the bedding plane. The UCS of the sandstones is between 47 and 80 MPa; elastic modulus (E) is between 8 and 12 GPa. The hydrothermally altered andesite has a UCS of 269 MPa and an elastic modulus (E) of 34 GPa.

The thermal conductivity of the sandstones is between 2.21 < κ < 2.44 W m−1 K−1, thermal diffusivity ranges between 1.03 < α < 1.41 mm2 s−1, and specific heat capacity is between 1.70 < Cp < 2.16 MJ m−3 K−1 (Table 4). None of the thermal properties of the sandstones are correlated with porosity or mineralogical component. The thermal conductivity of the hydrothermally altered andesite is 2.75 W m−1 K−1, thermal diffusivity is 1.44 mm2 s−1, and specific heat capacity is 1.93 MJ m−3 K−1 (Table 4).


Using the reservoir model of Soultz-sous-Forêts as a guide, we now discuss the rocks in this study as belonging to either the Paleozoic crystalline basement (i.e. granites and metagranites) or the Permo-Triassic sedimentary cover (i.e. sandstones and breccia); rocks that are observed at the Paleozoic–Permo-Triassic transition but that do not belong to either category (i.e. volcanic rocks or dolomites) are referred to broadly as other lithologies.

Thermal conductivity and seismic velocity

There are notable correlations between thermal conductivity and the porosity, permeability, and P-wave velocity of the sedimentary rocks (Fig. 7). Of the basement rocks, the metagranites have a lower thermal conductivity than the granites (2.93–2.95 W m−1 K−1 as opposed to 3.17–3.44 W m−1 K−1) (Fig. 7a). While these rocks have similar and low porosity, their thermal conductivity is correlated with composition; the metagranites (TPG1 and TPG2) contain more albite and less quartz than the granites (WAG1, WAG2, and WAG3). The values of thermal conductivity of the granites from Saint Pierre Bois are consistent with those found for granites from the EPS-1 borehole, whose values range between 2.3 and 3.9 W m−1 K−1 for porosity values between 0.00 and 0.10 (Surma and Géraud 2003; Géraud et al. 2010) but remain at the high end of the range found from rocks from GPK-1 (1.97 and 2.91 W m−1 K−1, Rummel (1992)). Critically, thermal conductivity of granites from EPS-1 was observed to vary by more than 1 W m−1 K−1 in samples with the same porosity; this variability can be attributed, in part, to the influence of alteration to the granite, including hydrothermal alteration and the cementation of fracture networks (Surma and Géraud 2003).

Overall, the thermal conductivity of the sedimentary rocks in this study decreases with increasing total porosity from 1.54 to 3.66 W m−1 K−1 (Fig. 7a). We note that the sandstones from Waldhambach and breccia from Albersweiler have low thermal conductivities (2.21–2.44 W m−1 K−1) relative to their total porosity when compared to the sandstones from Saint Pierre Bois (2.94–3.66 W m−1 K−1). The thermal conductivity of these sandstones correlates with K-feldspar content; the Waldhambach sandstones and Albersweiler breccia contain significantly less K-feldspar (6–11 wt%) than the Saint Pierre Bois sandstones (15–24 wt%), though we note that this correlation may be tenuous owing to the relatively few samples (n = 3) of Waldhambach sandstones and Albersweiler breccia for which we have compositional data. The thermal conductivities of the sedimentary rocks from all sites are consistent with those measured for the Permo-Triassic sedimentary sequence from the EPS-1 borehole (2.08 < κ < 5.95 W m−1 K−1; Haffen et al. (2013); Esteban et al. (2015); Haffen et al. (2017)). While thermal conductivity scans of individual cores of Buntsandstein sandstone suggest that thermal conductivity is relatively homogeneous over the decimetre-scale (Haffen et al. 2017), the range of values measured by Esteban et al. (2015) and Haffen et al. (2013) demonstrates the vast variability of this property over even a short depth interval (400 m) for rocks from the same sedimentary formation. In the present study we have sampled rocks from the Permo-Triassic sedimentary sequences at four different locations within the Upper Rhine Graben; the variability of the thermal conductivity of these rocks also speaks to the large heterogeneity in thermal properties across large lateral distances. In addition to our observations of a correlation between thermal conductivity and the total porosity and composition of the rocks, we also observe that the thermal conductivity of all samples is inversely correlated with increasing permeability (Fig. 7b). This relationship may suggest a link between the geometry and connectivity of the rock void space and thermal properties, but such a link requires further experimental investigation of a larger dataset to ascertain the robustness of this trend.

