Low- to medium-density chalk at St Nicholas at Wade, UK, is characterised by intensive testing to inform the interpretation of axial and lateral tests on driven piles. The chalk destructures when taken to large strains, especially under dynamic loading, leading to remarkably high pore pressures beneath penetrating cone penetration testing and driven pile tips, weak putty annuli around their shafts and degraded responses in full-displacement pressure-meter tests. Laboratory tests on carefully formed specimens explore the chalk's unstable structure and markedly time- and rate-dependent mechanical behaviour. A clear hierarchy is found between profiles of peak strength with depth of Brazilian tension, drained and undrained triaxial and direct simple shear tests conducted from in situ stress conditions. Highly instrumented triaxial tests reveal the chalk's unusual effective stress paths, markedly brittle failure behaviour from small strains and the effects of consolidating to higher than in situ stresses. The chalk's mainly sub-vertical jointing and micro-fissuring lead to properties depending on specimen scale, with in situ mass stiffnesses falling significantly below high-quality laboratory measurements and vertical Young's moduli exceeding horizontal stiffnesses. While compressive strength and stiffness appear relatively insensitive to effective stress levels, consolidation to higher pressures closes micro-fissures, increases stiffness and reduces anisotropy.

Recent offshore North and Baltic Sea wind energy-generating projects have demonstrated that current recommendations are insufficiently reliable to guide safe and economical driven pile design in chalk, a very weak to weak biomicrite limestone. Considerable uncertainty exists regarding driving resistances, axial capacities at a range of ages and response to lateral and cyclic loading; Barbosa et al. (2015, 2017), Muir Wood et al. (2015), Carotenuto et al. (2018), Jardine et al. (2018) and Buckley et al. (2020a).

The ALPACA (axial-lateral pile analysis for chalk applying multi-scale field and laboratory testing) and ALPACA Plus joint industry projects (JIPs) described by Jardine et al. (2019) and Buckley et al. (2020b) addressed these shortcomings by conducting multiple large-scale field experiments on piles driven at the St Nicholas-at-Wade (SNW) test site in the UK. This paper describes intensive characterisation research conducted to aid the pile experiments’ interpretation. It also provides new insights for other geotechnical problems involving chalk.

The aims of the study were to

  • (a)

    enable analyses of the field experiments by investigating the chalk comprehensively through advanced in situ and laboratory techniques

  • (b)

    establish how chalk's structure, pore pressures and mechanical properties vary from ground level to the maximum pile tip depth (20 m)

  • (c)

    investigate the influences of applied stress path, pressure and strain levels, principal stress axis orientation and strain rates on the chalk's mechanical behaviour.

Chalk's sedimentary and cementing-in-place processes allow low- to medium-density formations to retain in situ liquidity indices close to unity, even after deep burial (Mortimore, 2012). Variable density profiles are common, as is parallel-to-bedding anisotropy (Hickman, 2004). Hard silica flint bands are also often encountered. Upper Cretaceous syn-sedimentary and subsequent depositional processes related to burial and tectonics, combined with more recent Quaternary periglacial action and weathering, led to fractured rock showing multiple types of discontinuities at a range of scales. The Ciria (Lord et al., 2002) classification scheme therefore considers, in addition to intact dry density (IDD), differences between natural and induced fractures and deterioration within chalk blocks, and structure.

Locally instrumented triaxial tests involving routine confining pressures indicate stiff and near-elastic initial behaviour in single unfractured elements, with yielding at axial strains < 0·15%, followed by brittle failure, dilation and fracturing (Jardine et al., 1984, 1985). Stiffness may be significantly anisotropic (Talesnick et al., 2001; Korsnes et al., 2008). Natural micro- to macro-fissuring reduces mass stiffness in situ, particularly in high-density chalks (Matthews & Clayton, 1993; Clayton et al., 1994, 2002; Holloway-Strong et al., 2007). High-pressure compression tests reveal ‘pore collapse’ (Collin et al., 2002) when the chalk ‘destructures’ (Leroueil & Vaughan, 1990) as bonds break and both hollow calm carbonate (CaCO3) particles and macro-void spaces collapse (Petley et al., 1993). The chalk's post-yield behaviour is also time and strain rate dependent (Addis & Jones, 1990; Leddra et al., 1993; Bialowas, 2017). De Gennaro et al. (2004) and Ma et al. (2019) discuss fundamental aspects of how chalk properties vary with physiochemical changes within its pore space.

Destructured reconstituted chalk has been studied by Clayton (1977), Razoaki (2000), Bundy (2013), Alvarez-Borges (2019) and Bialowas (2017). Dynamic percussion, cone penetration test (CPT) penetration and pile driving in high-porosity chalks produce putties, whose shear strengths are compatible with their liquidity indices, but which gain strength and stiffness when allowed to reconsolidate, creep and age (Doughty et al., 2018). Shear strengths < 20 kPa have been noted in thin annuli formed around piles shortly after driving (Hobbs & Atkinson, 1993; Lord et al., 2002; Buckley et al., 2018). Cyclic CPT probing can reduce friction sleeve resistances to ≈ 4 kPa (Diambra et al., 2014). High-amplitude, displacement-controlled simple shear cycling produces comparably weak putties (Carrington et al., 2011).

The above studies helped define the ALPACA characterisation agenda. Earlier investigations at SNW concentrated on sampling trials, piezocone testing (CPT with pore pressure measurement (CPTu)) and geophysics, with relatively sparse laboratory testing (Buckley et al., 2018). The ALPACA field work included, as identified in Fig. 1, multiple new soundings, pressuremeter profiling, three boreholes and a large sampling excavation after pile testing. The comprehensive laboratory programme included index and oedometer profiling and over 100 advanced tests with locally instrumented, automated, stress path triaxial equipment. This paper summarises the central findings. Additional high-pressure (up to 13 MPa) laboratory tests are reported separately by the ALPACA Academic Working Group (ALPACA AWG, 2022), while Ahmadi-Naghadeh et al. (2022) explore the intact chalk's cyclic loading response and Liu et al. (2022) consider the monotonic and cyclic behaviour of puttified chalk reconsolidated to stresses comparable to those acting around the pile shafts.

Fig. 1.

Plan layout of ALPACA and ALPACA Plus pile and ground characterisation locations

Fig. 1.

