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Explicit X2: large deformation, J2 and Johnson-Cook plasticity, damage and erosion (M10)
- model: materials gain solver-neutral plastic (bilinear isotropic/kinematic, hardening table, Johnson-Cook with adiabatic heating), damage (Johnson-Cook D1-D5) and erosion (plastic strain); explicit steps gain nonlinear_geometry (default on) and stress_rate (jaumann | green_naghdi). - fem: rotation (Hughes-Winget, Flanagan-Taylor), plasticity (radial return, capped bracketed Newton for Johnson-Cook, damage; the update takes the mechanical strain increment so thermal strains can be subtracted), closed-form hex8 gradients for deformed configurations. - explicit: updated Lagrangian hex8/tet4, per-element material state, erosion with reported energy, plastic work in the energy account. - solver: warns that the linear solver uses the elastic constants of plastic materials (results hash-identical). - decks: Abaqus *PLASTIC (+ Johnson-Cook keywords), Nastran MATS1/TABLES1, LS-DYNA *MAT_PLASTIC_KINEMATIC / *MAT_PIECEWISE_LINEAR_PLASTICITY; what a format cannot express is reported as Unsupported. - engine: model.material.plasticity, model.material.damage (catalogue ready), explicit element probe, eroded elements in the solve summary. Step commits before the rebase onto the DOF framework: branch explicit-x2-steps. Co-Authored-By: Claude Opus 5.5 <[email protected]> Claude-Session: https://claude.ai/code/session_01NmAttHhUZTokgPeEJia8sm
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@@ -1061,3 +1061,33 @@ lattice Boltzmann package's code was opened.
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5(2):317–328, 1959, with the higher terms of A. S. Sangani, A. Acrivos, Int. J. Multiphase Flow
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8(4):343–360, 1982 (DOIs not checked). Benchmark (published numerical reference values, tagged,
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not part of the analytic gate): Schäfer & Turek 1996, 2D-1 (C8).
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## Part J: Large deformation and inelastic materials (X2), as implemented
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The papers and books `modelcraft_fem::{rotation, plasticity}` and `modelcraft-explicit`'s X2
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update are written from (cited again in the module docs):
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- Updated Lagrangian one-point elements, strain increments on the midpoint configuration:
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T. Belytschko, W. K. Liu, B. Moran, K. Elkhodary, *Nonlinear Finite Elements for Continua and
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Structures*, 2nd ed., Wiley 2014 (ch. 4–6); the closed-form integrated gradients b = ∂V/∂x of
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the hexahedron, D. P. Flanagan, T. Belytschko, IJNME 17(5):679–706, 1981 (we tabulate the 24
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coefficients of the volume form and check them against their exact integration).
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- Jaumann rate, incrementally objective: T. J. R. Hughes, J. Winget, IJNME 15(12):1862–1867,
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1980 (Cayley rotation of the midpoint spin increment; a rigid rotation of any size is exact).
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- Green–Naghdi rate: D. P. Flanagan, L. M. Taylor, CMAME 62(3):305–320, 1987 (incremental polar
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rotation from V̇ = L V − V Ω; we solve [(tr V) I − V] x = axial(D V − V D) and integrate V with
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the midpoint rule).
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- Radial return for J2 with isotropic and linear kinematic (Prager) hardening: J. C. Simo, T. J.
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R. Hughes, *Computational Inelasticity*, Springer 1998, §3.3; R. D. Krieg, D. B. Krieg, J.
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Press. Vessel Technol. 99(4):510–515, 1977.
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- Johnson–Cook flow stress (rate clamped at ε̇* ≥ 1, T* in [0, 1], adiabatic heating with a
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Taylor–Quinney fraction) and fracture strain D1–D5 with D = Σ Δε_p/ε_f: G. R. Johnson, W. H.
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Cook 1983 (7th Int. Symp. Ballistics) and Eng. Fract. Mech. 21(1):31–48, 1985. The fracture
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strain is floored at 10⁻⁶ (our choice).
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- Erosion: G. R. Johnson, R. A. Stryk, Int. J. Impact Eng. 5:411–421, 1987; T. Belytschko, J. I.
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Lin, ibid. 5:111–127, 1987 (delete, keep nodal mass and momentum, report the energy).
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- Verification: J. K. Dienes, Acta Mech. 32:217–232, 1979 (simple shear, closed forms for both
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rates); G. I. Taylor, Proc. R. Soc. A 194:289–299, 1948 (the yield stress from the final length
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and undeformed length of a flat-ended projectile). Published experimental Taylor-bar lengths
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(Wilkins & Guinan 1973) are not used: that needs the owner's sign-off for a tagged benchmark
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suite.
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