The thermal conductivity of the sedimentary rocks is positively correlated with P-wave velocity (Fig. 7c); this observation is likely related to the increase in both thermal conductivity and P-wave velocity associated with a decrease in rock porosity (Mielke et al. 2017). By contrast, the basement granites and metagranites show a decrease in thermal conductivity with increasing P-wave velocity, which may be related to a systematic decrease in quartz content. While quartz has a high thermal conductivity, its low density results in low compressional elastic wave velocities (Mielke et al. 2017). Indeed, P-wave velocity shows a strong correlation with bulk density (Fig. 8a; e.g. Reyer and Philipp (2014); Adelinet et al. (2010); Mielke et al. (2017)). In this study, the sedimentary rocks have, for the most part, lower density and P-wave velocity than the basement rocks, though there is significant variability in the P-wave velocity of the sedimentary rocks (Fig. 8a). With the exception of the hydrothermally altered Permian volcanic rocks (TPV), the other lithologies (including dolomite—WPD—and the metabasites—TPDG and TAB) are the densest of all the rocks owing to both their compositions and their low porosities. The range of P-wave velocity of the sedimentary rocks varies by as much as 2 km s−1 for any given density, but these values remain comparable to values of P-wave velocity determined on the Permo-Triassic sandstone sequences from EPS-1 [2.0–5.5 km s−1; Heap et al. (2017); Esteban et al. (2015)]. Similarly, P-wave velocities of the densest basement rocks in this study are consistent with average values of granite P-wave velocity from the GPK-1 borehole at Soultz-sous-Forêts (Rummel 1992) (Fig. 8a).

Fig. 8

a P-wave velocity as a function of bulk density. Grey triangles are data for Permo-Triassic sandstones from the EPS-1 exploratory borehole at Soultz-sous-Forêts, France (Heap et al. 2017); Grey squares are data for granites from the GPK-1 borehole at Soultz-sous-Forêts, France (Rummel 1992). Each square is the average value for a given depth and the error bars give the standard deviation. b Permeability as a function of connected porosity. We compare the data gathered in this study with data for the Permo-Triassic sandstones (Griffiths et al. 2016; Heap et al. 2017) and granites (Géraud et al. 2010) from the EPS-1 exploratory borehole at Soultz-sous-Forêts, France. c Uniaxial compressive strength of the sedimentary rocks investigated in the present study. Black curves—the analytical approximation of the pore-emanating crack model, as derived by Zhu et al. (2010). d Elastic modulus of the rocks investigated in the present study. The rocks from this study are categorised as either being sedimentary (red squares), from the crystalline basement (blue triangles), or as being other lithologies (black circles); see Table 2


Overall, the permeability of the rocks of the Paleozoic–Permo-Triassic transition in the Upper Rhine Graben increases with increasing connected porosity (Fig. 9b), as observed in sandstones and other granular materials (Bourbié and Zinszner 1985; Wadsworth et al. 2016). Of these, the sedimentary rocks have the highest permeability, which varies by over four orders of magnitude for any given porosity. The sedimentary rocks (WPS) from Raon l’Etape have the highest connected porosity and permeability owing to their poor cementation (Figs. 4a and 5a). Compared to studies of the permeability of the Permo-Triassic sandstone sequences collected from the EPS-1 borehole near Soultz-sous-Forêts (Griffiths et al. 2016; Heap et al. 2017; Kushnir et al. 2018), the scattering of the permeability data for the sedimentary rocks studied here is large. This is an expression of the vast difference in cementation observed in the analogous quarry rocks from several different locations. Whereas the permeability of the Permo-Triassic sandstones sampled from EPS-1 show some variability (Heap et al. 2017), the samples in this study were chosen to represent the variability in lithological textures present near the sedimentary to crystalline transition at these outcrop locations and, thus, include variably cemented sandstones and breccia.

