Stress concentration in a thin plate with hole

1 Objective

Verify the ability of Coreform IGA for Abaqus to predict stress concentrations on a classic linear-elastic stress-concentration problem: a uniaxially-loaded coupon with a central circular hole. The quantity of interest is the peak stress at the hole edge, whose accepted value is the stress-concentration factor tabulated by Roark[1]. We also compare the transverse stress and displacement profiles along the line probe against a reference body-fitted Abaqus solution.

2 Geometry

A thin rectangular coupon with a central circular hole as shown in (Figure 1) and parameters provided in Table 1. Verification quantities are sampled along the shortest span from the hole edge to the free edge.

Figure 1: Coupon geometry: a plate of length \(L\), width \(D\), thickness \(t\), with a central hole of radius \(r\). The dashed red line indicates the location of a line probe that samples our quantities of interest. The annotated point \(A\) indicates the location of expected maximum principal stress, used to evaluate the peak stress in our analysis.
Table 1: Geometric parameters.
Quantity Symbol Value
Coupon length \(L\) \(200\)
Coupon width \(D\) \(40\)
Hole radius \(r\) \(10\)
Thickness \(t\) \(1\)

3 Material

The coupon is a homogeneous, isotropic, linear-elastic material with properties given in (Table 2).

Table 2: Material properties.
Property Symbol Value
Young’s modulus \(E\) 1
Poisson’s ratio \(\nu\) 0
Mass density \(\rho\) 0

4 Loading & boundary conditions

The coupon is loaded in uniaxial tension by a uniform pressure on the right face (Table 3), with the left face pinned as depicted in Figure 2. The load is chosen to be small, compared to the Young’s modulus, so that the response is assumed linear.

(a) Idealized boundary conditions.
(b) Boundary conditions as implemented in Abaqus and Coreform IGA.
Figure 2: Boundary conditions on the coupon: (a) the idealized problem statement with uniform-pressure applied on both ends, and (b) the equivalent conditions as actually implemented in our finite element models.
Table 3: Applied loading.
Quantity Symbol Value
Applied end pressure \(P\) \(1.00 \times 10^{-6}\)

5 Mesh & discretization

Coreform IGA discretizes the coupon with immersed, trimmed U-splines: a structured background spline is trimmed to the coupon-with-hole geometry rather than body-fitting a mesh to it. We run an \(h/p\) refinement study — background element size \(h = 6/2^{k}\) for \(k = 0,\dots,4\) at polynomial degrees \(p = 1\), \(2\), and \(3\). Per-mesh element, node, and degree-of-freedom counts are reported in Section 8.

The tabs below show the trimmed immersed mesh at each background element size \(h\) (the mesh is shared by all degrees \(p\)), rendered from the run’s IGA results database: trimmed Bezier element edges (carnation) on the CAD surface, CAD edges in black. The Reference tab shows the body-fitted Abaqus mesh, rendered from the VTU the reference test exports. The first group views the full coupon; the second is a detail of the nominal section, from the top of the hole to the top of the coupon.

Full coupon

Nominal-section detail

6 Reference & accepted solutions

Roark’s Formulas for Stress and Strain, Table 17.1 case 7a, gives the accepted stress-concentration factor for the net section,

\[ K_t = \sum_{i=0}^{3} C_i \left(\tfrac{2r}{D}\right)^i , \]

with the polynomial coefficients \(C_i\) listed in Table 4. The nominal stress on the net section is

\[ \sigma_{\text{nom}} = \frac{P\,t D}{t\,(D - 2r)} , \]

so the accepted peak max-principal stress at the hole edge is

\[ \sigma_{\max} = K_t\,\sigma_{\text{nom}} . \]

Its evaluated value is reported alongside the reference solve in Table 5.