Plan layout of ALPACA and ALPACA Plus pile and ground characterisation locations

Close Fig. 1.

The site occupies a former quarry at UK grid: TR 25419 66879, near Margate in Kent. Up to 5 m of excavation took place before sampling and geophysical trials with compression (P) and shear (S) wave (PS) logging, cross-hole and down-hole seismic testing by SETech (2007). Investigations for the ‘Wind-support’ and ‘Innovate UK’ pile test programmes (Ciavaglia et al., 2017a, 2017b; Buckley et al., 2018, respectively) concentrated on CPTu and seismic CPT (SCPT) profiling.

The ALPACA investigations located the water table ≈ 0·9 m above ordnance datum (AOD), with ± 0·25 m variations and found < 0·5 ppt sodium chloride (NaCl) in the groundwater. A tensiometer installed at 3 m depth indicated seasonally varying suctions around 30 kPa. CPTu or SCPT soundings were made for each of the 41 test piles shown in Fig. 1. Cone pressure-meter testing was conducted and samples from three 16 m deep, Geobore-S wireline rotary boreholes were cleaned, partitioned, sealed and preserved immediately on-site. Eighteen 350 × 350 × 250 mm blocks were sampled from a 7 m × 10 m, 4 m deep, excavation. Careful hand sampling mobilised, wherever possible, pre-existing fissures and (mainly horizontal) bedding planes to minimise disturbance; all visibly fractured material was avoided. Hand and chainsaws were used to disconnect blocks which were preserved immediately in successive layers of foil, cling-film and wax. Expanding polyurethane foam secured the blocks in plywood storage boxes.

Vinck (2021) details the chalk's stratigraphy and structure, noting pure (98·6% calm carbonate (Hancock, 1975)) white Margate Chalk, showing slight weathering near ground level, occasional small flints and very few macrofossils, extending down to the yellow iron-stained Barrois’ Sponge Bed at 5·2 m AOD, which marks the unit's base and contains echinoid Micraster fossils. Below this is horizontally bedded Seaford Chalk, with regular discontinuous nodular flint bands, including ‘Whitaker's three-inch’ flint marker at −7·5 m AOD.

The chalk classifies as Ciria Grade B3/B2 (structured, very weak to weak, low to medium density) over the depths of interest, with discontinuity apertures < 3 mm and fractures spaced at 60 to 600 mm. The fractures become tighter from −2·7 m AOD as the Grade improves to A2. Predominantly vertical linear features and micro-fissures were identified at all depths with ≈ 10 to 25 mm spacings as described by Lawrence et al. (2018). The excavation pit revealed that pile driving, lateral testing and excavating opened discontinuities and reduced the upper chalk to Grade C.

Chalk particle size analyses are affected by particle fracture and testing methodology (Clayton et al., 2002). However, both manually ground-down dried SNW chalk, and putty formed by compaction at natural water content present as fine silts with D50 around 3–4 μm in hydrometer and laser diffraction analyses. The index properties summarised in Fig. 2 and Table 1 indicate low-density chalk (Mortimore, 2012), with 1·43 to 1·53 Mg/m3 intact dry densities and a 0·91 average liquidity index. The degree of saturation Sr increases from ≈ 0·85 near the ground surface to ≈ 0·97 just above the water table and ≈ 1·00 below.

Fig. 2.

Profiles for SNW ALPACA site of (a) natural water content and Atterberg limits; (b) UCS and BT strengths; (c) σ′vy values from stage loaded oedometer and CRS tests; ground level (GL), water table (WT) depth and stratigraphy also shown

Fig. 2.

Profiles for SNW ALPACA site of (a) natural water content and Atterberg limits; (b) UCS and BT strengths; (c) σ′vy values from stage loaded oedometer and CRS tests; ground level (GL), water table (WT) depth and stratigraphy also shown

Close Fig. 2.
Table 1.

Typical index properties of chalk samples

Depth: m BGLLevel: AODρb: g/cm3ρd: g/cm3w: %LL: %PI: %Sr*n†
0·706·521·851·4428·3331·168·190·8746·8
2·704·521·911·4729·6330·888·410·9645·6
4·033·201·931·4929·4530·398·080·9845·0
5·850·971·911·4729·5930·207·680·9645·6
6·090·831·891·4431·7130·197·410·9747·0
7·36−0·441·901·4333·0130·827·081·0047·2
8·55−1·631·911·4531·3030·416·500·9846·3
11·22−4·301·981·5329·0330·596·761·0043·4
12·75−5·831·921·4829·8031·979·540·9745·5
15·84−8·921·921·5027·9431·158·510·9444·5
Min.1·851·4327·9430·196·500·8743·4
Max.1·981·5333·0131·979·541·0047·2
Avg.1·911·4729·9830·787·820·9645·7
St. Dev.0·030·031·570·550·920·041·18
*

Based on a measured specific gravity, Gs = 2·71.

†

n is porosity.

Figure 3 presents typical CPTu and SCPT profiles. Corrected (qt) resistances range from around 5 to 35 MPa, with higher resistances in thin, discrete, often discontinuous flint bands. Destructuration starts beneath the tips and excess pore pressures as high as 10 MPa were measured at u1 (face) piezocone positions (Buckley, 2018), while lower, but still remarkably high, pressures develop at u2 (shoulder) locations. Friction sleeve resistances of 0·05 to 1 MPa persist as the chalk flows past. Forty-eight CPTu dissipation tests showed 50% equalisation times, t50, <10 s in most cases, indicating 7 × 104 m2/year (±35%) radial coefficients of consolidation, ch,piezo when the chalk's high rigidity index is recognised. Vinck (2021) estimates 5 × 10−9 to 7 × 10−8 m/s permeabilities (depending on bulk stiffness estimates) from these inevitably ‘disturbed’ in situ experiments, while laboratory tests on southern Seaford chalk show mid-range kv ≈ 2 × 10−8 m/s (Marley, 2020). The chalk's open fractures do not constrain the disturbed CPTu or ‘small volume’ laboratory measurements but lead to higher undisturbed mass permeability in situ. Simplified consolidation analyses indicate that CPT penetration may be partially drained at SNW (Buckley et al., 2018).

Fig. 3.

Summary of piezocone profiles from ALPACA Plus JIP at SNW site

Fig. 3.

Summary of piezocone profiles from ALPACA Plus JIP at SNW site

Close Fig. 3.