The basement rocks—granites and metagranites—have low connected porosity (< 0.05) and permeability (< 10−19 to 7 × 10−18 m2; Fig. 8b). Despite this, the granitic samples are more than two orders of magnitude more permeable than the metagranites (Table 3). The granite microstructure shows evidence of pervasive plagioclase dissolution. Evidence of plagioclase dissolution (Figs. 4d and 5d) far from fractures is rife in the Upper Rhine Graben and the impregnation of these features with organic material speaks to the circulation of hydrothermal fluids outside of fracture zones (Ledesert et al. 2010; Sardini et al. 1997). These alteration processes can have a profound effect on rock matrix permeability. For example, fresh, intact granite from the EPS-1 borehole at the geothermal site near Soultz-sous-Forêts (France) has low porosity and permeability that does not vary by more than an order of magnitude (Géraud et al. 2010; Rummel 1992) (Fig. 8b). By contrast, granites characterised as altered (e.g. containing hematite, illite–hematite, or chlorite–hematite alteration) vary significantly in porosity (from 0.00 to 0.10) and permeability (over five orders of magnitude) (Géraud et al. 2010); these values are more comparable to the sedimentary sequences in this study. In some cases, where samples contain a pre-existing structural feature that may act as a conduit for flow (e.g. in-filled fracture; e.g. Figs. 4d and 5d), the permeability of the rock is significantly increased with respect to other samples from the same block. Indeed, the presence of fractures—even partially in-filled fractures—can significantly increase the permeability of a given lithology without an accompanying significant increase in connected porosity (Kushnir et al. 2018; Hofmann et al. 2016; Nara et al. 2011; Wang et al. 2016; Pérez-Flores et al. 2017; Heap and Kennedy 2016; Lamur et al. 2017).

Uniaxial compressive strength and elastic moduli

The uniaxial compressive strength of the rocks investigated in this study decreases with increasing total porosity (Fig. 8c), as has been previously observed by many studies (Chang et al. 2006; Baud et al. 2014; Diamantis et al. 2014; Reyer and Philipp 2014; Palchik 1999; Lama and Vutukuri 1978; Zhu et al. 2011, 2016). The UCS of the granites investigated in the present study (Table 4) are consistent with the UCS of unaltered granites from the GPK-1 and EPS-1 boreholes near Soultz-sous-Forêts (between 100 and 434 MPa; Valley and Evans (2006); Villeneuve et al. (2018)). As with the UCS, the elastic modulus of the transition zone rocks studied here is strongly correlated to total porosity, with the lowest porosity rocks having elastic moduli almost 10 times greater than the highest porosity rocks (Fig. 8d). The static elastic modulus of granites sampled from the GPK-1 and EPS-1 boreholes ranges between 26 and 75 GPa (Schäfer 1990; Rummel et al. 1989; Valley and Evans 2006; Villeneuve et al. 2018), which is appreciably higher than the granites from Saint Pierre Bois (20 < E < 36 GPa). Overall, the sedimentary rocks (i.e. sandstones and breccia) investigated in this study have both lower UCS and elastic moduli than the crystalline basement rocks (granites and metagranites); similarly, the basement rocks tend to have lower UCS and elastic moduli than the other lithologies (including the dolomite and unaltered volcanic rocks) studied here.

Micromechanical modelling can be used to estimate the uniaxial compressive strength of rocks with different dominant microstructures, including cracks and pores (Ashby and Sammis 1990; Sammis and Ashby 1986). For example, Zhu et al. (2010) arrive at an analytical approximation for the UCS of porous rocks using the pore-emanated crack model of Sammis and Ashby (1986):

$$\sigma_{\text{UCS}} \, = \,\frac{1.325}{{\phi^{0.414} }}\frac{{K_{\text{IC}} }}{{\sqrt {\pi r} }}$$

where \(\sigma_{\text{UCS}}\) is the uniaxial compressive strength, \(K_{\text{IC}}\) is the fracture toughness, and r is the radius of the pores in the material. The pore-emanated crack model of Sammis and Ashby (1986) describes a two-dimensional elastic medium populated by circular pores of uniform radius r. As the applied stress increases, cracks emanate (parallel to the direction of the applied stress) from the circular pores when the stress at the tip of a small crack on the pore surface reaches the critical value \(K_{\text{IC}}\). These pore-emanating microcracks grow and coalesce with increasing stress and, eventually, \(\sigma_{\text{UCS}}\) is reached and the material fails macroscopically.