Table 4: Roark \(K_t\) polynomial coefficients.
Coefficient Value
\(C_0\) \(3.00\)
\(C_1\) \(-3.13\)
\(C_2\) \(3.66\)
\(C_3\) \(-1.53\)

The reference solution is a normal Abaqus analysis of the same coupon using a dense, body-fitted mesh of quadratic elements. Its transverse stress and displacement profiles along the line probe are the comparison for the field quantities, and its peak max-principal stress at the hole edge provides an independent numerical estimate to sit alongside Roark’s accepted value (Table 5). Being itself a numerical approximation rather than the exact solution, the reference is not treated as ground truth — a distinction that matters for the convergence study (Section 7.5).

Table 5: Accepted and reference peak max-principal stress at the hole edge.
Source peak \(\sigma_{\max}\)
Accepted (Roark \(K_t\)) \(4.32 \times 10^{-6}\)
Reference (body-fitted Abaqus) \(4.35 \times 10^{-6}\)

Download data (CSV)

7 Results

7.1 Quantities of interest

For each mesh the peak stress is compared against both the accepted Roark value and the reference solve; the transverse stress and displacement profiles are compared (relative \(L^2\)) against the reference.

Quantity Coreform IGA vs Roark vs reference
peak \(\sigma_{\max}\) \(3.34 \times 10^{-6}\) \(22.7\%\) \(23.2\%\)
transverse stress rel. \(L^2\) \(11.5\%\)
\(u_x\) profile rel. \(L^2\) \(2.15\%\)
\(u_y\) profile rel. \(L^2\) \(35.1\%\)
Quantity Coreform IGA vs Roark vs reference
peak \(\sigma_{\max}\) \(4.19 \times 10^{-6}\) \(2.98\%\) \(3.66\%\)
transverse stress rel. \(L^2\) \(3.14\%\)
\(u_x\) profile rel. \(L^2\) \(0.575\%\)
\(u_y\) profile rel. \(L^2\) \(9.67\%\)
Quantity Coreform IGA vs Roark vs reference
peak \(\sigma_{\max}\) \(4.25 \times 10^{-6}\) \(1.57\%\) \(2.26\%\)
transverse stress rel. \(L^2\) \(0.844\%\)
\(u_x\) profile rel. \(L^2\) \(0.171\%\)
\(u_y\) profile rel. \(L^2\) \(3.02\%\)
Quantity Coreform IGA vs Roark vs reference
peak \(\sigma_{\max}\) \(4.32 \times 10^{-6}\) \(0.0822\%\) \(0.619\%\)
transverse stress rel. \(L^2\) \(0.286\%\)
\(u_x\) profile rel. \(L^2\) \(0.0425\%\)
\(u_y\) profile rel. \(L^2\) \(0.688\%\)
Quantity Coreform IGA vs Roark vs reference
peak \(\sigma_{\max}\) \(4.34 \times 10^{-6}\) \(0.542\%\) \(0.163\%\)
transverse stress rel. \(L^2\) \(0.0976\%\)
\(u_x\) profile rel. \(L^2\) \(0.0163\%\)
\(u_y\) profile rel. \(L^2\) \(0.195\%\)
Quantity Coreform IGA vs Roark vs reference
peak \(\sigma_{\max}\) \(3.26 \times 10^{-6}\) \(24.6\%\) \(25.1\%\)
transverse stress rel. \(L^2\) \(14.1\%\)
\(u_x\) profile rel. \(L^2\) \(0.604\%\)
\(u_y\) profile rel. \(L^2\) \(9.66\%\)
Quantity Coreform IGA vs Roark vs reference
peak \(\sigma_{\max}\) \(4.07 \times 10^{-6}\) \(5.62\%\) \(6.29\%\)
transverse stress rel. \(L^2\) \(2.95\%\)