In situ shear wave velocities measured at SNW generally fall below the 1·0 km/s < Vs < 1·8 km/s range of Røgen et al. (2005) for low- to medium-density North Sea chalk. Fig. 4 illustrates shear moduli from cross-hole and PS logging (SETech, 2007; Fugro, 2012), along with ALPACA project SCPTs.

Fig. 4.

Summary of shear stiffness profiles from (a) vertically travelling waves, and horizontally travelling waves with (b) vertical and (c) horizontal polarisation. From SCPT, PS logging and cross-hole testing at SNW

Fig. 4.

Summary of shear stiffness profiles from (a) vertically travelling waves, and horizontally travelling waves with (b) vertical and (c) horizontal polarisation. From SCPT, PS logging and cross-hole testing at SNW

Close Fig. 4.

Pressure-meter testing has been employed to aid offshore wind turbine foundation design in chalk (Whittle et al., 2017). Cambridge Insitu Ltd undertook and interpreted testing with a 47 mm dia., 0·5 m long cone push-in pressure-meter inserted into cavities formed by CPT probing. Initial inflations to around 2 mm radial displacement took place over 15 to 20 min, including two unload–reload loops. Further loops were imposed during deflation, as shown in Fig. 5. Test analysis poses multiple challenges as consistent interpretation methodologies have yet to be developed specifically for chalks (Whittle et al., 2017). Homogeneous, continuously non-linear, elastic shear stiffnesses were assumed, after Bolton & Whittle (1999), which varied in proportion to p′ raised to an exponent n, while Poisson's ratio υ′ = 0·2. Iterative hindcasts applying Withers et al. (1989) drained plane-strain analysis, assuming non-associated Mohr–Coulomb yielding and c′ = 0 indicated best-fitting ϕ′ values of 31° ± 5°, dilation angles ψ of 0° to −12°, suggesting volumetric contraction. Exponent n increased with depth from 0·4 to 0·63 and Fig. 5 shows the non-linear (implicitly Ghh mode) shear moduli scaled to in situ p′ for each depth. It is difficult to resolve very-small-strain stiffnesses from pressure-meter tests and the curves plotted in Fig. 5 start from the γmin = 0·01% limit at which reliable measurements could be made, which appears to exceed any linear range. The maximum Ghh values grow from 148 MPa to 231 MPa with depth and represent ≈ 20% of the elastic geophysical Ghh trends in Fig. 4. The curves reflect the non-linear properties of partially destructured chalk, which plays a role in defining the behaviour of open-steel piles driven in chalk (Lord et al., 2002).

Fig. 5.

Pressure-meter tests: (a) overview of indicating loading/unloading cycles and creep stages and (b) secant shear moduli degradation plotted against plane shear strain, after Cambridge Insitu Ltd (2019)

Fig. 5.

Pressure-meter tests: (a) overview of indicating loading/unloading cycles and creep stages and (b) secant shear moduli degradation plotted against plane shear strain, after Cambridge Insitu Ltd (2019)

Close Fig. 5.

Laboratory mechanical test specimens require very careful preparation in chalk (Jardine et al., 1984, 1985). Trials revealed a need for plaster-of-Paris confining moulds and water-flush coring with a highly stable radial-arm drill. The resulting cores were enclosed in split aluminium moulds and machined to achieve ASTM (2019) end flatness and parallelism tolerances.

The UCS tests on 38 mm dia., 76 mm high, jacketed specimens and BT tests on 38–50 mm dia., 19 mm thick specimens gave the profiles included in Fig. 2. The UCS and BT tests advanced at 0·05 mm/min and reached failure within ≈ 5 to 10 min of loading. The shallower samples developed higher UCS strengths (up to 4·3 MPa) and greater scatter, reflecting their partial saturation and suctions, the impact of which has been noted previously by De Gennaro et al. (2004) and Taibi et al. (2009) for chalk and Ciantia et al. (2015) for calcarenite. The tension BT strengths were ≈ 1/10th of the UCS values.

Stage-loaded and constant-rate-of-strain (CRS) oedometer tests exhibited very stiff, quasi-elastic, initial one-dimensional (1D) behaviour, with minimal volumetric straining before yielding at the 3·3 < σ′vy < 6·9 MPa points shown in Fig. 6, which are interpreted as reflecting in situ cementing and post-depositional geological disturbance, rather than the chalk's ≈ 850 m expected maximum burial depth (Mortimore, 2012).

Fig. 6.

Compression response for reconstituted and intact chalk established from CRS 1D compression tests

Fig. 6.

Compression response for reconstituted and intact chalk established from CRS 1D compression tests

Close Fig. 6.

The stage-loaded tests gave post-yield secondary compression (creep) indices Cαe = Δe/Δlog (t) of 0·016 to 0·018, indicating 0·043 to 0·048 Cαe/Cc ratios that exceed Mesri & Vardhanabhuti's (2006) range for inorganic soils. Addis & Jones (1990) and Katsaros & Stone (2018) also note marked post-yield creep straining and strain rate dependency in chalk. The CRS tests, run at 0·6%/h, gave notably higher σ′vy values than stage-loaded tests, which slowed to ≈ 0·02%/h after 24 h, suggesting strain rate dependency, as with natural clays (Nash et al., 1992). An ‘isotach’ CRS test which switched between the standard rate and velocities ten times slower and then ten times faster, confirmed a 12% increase in vertical effective stress per ten-fold (post-yield) change in strain rate.

The SNW chalk's high average liquidity index (0·91) leads to its in situ e–σ′v plotting well above the state limits that can be sustained by reconstituted specimens, as shown in Fig. 6 by the K0 normal compression line (NCL*) of dried and ground chalk that was reconstituted by mixing to slurry at 1·4 times the liquid limit (LL). The intact post-yield compression curves trend towards the K0-NCL* at 30 < σ′v < 50 MPa, as noted with calcarenites (Cuccovillo & Coop, 1999) but without converging, as expected for clays by Burland (1990). The swelling curves confirm that the intact chalk's microstructure breaks down under high-pressure consolidation.