Alternatively, the strength of low-porosity rocks in which the porosity is fracture-dominated—like the basement rocks of the current study—can be estimated using the 2D sliding wing crack model (Ashby and Sammis 1990). This model describes a two-dimensional elastic medium populated by microcracks orientated at 45° to the major principal stress. As the applied stress increases, wing cracks emanate from the tips of these microcracks and are oriented parallel to the direction of the applied stress. The model requires detailed knowledge of the friction coefficient of the microcracks (μ), the crack half-length (c), the initial damage parameter (D0), and KIC (Griffiths et al. 2017a; Ashby and Sammis 1990).

Because the majority of the samples deformed in this study are sedimentary rocks with prominent pore space (Table 3), and that we would require additional experiments to constrain the μ and D0 parameters in Ashby and Sammis’ (1990) wing crack model, we have chosen to focus only on the application of the pore-emanating crack model to the sandstones and breccia in the present study. Furthermore, since the mineralogy of our rocks is varied (Table 1), we do not assign a specific KIC to the rocks but instead compare the measured UCS values to solutions of Eq. 4 as a function of \(K_{\text{IC}} \left( {\pi r} \right)^{ - 1/2}\), where 5 < \(K_{\text{IC}} \left( {\pi r} \right)^{ - 1/2}\) < 50 (Fig. 8c). We find that although the UCS decreases with increasing total porosity, as a whole, these data are not well described by Eq. 4 (Fig. 8c). While the sandstones from Raon l’Etape have distinct pores with radii on the order of 125 μm (Fig. 5a), the pore space in the sandstones from Waldhambach (Fig. 4c) and from Saint Pierre Bois (Fig. 5e) manifests as microporosity restricted to the dissolved carcasses of feldspars; these partially dissolved feldspars are between 250 and 1000 μm in length and are variably dissolved. Further, we note that several of the rocks contain pre-existing fractures (e.g. Fig. 4c, g), which are not considered in the micromechanical model of Sammis and Ashby (1986). Indeed, the pore-emanated crack model is appropriate for materials that contain a homogeneous distribution of equant pores, an assumption that is not satisfied by the sedimentary samples studied herein (Figs. 4 and 5). The poor fit between our data and the micromechanical model, which has been shown previously to accurately capture the mechanical behaviour of porous materials (Baud et al. 2014), is a testament to the variability in the microstructural attributes (e.g. pore size and shape (Přikryl 2001; Bubeck et al. 2017; Griffiths et al. 2017b), the presence of pre-existing microcracks (Kranz 1983), the presence of foliation or laminations (Baud et al. 2005; Rawling et al. 2002)) of our samples. This microstructural variability is highlighted by the large range in UCS values of the sedimentary rocks, where UCS can vary up to a factor of 4 for a given porosity (Fig. 8c).

Implications for geothermal exploration

The overall variability in lithology and petrophysical properties of the materials at the Paleozoic–Permo-Triassic interface in the Upper Rhine Graben highlights the need for comprehensive mapping of the transition zone throughout the region using geophysical techniques. For example, while the Paleozoic–Permo-Triassic transition at Soultz-sous-Forêts and Rittershoffen is characterised by a change from sandstone to porphyritic granite with increasing depth (Aichholzer et al. 2016), this same transition is denoted by granite overlain by sandstones and volcanic sequences at Waldhambach. Similarly, at Albersweiler the basement metagranites are overlain, in part, by volcanic sequences. Further, the stratigraphy at Soultz-sous-Forêts and Rittershoffen, which are separated by a distance of 6.5 km, are characterized by the same lithological units (Aichholzer et al. 2016). However, the quarries from which the rocks of the present study were procured are between 27 and 96 km from Soultz-sous-Forêts; at these distances, it is clear that there is considerable lithological variability at the Paleozoic–Permo-Triassic transition, highlighting the need for site-specific characterisation of this boundary.