\(u_x\) profile rel. \(L^2\) \(0.043\%\)
\(u_y\) profile rel. \(L^2\) \(0.574\%\)
Quantity Coreform IGA vs Roark vs reference
peak \(\sigma_{\max}\) \(4.31 \times 10^{-6}\) \(0.27\%\) \(0.969\%\)
transverse stress rel. \(L^2\) \(0.537\%\)
\(u_x\) profile rel. \(L^2\) \(0.014\%\)
\(u_y\) profile rel. \(L^2\) \(0.0703\%\)
Quantity Coreform IGA vs Roark vs reference
peak \(\sigma_{\max}\) \(4.33 \times 10^{-6}\) \(0.23\%\) \(0.472\%\)
transverse stress rel. \(L^2\) \(0.215\%\)
\(u_x\) profile rel. \(L^2\) \(0.0114\%\)
\(u_y\) profile rel. \(L^2\) \(0.0287\%\)
Quantity Coreform IGA vs Roark vs reference
peak \(\sigma_{\max}\) \(4.35 \times 10^{-6}\) \(0.764\%\) \(0.0574\%\)
transverse stress rel. \(L^2\) \(0.094\%\)
\(u_x\) profile rel. \(L^2\) \(0.0109\%\)
\(u_y\) profile rel. \(L^2\) \(0.0164\%\)
Quantity Coreform IGA vs Roark vs reference
peak \(\sigma_{\max}\) \(4.00 \times 10^{-6}\) \(7.29\%\) \(7.94\%\)
transverse stress rel. \(L^2\) \(3.28\%\)
\(u_x\) profile rel. \(L^2\) \(0.116\%\)
\(u_y\) profile rel. \(L^2\) \(2.93\%\)
Quantity Coreform IGA vs Roark vs reference
peak \(\sigma_{\max}\) \(4.39 \times 10^{-6}\) \(1.77\%\) \(1.05\%\)
transverse stress rel. \(L^2\) \(0.512\%\)
\(u_x\) profile rel. \(L^2\) \(0.0109\%\)
\(u_y\) profile rel. \(L^2\) \(0.188\%\)
Quantity Coreform IGA vs Roark vs reference
peak \(\sigma_{\max}\) \(4.36 \times 10^{-6}\) \(0.915\%\) \(0.208\%\)
transverse stress rel. \(L^2\) \(0.0766\%\)
\(u_x\) profile rel. \(L^2\) \(0.0128\%\)
\(u_y\) profile rel. \(L^2\) \(0.0543\%\)
Quantity Coreform IGA vs Roark vs reference
peak \(\sigma_{\max}\) \(4.35 \times 10^{-6}\) \(0.735\%\) \(0.0289\%\)
transverse stress rel. \(L^2\) \(0.0666\%\)
\(u_x\) profile rel. \(L^2\) \(0.0111\%\)
\(u_y\) profile rel. \(L^2\) \(0.0238\%\)
Quantity Coreform IGA vs Roark vs reference
peak \(\sigma_{\max}\) \(4.35 \times 10^{-6}\) \(0.639\%\) \(0.0658\%\)
transverse stress rel. \(L^2\) \(0.0738\%\)
\(u_x\) profile rel. \(L^2\) \(0.0109\%\)
\(u_y\) profile rel. \(L^2\) \(0.0211\%\)

Download data (CSV)

7.2 Stress field

Figure 3 compares the maximum-principal-stress field between the immersed IGA solution on the finest \(p = 2\) mesh (Figure 3 (a)) and the body-fitted Abaqus reference solve (Figure 3 (b)). Both are rendered in ParaView on a shared color scale — the Abaqus fields come from the VTU that the reference test case exports from its ODB — so the contours compare directly.

(a) Immersed IGA solution (case immersed_h4p2, \(h = 0.375\), \(p = 2\)).
(b) Body-fitted Abaqus reference solution.
Figure 3: Maximum principal stress on a shared color scale.

The tabs below extend the comparison to every case in the study, on the same shared color scale — flip between the Reference tab and any IGA case to compare contours directly.