The SNW chalk's open vertical fissures indicate low K0, despite its high prior burial depth. K0 cannot be measured reliably in chalk, so in situ stresses were assessed for testing assuming K0 = 0·6 (after Lord et al.  (2002)) and accounting for measured field suctions, leading to 30 < p′0 < 160 kPa over the testing depth range. Matching sets of specimens were tested after re-consolidation to both p′0 and p′0 + 300 kPa. The latter tests, which approached the cells’ pressure limit for the deepest samples, indicated how the stress increases expected around the test piles might affect field behaviour.

Five series of locally instrumented triaxial tests detailed in Table 2 investigated the stiffness and shear strength of the intact, saturated SNW chalk, providing additional information to the UCS tests on jacketed samples equipped with local axial strain sensors.

Table 2.

Summary of triaxial test conditions and parameters for test series A–E

Test seriesTest code*Depth: m BGLLevel: m AODp′0: kPae0†
AIU-38-11·405·52420·840
IU-38-22·404·52520·803
IU-38-33·653·27630·865
IU-38-46·340·59880·805
IU-38-58·09−1·171000·879
IU-38-611·43−4·511230·836
IU-38-712·55−5·631310·829
IU-38-816·12−9·201560·842
BID-38-10·406·52340·761
ID-38-21·355·57430·859
ID-38-32·404·52520·824
ID-38-43·653·27630·766
ID-38-55·591·33850·794
ID-38-67·51−0·59960·846
ID-38-78·69−1·771040·825
ID-38-810·77−3·851190·847
ID-38-912·75−5·831330·805
ID-38-1016·12−9·201560·796
CED-38-10·406·523340·820
ED-38-21·355·573430·843
ED-38-32·404·523520·856
ED-38-43·653·273630·846
ED-38-55·851·073850·813
ED-38-67·51−0·593960·785
ED-38-78·69−1·774040·826
ED-38-811·05−4·134210·762
ED-38-912·75−5·834330·777
ED-38-1016·12−9·204560·782
EU-38-111·405·523420·808
EU-38-128·38−1·464020·802
DID-100-10·406·52340·879
ID-100-22·404·52510·838
ID-100-33·653·27640·818
ID-100-46·090·83860·887
ID-100-57·36−0·44950·893
ID-100-68·55−1·631030·863
ID-100-711·22−4·301220·768
ID-100-812·75−5·831320·835
ID-100-915·84−8·921540·801
EP-100-10·406·52340·840
P-100-22·404·52510·825
P-100-35·851·07840·817
P-100-412·60−5·681320·831
*

Test code: I – in situ stresses (p′0); E – elevated pressure (p′0 + 300 kPa); P – probing test; U – undrained shearing in compression; D – drained shearing in compression; 38 – sample diameter (mm); 100 – sample diameter (mm).

†

e0: Void ratio prior to shearing.

Series A. Undrained compression CIU (i.e. isotropically consolidated undrained triaxial compression) tests with pore pressure measurement on 38 mm dia., 76 mm high specimens consolidated isotropically to in situ p′0.

Series B. As series A, but with drained compression CID (i.e. isotropically consolidated drained triaxial compression) testing to failure.

Series C. CID and CIU tests on 38 mm samples consolidated to in situ p′0 plus 300 kPa.

Series D. As series B, with 100 mm dia., 200 mm high specimens.

Series E. Non-destructive small-strain probing on 100 mm dia. specimens consolidated to a wide range of stress conditions, with dual-axis bender element testing.

Hydraulic stress-path cells rated to 4 MPa deviatoric stresses (q) and 750 kPa cell and back-pressures were employed, with the local strain sensors that are essential to reliable stiffness determination (Jardine et al., 1984; Tatsuoka et al., 1999). ‘Floating’ pairs of linear variable differential transformers (LVDTs) and a ‘floating’ radial belt LVDT were deployed for 38 mm tests. The 100 mm dia. tests deployed three ‘floating’ vertical LVDTs and a three-point radial sensing system; vertical and horizontal bender elements also enabled non-destructive Gvh, Ghv and Ghh measurements. Liu (2018) summarises the equipment's capabilities, sensitivities, resolutions and nominal precisions, noting that the 100 mm systems offer better resolution, finer stress control. Their larger sample volumes also accommodate the chalk's structure more representatively. Neither system could apply the high cell pressures required to bring the chalk to failure in triaxial extension.

Specimens inevitably dried slightly during preparation, showing 70 to 80 kPa suctions on set-up that exceeded in situ p′ at most levels; saturation was achieved by applying back-pressures (350 kPa or greater) until B > 0·95. Samples were swelled or compressed isotropically at 60 kPa/h to target p′0 values, which were maintained until volumetric creep rates reduced below 0·005% per day, requiring ≈ 24 and 48 h for the 38 mm and 100 mm specimens, respectively. The average primary and secondary (creep) axial strains developed by consolidating isotropically to 300 kPa above p′0 in series C were 0·11% and 0·012%, respectively; the corresponding average radial strains were slightly greater at 0·13% and 0·031%. Creep straining is more pronounced under compression to higher pressures (ALPACA AWG, 2022). Monotonic shearing followed at 5% axial strain/day. System compliance and sample imperfections led to markedly lower local strain rates until peak deviator stresses were reached, on average, after 2·5 h of loading, although shearing continued for several days to capture post-peak trends.

Investigations were undertaken to establish the degree to which micro-fissures and other features might cause variations between tests on nominally identical samples. Repeat CIU tests on 38 mm dia. specimens cut from the same blocks indicated ± 10% lateral variations in su and greater variations in stiffness. Dispersion also arose due to minor vertical variations, with 100 mm dia. specimens showing less scatter than smaller samples. Drained tests gave more stable outcomes; check CID tests indicated only ± 2% qf variations between tests run at 0·5, 5, 50 and 500% per day, suggesting a minor influence of rate on strength, as with sands. However, non-linear stiffness was more markedly affected (Vinck, 2021).

Constant volume DSS tests were run (with Fugro GB Marine Ltd) at 5% shear strain/h employing 67 mm dia., 30 mm high samples and GDS Instruments ‘stacked-ring’ apparatus: see Table 3.

Table 3.

Summary of direct simple shear (DSS) test and specimen conditions (performed at Fugro GB Marine Limited)

Test codeDepth: m BGLLevel: m AODσ′v0: kPaef *
DSS-10·406·52460·645
DSS-22·404·52710·702
DSS-35·001·921040·810
DSS-48·10−1·181360·816
DSS-512·20−5·281750·837
DSS-614·85−7·932000·726
*

ef: Void ratio after shearing.