The physical property data presented herein are intended to help inform modelling of these geothermal systems both locally and regionally. For example, the thermal properties, density, and elastic moduli can be used to better constrain regional convection and conduction models (e.g. Graf and Therrien (2009)) as well as thermomechanical models of the regional structure of the Upper Rhine Graben (e.g. Schwarz and Henk (2005)). However, it is important to note that the data presented here were not gathered under in situ reservoir conditions. The application of lithostatic pressure, in particular, can have a profound effect on the porosity and permeability of rocks. For example, as confining pressure is increased, micro- and macro-fractures begin to close, reducing porosity and permeability (e.g. Nara et al. (2011)). Further, though mineralogy, clay content, grain size, and fabric type may be comparable between outcrop analogues and reservoir rocks in the Upper Rhine Graben, compaction within the reservoir can lead to drastically different values of porosity and other physical properties, while the presence of hydrothermal brines may alter rock cementation (Bauer et al. 2017). Thus, caution should be used when incorporating the present data into reservoir modelling.

Sustained regional convection in the Upper Rhine Graben requires elevated permeability not only in the crystalline basement but also in the overlying Permo-Triassic sediments (Magnenet et al. 2014; Pribnow and Schellschmidt 2000; Guillou-Frottier et al. 2013; Lundgren et al. 2004; Graf and Therrien 2009). The rock matrix of the Permo-Triassic sandstone overlying the Soultz-sous-Forêts geothermal reservoir is significantly more permeable than the granite matrix (Griffiths et al. 2016; Heap et al. 2017); however, despite some individual facies having relatively high matrix permeability values (Heap et al. 2017) and the fact that fluid flow may be facilitated parallel to bedding (Heap et al. 2017; Haffen et al. 2013), the Permo-Triassic sandstones as a whole do not have matrix permeability values sufficiently large to sustain regional hydrothermal convection (Graf and Therrien 2009; Magnenet et al. 2014; Kushnir et al. 2018). Instead, the permeability of this system is dependent on reservoir-scale fractures that permit persistent fluid flow over time (Graf and Therrien 2009; Genter et al. 1997; Dezayes et al. 2010; Vidal et al. 2015). Indeed, rock units with particularly low matrix permeability (e.g. metabasites—Fig. 2a, b; samples TPDG and TAB in this study), not seen at Soultz-sous-Forêts or Rittershoffen, may hamper hydrothermal circulation locally. As a result, the ease of fracture creation and propagation in these rocks can profoundly influence the potential for efficient regional fluid circulation. However, the high strength of these materials (Table 4) is a further impediment to fracture development and thus the permeability of these rocks is likely to remain low over time. The contrast in stiffness of superposed rock units may strongly influence the ease with which fractures are able to propagate across lithological boundaries (Gudmundsson and Brenner 2001). For instance, dykes, mineral veins, and joints can become arrested at contacts in mechanically layered rocks (Gudmundsson and Brenner 2001; Gillespie et al. 2001), including at sedimentary bedding contacts (Baer 1991). Local stress conditions, however, can change which lithological layers arrest propagating fractures. For example, in systems under layer-parallel compression, stiff rock layers act as stress barriers against which fractures propagating through soft layers arrest; in tension, fractures propagate easily through stiff layers but arrest at interfaces with soft layers (Philipp et al. 2007; Gudmundsson and Brenner 2001). The granites, metagranites, dolomites, and volcanic rocks in the present study are stiffer than the sedimentary rocks (Fig. 8d). This may introduce appreciable mechanical contrasts at the lithological interfaces between the crystalline basement and overlying sedimentary sequences, resulting in disparate fracture populations between units. For example, in systems resembling Saint Pierre Bois (Fig. 2e), the interbedding of unlithified clays (less stiff) and sandstones (more stiff) may result in the compartmentalisation of fracture populations to either the clay or the sandstone horizons, depending on the local stress state. Ultimately, if this process is operative at depth, this may restrict fluid circulation to isolated horizons and perturb regional fluid convection. However, we emphasise that in this study we are unable to ascertain if the large-scale joints we observe in the field terminate at lithological contacts (Fig. 2d) because of mechanical contrasts or because the overlying units were deposited after joint creation. Nevertheless, we highlight that several of the lithologies studied here are not observed at the existing geothermal centres at Soultz-sous-Forêts and Rittershoffen and that the presence of the strongest of these materials may impede the economic viability of geothermal prospecting elsewhere in the Upper Rhine Graben.