Full coupon

Nominal-section detail

7.3 Transverse stress profile

Figure 4 shows the transverse max-principal-stress profile along the line probe: the reference Abaqus solve against the coarse→fine IGA sweep, per degree. The IGA curves settle onto a consistent profile as \(h\) decreases.

(a) \(p = 1\)
(b) \(p = 2\)
(c) \(p = 3\)
Figure 4: Transverse max-principal stress: reference vs the coarse→fine IGA sweep.

7.4 Displacement profiles

The transverse displacement components show the same \(h\)-refinement behavior — Figure 5 for \(u_x\) and Figure 6 for \(u_y\).

(a) \(p = 1\)
(b) \(p = 2\)
(c) \(p = 3\)
Figure 5: Transverse \(u_x\): reference vs the coarse→fine IGA sweep.
(a) \(p = 1\)
(b) \(p = 2\)
(c) \(p = 3\)
Figure 6: Transverse \(u_y\): reference vs the coarse→fine IGA sweep.

7.5 Mesh convergence

Because the reference solve is itself an approximation — the IGA discretization may converge to a slightly different (and possibly more accurate) solution — we assess convergence against the finest IGA solution (self-convergence) rather than the reference. Figure 7 shows the transverse-stress \(L^2\) error toward that finest solution, with fitted rates of 1.86 (\(p=1\)), 2.25 (\(p=2\)), and 2.39 (\(p=3\)).

Figure 7: Self-convergence of the transverse-stress profile toward the finest IGA solution (not the reference solve), per degree.

8 Performance

Performance is reported separately for the two stages of an immersed IGA analysis: trimming (building the trimmed U-spline basis on the immersing grid) and the Abaqus solve.

8.1 Coreform IGA Mesh

For each case the immersing background grid, the active Bezier elements kept in the analysis basis, and the cells actually cut by the part boundary are read from the trim database; the counts are nested subsets (background \(\supseteq\) active \(\supseteq\) trimmed), so they decrease left to right.

\(h\) Total Active Trimmed CPUs Wall-time [s]
\(6\) \(2{,}145\) \(240\) \(96\) \(1\) \(5.2\)
\(3\) \(6{,}745\) \(984\) \(199\) \(2\) \(9.6\)
\(1.5\) \(21{,}545\) \(3{,}532\) \(402\) \(4\) \(16.7\)
\(0.75\) \(79{,}945\) \(14{,}180\) \(794\) \(8\) \(38.4\)
\(0.375\) \(299{,}145\) \(55{,}108\) \(1{,}563\) \(16\) \(82.8\)
\(h\) Total Active Trimmed CPUs Wall-time [s]
\(6\) \(2{,}145\) \(240\) \(96\) \(1\) \(6.0\)
\(3\) \(6{,}745\) \(984\) \(199\) \(2\) \(9.8\)
\(1.5\) \(21{,}545\) \(3{,}532\) \(402\) \(4\) \(17.3\)
\(0.75\) \(79{,}945\) \(14{,}180\) \(794\) \(8\) \(36.3\)
\(0.375\) \(299{,}145\) \(55{,}108\) \(1{,}563\) \(16\) \(97.0\)
\(h\) Total Active Trimmed CPUs Wall-time [s]
\(6\) \(2{,}145\) \(240\) \(96\) \(1\) \(6.9\)
\(3\) \(6{,}745\) \(984\) \(199\) \(2\) \(10.6\)
\(1.5\) \(21{,}545\) \(3{,}532\) \(402\) \(4\) \(17.8\)
\(0.75\) \(79{,}945\) \(14{,}180\) \(794\) \(8\) \(38.1\)
\(0.375\) \(299{,}145\) \(55{,}108\) \(1{,}563\) \(16\) \(89.7\)

Download data (CSV)

8.2 Coreform IGA for Abaqus solve

Problem size and solve-stage timing of the Abaqus job: the wall time is the Abaqus/Standard (solve) stage only — the pre and cleanup stages are excluded.