Shearing behaviour is illustrated first by considering exemplar tests on saturated specimens sampled at −1·45 m (±0·25 m) AOD; later profiles summarise the key outcomes from all tests.

The stress–strain curves in Fig. 7 illustrate the general trend for UCS tests to manifest the most extended initial linear ranges and highest peak strengths among samples sheared from in situ p′0. The slower triaxial tests showed non-linearity (or Y1 yielding (Jardine, 1992)) from smaller strains (εa > 0·002%) and modest stiffness non-linearity, until brittle failure (or Y3 yielding) commenced at 0·05% < εa < 0·2% as the chalk lost bond strength and fractured. Intermediate Y2 yield points, identified in sands and clays by Kuwano & Jardine (2007), Gasparre et al. (2007) and others were not identified. The higher pressure CID test showed an anomalously soft concave upwards stress–strain curve over the intermediate strain range and required a larger than typical strain to reach failure. This feature is interpreted as reflecting randomly occurring relatively open micro-fissures (Kohata et al. (1997) or Tatsuoka et al. (1999)). Vinck (2021) encountered several similarly anomalous results in his 49 monotonic triaxial tests.

Fig. 7.

Deviatoric stress–axial strain trends for ‘deeper’ samples from −1·2 to −1·7 m AOD: (a) 0·5% axial strain range; (b) full strain range (OD, outer diameter)

Fig. 7.

Deviatoric stress–axial strain trends for ‘deeper’ samples from −1·2 to −1·7 m AOD: (a) 0·5% axial strain range; (b) full strain range (OD, outer diameter)

Close Fig. 7.

The 38 mm samples generally indicated drained pre-failure Poisson's ratios (υ′vh) between 0·2 and 0·3. However, the 100 mm dia. specimens’ three higher resolution radial sensors showed disparate trends around the specimens’ circumferences. This discontinuous response is interpreted as resulting from the low normal joint stiffnesses of partially open micro-fissures. More ‘continuous’ radial deformations and stiffer radial responses developed in most of the p′0 + 300 kPa experiments; higher pressure consolidation closes the micro-fissures more tightly and so increases normal stiffnesses.

The triaxial effective stress paths presented in Fig. 8 show peak q/p′ ratios close to 3, the maximum that can be applied without the minor principal effective stress going into tension. Nevertheless, specimens sheared from in situ stresses developed vertical cracks and shear discontinuities as they failed, which often propagated upwards from the sample bases.

Fig. 8.

Effective stress paths of drained and undrained triaxial tests from isotropic conditions for samples from −1·2 m to −1·7 m AOD

Fig. 8.

Effective stress paths of drained and undrained triaxial tests from isotropic conditions for samples from −1·2 m to −1·7 m AOD

Close Fig. 8.

The CID triaxial tests showed marked ‘dilation’ as the specimens cracked and bifurcated. Such apparent ‘dilatancy’ is common in compression with rocks containing micro-fissures (Cerfontaine & Collin, 2018). Similar patterns were reflected in CIU tests, which showed strong pore pressure reductions as the samples failed and fractures tried to open.

The CIU tests’ pre-failure effective stress paths also approached the no-tension limit, following paths with initial gradients dp′/dq between 0·16 and 0·20, which curved to the right as the tests progressed towards gradients close to the applied total stress dp/dq = 1/3 ratio. The initial shear-induced pore pressure ratios A = du/dq (Skempton, 1954) fall around half the 1/3 ratio (equivalent to dp′/dq = 0) expected for an isotropic elastic soil undergoing undrained compression. Cross-anisotropic elastic theory predicts A < 1/3 when horizontal stiffness is less than vertical, with E′h/E′v < 1 (Lings et al. (2000) or Kuwano & Jardine (2002)). Stiffness anisotropy is interpreted as the main reason for the low initial A values, as explored in later sections. The overall pore pressure changes tended to become closer to zero as the tests progressed and behaviour became progressively less elastic. CIU tests conducted after consolidation to p′0 + 300 kPa gave more vertical q–p′ paths and A values compatible with E′h ≈ E′v, before showing pore pressure changes close to zero at failure.

The peak effective stress failure points from all triaxial tests are presented in Fig. 9. Interparticle bonding provides much of the specimens’ peak resistance and the regressed q–p′ peak failure line approximates a portion of the curved envelope implicit in critical state-based models of cemented calcareous media (Lagioia & Nova, 1995). Other criteria may be applied, including Hoek and Brown's expression. A regressed Mohr–Coulomb treatment gives c′ = 0·49 MPa, ϕ′peak = 39·6°. ALPACA AWG (2022) show how consolidation to higher pressures damages the bonding, promotes a more ductile and ‘frictional’ shearing response with a curved yield envelope with M = 1·25 or ϕ′cs ≈ 31° at critical state and implies pressure-dependent c′ and ϕ′peak for dry of critical conditions. The v–p′ states given by equation (1) held at critical states, where v = 1 + e and p′ref corresponds to 1 kPa in the units adopted

1
Fig. 9.

Peak shear strengths and failure criteria for intact chalk

Fig. 9.

Peak shear strengths and failure criteria for intact chalk

Close Fig. 9.

The non-uniform bifurcation mechanisms that apply post-peak cannot be interpreted as single-element tests represented by ‘continuum-mechanics’ q/p′ measures. However, Coulomb analyses of failure planes can identify ‘post-rupture’ strengths (Burland, 1990). Resolving shear and normal forces acting on planes measured at 60–65° to the horizontal after testing indicates post-rupture ϕ′ = 35° ± 5° if c′ = 0, although other combinations with lower ϕ′ and higher c′ can be drawn through the scattered post-rupture trends.

Simple shear (DSS) testing is difficult with chalk, as local slippage or putty formation may occur near the platens. Alternative fixing arrangements were trialled before the six successful reported tests were completed. The DSS boundary conditions limit the scope for large displacements to develop on bifurcations. They also impose large principal stress axis rotations, which can lead to lower strengths in anisotropic soils. Hollow cylinder apparatus (HCA) tests show that the minor principal stresses may tend towards tensile values in simple shear tests conducted on bonded geomaterials from relatively initial mean stresses (Brosse et al., 2017).