Geothermal energy exploitation in the Upper Rhine Graben has targeted both the crystalline Paleozoic basement (e.g. at the EGS site near Soultz-sous-Forêts, France) and the transition between the crystalline basement and the overlying Permo-Triassic sandstones (e.g. near Rittershoffen, France). Exploiting geothermal resources at the Paleozoic–Permo-Triassic transition can significantly reduce the economic commitment necessary to instigate energy generation since injection and production wells can be drilled to more shallow depths than at Soultz-sous-Forêts. However, these more shallow depths (e.g. 2.5 km at Rittershoffen) still incur large drilling costs and pragmatic approaches to geothermal exploration in the region can help to curb these costs. Understanding the petrophysical variability of the rocks that straddle the Paleozoic–Permo-Triassic transition in the Upper Rhine Graben can be used to inform geophysical exploration and regional convection and thermomechanical modelling in the area. While the sedimentary (i.e. sandstones and breccia) and granite basement rocks investigated here have porosity, permeability, P-wave velocity, and thermal properties consistent with rocks sampled from exploration and production wells at Soultz-sous-Forêts, the other lithologies present at the transition (i.e. metagranites, dolomites, and volcanic rocks) have conspicuously low permeability. Further, the contrast in rock strength and stiffness between these materials may hamper fracture propagation across lithological boundaries leading to the compartmentalisation of fracture zones. Locally, this may render fracture-assisted fluid flow untenable in these rocks and result in the curtailing of hydrothermal convection in these areas. The considerable lithological variability at the Paleozoic–Permo-Triassic transition in the Upper Rhine Graben highlights the need for site-specific characterisation to assess the viability of future geothermal resources in the area.


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Authors’ contributions

ARLK collected the samples from Saint Pierre Bois; performed the physical property measurements and data analysis; and wrote the manuscript, with contributions from all authors. MJH and PB collected the samples from Albersweiler, Walhambach, Saint Pierre Bois, and Raon l’Etape. HAG performed the XRPD measurements and analysis. TR contributed to the data analysis. PD led the 2016 field excursions to the Upper Rhine Graben quarries. CD and CL contributed to the fieldwork. All authors read and approved the final manuscript.


The authors thank the managers of the quarries and their associates for authorization to access the outcrops and site facilities: Jérémie de Bonneval of Leonhart for access to the Saint Pierre Bois quarry; Willi Kuhn of Gebrucher Kuhn for access to the Waldhambach quarry; Thierry Wojnowsdi of Colas Est for access to the Raon l’Etape quarry; and Christine Schultes of Basalt-Actien-Gesellschaft for access to the Albersweiler quarry. We additionally thank Bertrand Renaudié, Gilles Morvan, Luke Griffiths, and Olivier Lengliné. We thank two anonymous reviewers for their constructive comments.

Competing interests

The authors declare that they have no competing interests.

Availability of data and materials

All data are available in Tables 1 through 4.


This research was funded by the Agence Nationale de la Recherche (ANR) Grant CANTARE (ANR-15-CE06-0014-01); the LABEX Grant ANR-11-LABX-0050_G-EAU-THERMIE-PROFONDE; and by state funding managed by the ANR as part of the “Investissements d’avenir” program.

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Correspondence to Alexandra R. L. Kushnir.

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Kushnir, A.R.L., Heap, M.J., Baud, P. et al. Characterizing the physical properties of rocks from the Paleozoic to Permo-Triassic transition in the Upper Rhine Graben. Geotherm Energy 6, 16 (2018).

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  • Permeability
  • Porosity
  • Thermal conductivity
  • UCS
  • Seismic velocity
  • Geothermal