\(h\) Elements Nodes DOFs Threads Wall-time [s]
\(6\) \(458\) \(770\) \(2{,}310\) \(1\) \(1\)
\(3\) \(1{,}354\) \(2{,}466\) \(7{,}398\) \(2\) \(1\)
\(1.5\) \(4{,}326\) \(8{,}106\) \(24{,}318\) \(4\) \(2\)
\(0.75\) \(15{,}772\) \(30{,}413\) \(91{,}239\) \(8\) \(4\)
\(0.375\) \(58{,}126\) \(114{,}226\) \(342{,}678\) \(16\) \(9\)
\(h\) Elements Nodes DOFs Threads Wall-time [s]
\(6\) \(458\) \(1{,}202\) \(3{,}606\) \(1\) \(1\)
\(3\) \(1{,}354\) \(3{,}814\) \(11{,}442\) \(2\) \(1\)
\(1.5\) \(4{,}326\) \(12{,}382\) \(37{,}146\) \(4\) \(4\)
\(0.75\) \(15{,}772\) \(46{,}069\) \(138{,}207\) \(8\) \(8\)
\(0.375\) \(58{,}126\) \(172{,}286\) \(516{,}858\) \(16\) \(28\)
\(h\) Elements Nodes DOFs Threads Wall-time [s]
\(6\) \(560\) \(1{,}804\) \(5{,}412\) \(1\) \(5\)
\(3\) \(1{,}536\) \(5{,}476\) \(16{,}428\) \(2\) \(8\)
\(1.5\) \(4{,}994\) \(17{,}443\) \(52{,}329\) \(4\) \(16\)
\(0.75\) \(17{,}454\) \(63{,}469\) \(190{,}407\) \(8\) \(43\)
\(0.375\) \(59{,}676\) \(232{,}932\) \(698{,}796\) \(16\) \(144\)

Download data (CSV)

8.3 Reference Abaqus solve

The body-fitted reference solve, for scale alongside the immersed cases.

\(h\) Elements (C3D20) Nodes DOFs Threads Wall-time [s]
\(0.375\) \(202{,}452\) \(1{,}020{,}224\) \(3{,}060{,}672\) \(16\) \(109\)

Download data (CSV)

9 Discussion

At the finest mesh Coreform IGA recovers the accepted peak stress to 0.64% of Roark’s \(K_t\) and the reference peak to 0.07%, while the transverse stress and displacement profiles match the reference to better than \(10^{-3}\) in relative \(L^2\). Under uniform refinement the stress profile self-converges at rates of 1.86 (\(p=1\)), 2.25 (\(p=2\)), and 2.39 (\(p=3\)); the coarsest immersed meshes are pre-asymptotic, where raising the polynomial degree does not improve accuracy until the background mesh resolves the stress concentration.

Because the reference is itself an approximate FEM solution, convergence is assessed against the finest IGA solution rather than the reference. Agreement between Coreform IGA and the independent body-fitted reference to within a fraction of a percent — with both agreeing with Roark’s analytic \(K_t\) — verifies the Coreform IGA immersed U-spline discretization for this stress-concentration problem.

References

[1]
W. C. Young, R. G. Budynas, and A. M. Sadegh, Roark’s formulas for stress and strain, 8th ed. New York: McGraw-Hill, 2011.

Appendix

9.1 Capabilities exercised

The table is generated from current passing simulation artifacts. Each row must satisfy the linked capability card’s evidence contract; declaring a capability in a test does not, by itself, create evidence.