Figure 10 presents the (τ, σ′v) DSS ‘effective stress path’ followed by a chalk sample from a similar (−1·2 m AOD) level to the exemplar triaxial tests. The points at which shear strains (from 0·1 to 20%) were attained are indicated, as are failure points from the five other tests. All showed clockwise stress-path rotations (indicating Y3 yielding) after relatively short, near-vertical, initial sections. Relatively soft non-linear ‘dilative’ paths followed until failure after large strains, with 5% < γf < 12%. However, the peak su values (taken as peak τvh) were, on average ≈ 45% lower than in the CIU tests. Applying conventional Coulomb analysis, the average ultimate τ/σ′v ≈ 0·61 ratio indicates ϕ′ ≈ 31° if c′  =  0 kPa, comparable to the pressure meter and triaxial critical-state strengths. Tension cracks were evident on dismantling that contributed to the low resistances.

Fig. 10.

Effective stress paths of constant-volume DSS tests on sample from −1·2 m AOD (σ′v = 136 kPa) and ultimate points from five other depths

Fig. 10.

Effective stress paths of constant-volume DSS tests on sample from −1·2 m AOD (σ′v = 136 kPa) and ultimate points from five other depths

Close Fig. 10.

Figure 11 presents the exemplar triaxial and (locally instrumented) UCS tests’ drained (CID) E′v and undrained (CIU and UCS) Euv vertical stiffness–strain trends. Linear regressions established pre-Y1 (drained or undrained) linear initial moduli followed by non-linear secant variations up to peak q. As noted earlier, the CID test's lower stiffness was untypical and is interpreted as being attributable to its micro-fissures being unusually open and compliant. The larger 100 mm specimens show the most systematic decays in stiffness after undergoing Y1 yielding, while the smaller samples’ CID and CIU curves showed more variable behaviour. Even large increases in consolidation pressures have only a modest effect on vertical stiffness (ALPACA AWG, 2022).

Fig. 11.

Secant Young's moduli degradation of drained and undrained triaxial tests from isotropic conditions for samples from −1·2 m to −1·7 m AOD

Fig. 11.

Secant Young's moduli degradation of drained and undrained triaxial tests from isotropic conditions for samples from −1·2 m to −1·7 m AOD

Close Fig. 11.

It is interesting that the CIU Euv traces fall well below the CID E′v curves. With isotropic elastic media Eu/E′ = 3/(2(1 + υ′)) and so exceeds unity if υ′ is less than 0·5. However, E′v can exceed Euv in cross-anisotropic soils if, as argued earlier, E′h < E′v and plausible cross-anisotropic Poisson's ratios apply.

The typical DSS test from −1·2 m AOD shown in Fig. 12 indicated equivalent secant shear stiffness Gsec falling steeply with invariant shear strain εs ( = γ/√3) from an initial maximum of 210 MPa at ≈ 0·002%. The DSS tests were unable to resolve any initial linear range and the triaxial CIU tests’ octahedral shear stiffnesses, calculated as Gtxl = Euv/3 with εs = εa, far exceed the reported DSS maximum moduli at all depths considered. The discrepancy may reflect non-uniform strains developing near platens, as well as the DSS tests’ early yielding identified in Fig. 10.

Fig. 12.

Shear stiffness moduli degradation of constant-volume DSS and CIU tests for samples from −1·2 m AOD

Fig. 12.

Shear stiffness moduli degradation of constant-volume DSS and CIU tests for samples from −1·2 m AOD

Close Fig. 12.

Profile plots summarise how mechanical properties vary with depth, test stress path and pressure level.

The peak deviator stress qf and su trends are presented in Fig. 13, showing that the (jacketed) UCS tests qf values exceed those of the fully saturated triaxial tests by, on average, ≈ 22%. The higher UCS strengths reflect their specimens’ generally higher effective stresses (with suctions of 70 to 80 kPa on set-up that generally exceeded the triaxial tests’ imposed in situ p′0 values), incomplete saturation (especially above the water table) and potentially their ≈ 24 times faster strain rates to failure. The UCS strengths also appear ≈ 45% higher than expected from Matthews & Clayton's (1993) correlation with IDD, emphasising the value of site-specific testing.

Fig. 13.

Profiles of peak compressive strength, qf, considering the effect of: (a) drainage condition; (b) sample size and elevated pressure; and (c) loading condition

Fig. 13.

Profiles of peak compressive strength, qf, considering the effect of: (a) drainage condition; (b) sample size and elevated pressure; and (c) loading condition

Close Fig. 13.

Considering next the effects of drainage, the saturated 38 mm peak triaxial qf trends covering in situ p′0 conditions, the undrained CIU tests (with su = qf/2) give only slightly higher qf values than drained CID tests in the (shallow) Margate Chalk, and vice versa in the deeper Seaford. As noted earlier, little overall undrained pore pressure generation occurred prior to failure.

The checks on CID sample size effects indicated generally lower qf and less scattered values for 100 mm than 38 mm dia. specimens, as is often the case for soils possessing pronounced meso-structure, although the trends converged better at depth, reflecting fissures becoming tighter and more widely spaced.

A further feature examined in Fig. 13 is the impact of the 300 kPa consolidation pressure increases applied in series B and C. The ‘elevated’ qf–depth trend plots ≈ 25% above the ‘in situ’ series at shallow depth and ≈ 15% above it at greater depth, reflecting the reducing intensity of discontinuities with depth. Consolidation to higher stresses causes gains in ‘frictional’ strength along with damage to bonding (ALPACA AWG, 2022). Finally, the DSS su trends (taken as peak τvh) data plot consistently (by ≈ 45%) below the CIU triaxial test outcomes.

CPTu penetration tests are often employed to gauge in situ su values for fine-grained soils through empirical Nkt cone factors, assuming correlation of qt = Nkt × su + σv0. The profiles shown in Figs 2 and 13 indicate Nkt values of 12 ± 3 and 21 ± 4 with respect to CIU and DSS su, respectively.

