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T. Rabczuk

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Preprint Oct 2026

Mechanism-resolved phase-field fracture of composite shells with a certified admissible constitutive operator

Phase-field models of fracture in fibre-reinforced shells are usually formulated against a single closed-form stored energy, so that the stress, consistent tangent and plane-stress condensation are derived and verified for that expression alone. Here the constitutive law enters instead as a replaceable operator. The Gr...

Altaf Ahmad Lone, R. D. Durai Prabhakaran, T. Rabczuk et al. · 0 citations
#machine learning Preprint Sep 2026

KernelOnet: An Interpretable Neural Operator Based on Kernel Functions

This paper proposes an interpretable neural operator framework, the Kernel Operator Network (KernelOnet), which incorporates kernel functions explicitly into the neural operator architecture, so that the operator structure matches the kernel-expansion form used in boundary-type kernel-expansion methods. Unlike traditio...

Yuan Guo, Han-Shu Chen, Qiang Xi et al. · 0 citations
Preprint Sep 2026

Beyond Residuals: Energy based solutions of partial differential equations using scientific machine learning

This work systematically revisit the Deep Energy Method, placing it in the broader context of physics-informed learning and variational modeling, and identifies the class of problems for which energy minimization provides intrinsic advantages in terms of stability, robustness and interpretability.

T. Rabczuk, Yi-Zheng Wang · 0 citations
Jul 2026

FEVessel: Mesh-Independent Analysis of 3D Pressure Vessels with the Label-Free Pretrained Finite Element Method

Because training needs no labels, FEVessel works exactly where FEM cannot supply any, removing manual mesh repair from the analysis pipeline, and is the first systematic study of mesh-independent solution on industrially relevant 3D pressure vessels with degenerate meshes.

Yipin Sun, Yi-Zheng Wang, Yuzhou Lin et al. · 0 citations
Preprint Aug 2026

Plasolver: Physics-Informed Neural Operators for Elastoplasticity

Plasolver, a physics-informed neural operator framework that combines the efficiency of operator learning with the accuracy and robustness of classical numerical solvers, provides an efficient, accurate, and discretization-invariant computational framework for nonlinear, path-dependent elastoplastic problems.

Yi-Zheng Wang, M. Eshaghi, Hua-Dong Zhang et al. · 0 citations
Preprint Aug 2026

Neural Operators for Immersed-Boundary Soft Swimmers Locomotion

High-fidelity immersed-boundary simulation resolves the coupled motion of a deforming swimmer and its surrounding flow, but the resulting cost limits repeated evaluations for engineering design, parameter studies, and control. We develop neural-operator surrogates for temporal prediction of the hydrodynamic fields gene...

M. Eshaghi, Yi-Zheng Wang, N. Valizadeh et al. · 0 citations

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