Table 6: Capabilities exercised by the current verification artifacts.
Capability Evidence level
Linear static analysis Numerically validated
Static stress analysis Numerically validated
Threaded Abaqus/Standard execution Numerically validated
Parallel Coreform IGA mesh generation Numerically validated
Parallel execution Numerically validated
Pressure loading Numerically validated
Uniform pressure loading Numerically validated
Mechanical loads Numerically validated
Linear elastic material behavior Numerically validated
Materials and section assignments Numerically validated
Meshing Numerically validated
Linear C0 spline basis Exercised
Quadratic C1 spline basis Numerically validated
Cubic C2 spline basis Numerically validated
Immersed rectilinear meshes Numerically validated
Spline basis degree and continuity Numerically validated
Explicit field-output selection Numerically validated
Field output requests Numerically validated
Stress field output (S) Exercised
Displacement field output (U) Numerically validated
Individual field-output variables Numerically validated
Line probes Numerically validated
Point probes Numerically validated
Coreform IGA result probes Numerically validated
Dependent part instances Numerically validated

9.2 Download artifacts

Download all verification artifacts (ZIP)

9.2.1 Geometry CAD files

No separate CAD file is required for this problem; the geometry is fully defined in the Abaqus/CAE journal files.

9.2.2 Abaqus/CAE journal files

16 generated Abaqus/CAE journals are available.

Show 16 individual journals

9.3 Supported Abaqus keywords

The deck below is reproduced from the verification tests’ Abaqus input files with comments stripped and instance-specific names (sets, materials, files) redacted to <placeholders>.

*Heading
*Preprint, echo=NO, model=NO, history=NO, contact=NO
*Include, input=<iga-mesh-inp>
*System
*Material, name=<material>
*Elastic
1.,0.
*User Output Variables
1,
*Boundary
<node-set>, PINNED
*Step, name=<step>, nlgeom=NO
*Static
1., 1., 1e-05, 1.
*Restart, write, frequency=0
*Output, field
*Node Output
U,
*Element Output, position=AVERAGED AT NODES, directions=YES
S,
*Output, history, variable=PRESELECT
*End Step

9.4 Provenance

The records below identify the execution environment and verification basis for every CTest artifact reported on this page.