Equivalent profiles of initial vertical Young's moduli plotted in Fig. 14 identify how drainage condition, sample size, elevated pressures and shearing conditions affect stiffness. The locally instrumented triaxial and UCS moduli are broadly comparable, although the latter show more scatter and longer linear ranges. The unusual hierarchy between drained and undrained moduli is confirmed, with E′v,max exceeding Euv,max in most cases. Elevating the initial mean effective stress by 300 kPa raised E′v,max by ≈ 55% over the first 6 m, but had less impact at greater depth. This gain, which exceeds that noted for shear strength, is interpreted reflecting the closure of micro- and meso-fissures, which are more prominent and have wider apertures at shallow depth. It is also clear that the 100 mm dia. triaxial samples’ E′v,max exceed those from the smaller specimens, by an average of ≈ 45% (excluding one outlier), which may reflect the larger equipment's better stress/strain uniformity and higher resolution measurements.

Fig. 14.

Profiles of secant Young's moduli, Emax, considering the effect of: (a) drainage and loading condition; (b) sample size and elevated pressure

Fig. 14.

Profiles of secant Young's moduli, Emax, considering the effect of: (a) drainage and loading condition; (b) sample size and elevated pressure

Close Fig. 14.

Figure 15 considers the shear stiffnesses defined at the smallest strains offered by various field and laboratory techniques. Such profiles may vary due to specimen disturbance, anisotropy, meso-structure and differing strain rates, as well as variable stress and strain levels, test volumes and instrument resolutions. Comparing laboratory bender element shear wave velocities with identically oriented in situ values allows the combined effects of sampling disturbance and meso-fabric to be assessed. While profiles vary across the site, the mean seismic CPT Gvh and cross-hole Ghv trends fall well below the near-ground-surface triaxial bender element (BE) Gvh measurements, before converging with increasing depth. This trend is interpreted as reflecting the impact of any open fissures, which are systematically avoided when preparing laboratory specimens, occurring less frequently at depth. The DSS Gvh maxima fall far below those interpreted from either laboratory or field shear wave velocities, confirming the tests’ inability to resolve elastic moduli.

Fig. 15.

(a) Profiles and ratios of shear stiffness Gvh measured in the laboratory and in situ; (b) Ghh measured in the laboratory and in situ; and (c) with field measurements

Fig. 15.

(a) Profiles and ratios of shear stiffness Gvh measured in the laboratory and in situ; (b) Ghh measured in the laboratory and in situ; and (c) with field measurements

Close Fig. 15.

Figure 15 also contrasts the cross-hole, BE Ghh and pressure-meter Ghh (measured at 0·01% shear strain) trends. The BE tests show higher stiffnesses than the seismic field measurements, with laboratory-to-field ratios of 1·1 to 1·5, confirming the systematic impact of meso-structure. As with the DSS tests, the pressure-meter data fall far below the geophysical measurements and reflect the larger-strain behaviour of more disturbed material.

The CIU tests’ effective stress path inclinations and the systematic trend for initial E′v to exceed Euv indicated that the chalk's vertical moduli exceed equivalent horizontal stiffnesses under in situ stress conditions. Series E explored anisotropy more precisely through high-resolution BE and monotonic stress probing experiments. Fig. 16 presents first the field and laboratory tests’ Ghh/Gvh profiles. The triaxial BE measurements (made on the same samples) gave Ghh/Gvh ≈ 0·5 in the shallow layers and tended to ratios exceeding unity at depth. The equivalent field seismic data show a similar, but more muted, trend.

Fig. 16.

Profiles of stiffness anisotropy as obtained from bender measurements and cross-hole investigations and suites of drained and undrained triaxial probing tests

Fig. 16.

Profiles of stiffness anisotropy as obtained from bender measurements and cross-hole investigations and suites of drained and undrained triaxial probing tests

Close Fig. 16.

The series E tests applied small-strain axial and radial drained probes to assess any elastic, fully recoverable behaviour with the chalk's Y1 kinematic yield surfaces. The vertical stiffnesses are found easily from the high-resolution axial stress and strain measurements. Assessment of horizontal stiffnesses is less direct. Kuwano & Jardine (2002) give alternative routes for deriving full sets of cross-anisotropic compliance parameters from combined radial probing tests, which define the parameter R in equation (2) below and BE Ghh measurements. However, even small radial increments applied from in situ stresses led to responses that were hysteretic and non-uniform around the samples’ perimeters, reflecting the presence of imperfectly closed, mainly vertical, micro-fissures. Treating the chalk as an elastic continuum led to implausible cross-anisotropic υ′hv ratios in some cases, because the samples’ radial behaviour was neither continuous nor fully recoverable, even at very small strains. Vinck (2021) shows that equation (3) provides robust assessments of horizontal stiffness E′h,max as it contains no Poisson ratio terms.

2
3

The E′h/E′v profile developed from four suites of probing tests in Fig. 15 confirms that horizontal loading from in situ stresses provokes a far softer response than vertical compression, which is important when analysing lateral pile loading. Vinck (2021) shows that anisotropy diminishes after consolidation to higher pressures.

The characterisation research identifies aspects of behaviour that require attention when attempting to model practical problems in chalk. Pedone et al. (2020) describe how these aspects were addressed in advanced 3D finite-element modelling of the ALPACA lateral pile load tests, showing how the SNW characterisation research was applied to capture full-scale field behaviour.

The selection of parameters and constitutive models for reliable and representative predictions of field shear strengths depends on the boundary conditions, pressures and scales of the problem considered. The most important aspects to recognise at ‘routine’ mean stresses are: (a) chalk's propensity to tensile fracture when sheared; (b) the fragile nature of its compressive shear strength; and (c) its rapid degradation from peak to post-rupture strengths. It is equally vital to recognise that ductile behaviour and stable critical state resistances apply after consolidation to p′0 > 2 MPa (ALPACA AWG, 2022). Strain softening and destructuration in both laboratory DSS and full-displacement field pressure-meter tests indicate ‘operational’ shear strengths far below the triaxial or UCS peak values. Interfaces between chalk masses and structural elements also require careful consideration. Vinck (2021) reports that putty formed around pile shafts develops angles δ′ of 31° to 34° when sheared against a range of rough steel interfaces, when tested with a spread of pore-fluid sodium chloride concentrations and at a broad range of ages.

Analysts must also consider stiffness. The monotonic triaxial, laboratory BE and field geophysical measurements indicate remarkably high elastic moduli. Modelling must also capture the chalk's non-linear pre-failure behaviour; locally instrumented triaxial tests show how vertical moduli vary with strain level and provide the basis for fitting suitable non-linear pre-failure models. Stiffness is markedly anisotropic under in situ conditions with the response to horizontal loading being around half as stiff as expected from laboratory compression tests. While meso-structural factors lead to field velocities being lower than laboratory equivalents, body waves can follow branched pathways that circumvent discontinuities and micro- to macro-fissures may have a still greater impact on mass stiffness under field loading (Matthews & Clayton, 1993).