Parameter Value
Evidence type Record-only diagnostic
CTest result Passed (Release)
Verification result Not asserted — 4 record-only checks (0 positive)
Test date 26-Aug-2026 11:33:02
Operating system Ubuntu 26.04 LTS
Coreform IGA version 2026.8-dev+tewk_1787764370
Source revision bb2d69b00831
Abaqus version Abaqus 6.26-4
Parameter Value
Evidence type Record-only diagnostic
CTest result Passed (Release)
Verification result Not asserted — 4 record-only checks (1 positive)
Test date 26-Aug-2026 11:33:16
Operating system Ubuntu 26.04 LTS
Coreform IGA version 2026.8-dev+tewk_1787764370
Source revision bb2d69b00831
Abaqus version Abaqus 6.26-4
Parameter Value
Evidence type Record-only diagnostic
CTest result Passed (Release)
Verification result Not asserted — 4 record-only checks (1 positive)
Test date 26-Aug-2026 11:33:22
Operating system Ubuntu 26.04 LTS
Coreform IGA version 2026.8-dev+tewk_1787764370
Source revision bb2d69b00831
Abaqus version Abaqus 6.26-4
Parameter Value
Evidence type Record-only diagnostic
CTest result Passed (Release)
Verification result Not asserted — 4 record-only checks (2 positive)
Test date 26-Aug-2026 12:09:44
Operating system Ubuntu 26.04 LTS
Coreform IGA version 2026.8-dev+tewk_1787764370
Source revision bb2d69b00831
Abaqus version Abaqus 6.26-4
Parameter Value
Evidence type Record-only diagnostic
CTest result Passed (Release)
Verification result Not asserted — 4 record-only checks (2 positive)
Test date 26-Aug-2026 12:10:02
Operating system Ubuntu 26.04 LTS
Coreform IGA version 2026.8-dev+tewk_1787764370
Source revision bb2d69b00831
Abaqus version Abaqus 6.26-4
Parameter Value
Evidence type Numerical verification
CTest result Passed (Release)
Verification result Passed — 4/4 enforced criteria passed
Test date 26-Aug-2026 12:10:28
Operating system Ubuntu 26.04 LTS
Coreform IGA version 2026.8-dev+tewk_1787764370
Source revision bb2d69b00831
Abaqus version Abaqus 6.26-4
Parameter Value
Evidence type Record-only diagnostic
CTest result Passed (Release)
Verification result Not asserted — 4 record-only checks (3 positive)
Test date 26-Aug-2026 12:29:20
Operating system Ubuntu 26.04 LTS
Coreform IGA version 2026.8-dev+tewk_1787764370
Source revision bb2d69b00831
Abaqus version Abaqus 6.26-4
Parameter Value
Evidence type Numerical verification
CTest result Passed (Release)
Verification result Passed — 4/4 enforced criteria passed
Test date 26-Aug-2026 12:29:48
Operating system Ubuntu 26.04 LTS
Coreform IGA version 2026.8-dev+tewk_1787764370
Source revision bb2d69b00831
Abaqus version Abaqus 6.26-4
Parameter Value
Evidence type Numerical verification
CTest result Passed (Release)
Verification result Passed — 4/4 enforced criteria passed
Test date 26-Aug-2026 12:30:30
Operating system Ubuntu 26.04 LTS
Coreform IGA version 2026.8-dev+tewk_1787764370
Source revision bb2d69b00831
Abaqus version Abaqus 6.26-4
Parameter Value
Evidence type Numerical verification
CTest result Passed (Release)
Verification result Passed — 4/4 enforced criteria passed
Test date 26-Aug-2026 13:16:47
Operating system Ubuntu 26.04 LTS
Coreform IGA version 2026.8-dev+tewk_1787764370
Source revision bb2d69b00831
Abaqus version Abaqus 6.26-4
Parameter Value
Evidence type Numerical verification
CTest result Passed (Release)
Verification result Passed — 4/4 enforced criteria passed
Test date 26-Aug-2026 13:18:02
Operating system Ubuntu 26.04 LTS
Coreform IGA version 2026.8-dev+tewk_1787764370
Source revision bb2d69b00831
Abaqus version Abaqus 6.26-4
Parameter Value
Evidence type Numerical verification
CTest result Passed (Release)
Verification result Passed — 4/4 enforced criteria passed
Test date 26-Aug-2026 13:18:47
Operating system Ubuntu 26.04 LTS
Coreform IGA version 2026.8-dev+tewk_1787764370
Source revision bb2d69b00831
Abaqus version Abaqus 6.26-4
Parameter Value
Evidence type Numerical verification
CTest result Passed (Release)
Verification result Passed — 4/4 enforced criteria passed
Test date 26-Aug-2026 13:24:41
Operating system Ubuntu 26.04 LTS
Coreform IGA version 2026.8-dev+tewk_1787764370
Source revision bb2d69b00831
Abaqus version Abaqus 6.26-4
Parameter Value
Evidence type Numerical verification
CTest result Passed (Release)
Verification result Passed — 4/4 enforced criteria passed
Test date 26-Aug-2026 13:26:59
Operating system Ubuntu 26.04 LTS
Coreform IGA version 2026.8-dev+tewk_1787764370
Source revision bb2d69b00831
Abaqus version Abaqus 6.26-4
Parameter Value
Evidence type Numerical verification
CTest result Passed (Release)
Verification result Passed — 4/4 enforced criteria passed
Test date 26-Aug-2026 13:29:55
Operating system Ubuntu 26.04 LTS
Coreform IGA version 2026.8-dev+tewk_1787764370
Source revision bb2d69b00831
Abaqus version Abaqus 6.26-4
Parameter Value
Evidence type Numerical verification
CTest result Passed (Release)
Verification result Passed — 4/4 enforced criteria passed
Test date 26-Aug-2026 13:21:08
Operating system Ubuntu 26.04 LTS
Coreform IGA version 2026.8-dev+tewk_1787764370
Source revision bb2d69b00831
Abaqus version Abaqus 6.26-4