The characterisation study also confirmed that chalk is susceptible to creep straining and shows strain-rate-dependent compressibility, both under in situ pressures (due to micro-fissure closure) and at higher stresses, when bond breakage and pore space collapse occur.

The characterisation study applied advanced testing to establish how the properties of low- to medium-density chalks vary with applied stress conditions, depth and structure. Although the programme was designed to support and enable modelling of the ALPACA pile tests, the outcomes are relevant to a wide range of other geotechnical problems in chalk and comparable geomaterials. The key conclusions are given below.

  • (a)

    Intact chalk exists at states it cannot sustain when reconstituted. It is highly sensitive and destructures when taken to large strains, especially under high-impact dynamic loading, leading to remarkably high CPTu pore pressures and putty formation around pile shafts during installation.

  • (b)

    Destructuration and tensile failure affect the responses seen in field and laboratory shear tests; they also affect full-scale pile behaviour.

  • (c)

    A clear hierarchy exists between strengths obtained from UCS, BT, saturated triaxial and DSS tests conducted from in situ stress conditions. The relatively high UCS strengths reflect partial specimen saturation and potentially rate effects, while the DSS and BT tests’ low resistances reflect the chalk's fragile response to tension loading.

  • (d)

    Slow drained (CID) and undrained (CIU) triaxial compression tests develop markedly brittle failures after relatively small axial strains (around 0·15%). The closely similar CID and CIU effective stress path inclinations developed under in situ stresses reflect marked stiffness anisotropy, with E′h < E′v.

  • (e)

    Specimen scale affects CID test outcomes. 100 mm dia. specimens are generally slightly weaker than 38 mm dia. samples, but are noticeably stiffer due to the influence of both micro-fissures and test conditions. Where practically feasible, well-instrumented tests on large specimens should be preferred.

  • (f)

    Under routine pressures the chalk's effective stress peak compressive shear strengths includes a substantial proportion of bonded strength. However, this decays rapidly post-peak to give low post-rupture strengths. Fully destructured chalk develops well-defined critical state shearing resistance and void ratio–pressure relationships. Cone–pressure-meter tests appear to reflect the properties of destructured chalk.

  • (g)

    Profiles of Ghh and Gvh from in situ and laboratory dynamic testing show similar depth trends. While laboratory tests over-record bulk stiffness systematically by avoiding all large fissures, field geophysical tests reveal similar patterns for Ghh/Gvh < 1 at shallow depth and E′h/E′v < 1 throughout that are interpreted as resulting from micro-fissures. Samples consolidated to pressures that close these fissures show far less anisotropy, while full displacement pressure-meter tests indicate substantially lower shear stiffness.

  • (h)

    Laboratory and field tests in chalk indicate high levels of creep straining as well as strain-rate-dependent compressibility and stiffness; further investigation is warranted on these aspects.

The ALPACA and ALPACA Plus projects were funded by the Engineering and Physical Science Research Council's (EPSRC) grant EP/P033091/1, Royal Society Newton Advanced Fellowship NA160438 and Supergen ORE Hub 2018 (EPSRC EP/S000747/1). Byrne is supported by the Royal Academy of Engineering under the Research Chairs and Senior Research Fellowships scheme, while Imperial College's EPSRC Centre for Doctoral Training (CDT) in Sustainable Civil Engineering and the DEME Group (Belgium) supported Ken Vinck's doctoral study (EPSRC EP/L016826/1). The authors would like to express their gratitude to the joint industry project industrial partners: Atkins, Cathie Associates, Equinor, Fugro, Geotechnical Consulting Group (GCG), Iberdrola, Innogy, LEMS, Ørsted, Parkwind, Siemens-Gamesa, Scottish Power Renewables, Vattenfall and TATA steel for their substantial financial and technical support. Imperial College technicians Steve Ackerley, Graham Keefe, Prash Hirani, Stef Karapanagiotidis, Graham Nash and Gary Jones are thanked for their invaluable expert work. The authors also acknowledge contributions to CPT and pressure-meter testing, block sampling, rotary core sampling, piezometer installation and monitoring and DSS testing by Cambridge Insitu Ltd, Fugro Ltd, Geotechnical Observations Ltd, Lankelma Ltd and Socotec UK Ltd.

A

pore-pressure coefficient

B

pore-pressure coefficient

Cc, C*c

compressibility index for intact and reconstituted specimen

Cs, C*s

swelling index for intact and reconstituted specimen

Cαe

secondary compression index

c′

soil cohesion

ch,piezo

radial coefficient of consolidation

E

specimen void ratio

E′h, E′v

drained Young's moduli for cross-anisotropic elastic soil

Euh, Euv

undrained Young's moduli for cross-anisotropic elastic soil

Ghh

shear modulus in the horizontal plane

Ghv, Gvh

shear modulus in the vertical plane

Gs

specific gravity

Ko

earth pressure coefficient at rest

kv

vertical permeability

Μ

critical state stress ratio, (q/p′)cs

Nkt

empirical cone factor

n

porosity

p′

mean effective stress

p′0

initial mean effective stress

Q

deviatoric stress ( = σ′a–σ′r)

qf

deviatoric stress at failure

qt

corrected cone tip resistance

qu

unconfined compressive strength

R

radial effective stiffness

Sr

saturation degree

su

undrained shear strength

t

time

t50

time for 50% dissipation of excess pore water pressure

u1

pore pressure measured at the cone tip

u2

pore pressure measured at the cone shoulder

V

specific volume

w

water content

Y1, Y2, Y3

soil yielding surfaces defined in the multiple yielding surface framework, details by Jardine (1992) 

γs

plane shear strain

εa

axial (vertical) strain

εh

radial (horizontal) strain

ρb

bulk density

ρd

dry density

σ′r

radial effective stress

σt

indirect tensile strength

σ′v, σ′a

vertical (axial) effective stress

σ′vy

effective vertical yield stress

υ′

Poisson's ratio

ϕ′, ϕ′peak, ϕ′cs

shear resistance angle at peak and critical state

Ψ

dilation angle

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