Works matching IS 01787675 AND DT 2021 AND VI 68 AND IP 2
Results: 11
FFT phase-field model combined with cohesive composite voxels for fracture of composite materials with interfaces.
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- Computational Mechanics, 2021, v. 68, n. 2, p. 433, doi. 10.1007/s00466-021-02041-1
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A numerical formulation for cavitating flows around marine propellers based on variational multiscale method.
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- Computational Mechanics, 2021, v. 68, n. 2, p. 405, doi. 10.1007/s00466-021-02039-9
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Fully anisotropic hyperelasto-plasticity with exponential approximation by power series and scaling/squaring.
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- Computational Mechanics, 2021, v. 68, n. 2, p. 391, doi. 10.1007/s00466-021-02038-w
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Enhanced computational homogenization techniques for modelling size effects in polymer composites.
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- Computational Mechanics, 2021, v. 68, n. 2, p. 371, doi. 10.1007/s00466-021-02037-x
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A digital-twin and machine-learning framework for the design of multiobjective agrophotovoltaic solar farms.
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- Computational Mechanics, 2021, v. 68, n. 2, p. 357, doi. 10.1007/s00466-021-02035-z
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Distribution-free learning theory for approximating submanifolds from reptile motion capture data.
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- Computational Mechanics, 2021, v. 68, n. 2, p. 337, doi. 10.1007/s00466-021-02034-0
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A variational phase-field model For ductile fracture with coalescence dissipation.
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- Computational Mechanics, 2021, v. 68, n. 2, p. 311, doi. 10.1007/s00466-021-02033-1
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Scale-bridging with the extended/generalized finite element method for linear elastodynamics.
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- Computational Mechanics, 2021, v. 68, n. 2, p. 295, doi. 10.1007/s00466-021-02032-2
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Multi-resolution methods for the topology optimization of nonlinear electro-active polymers at large strains.
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- Computational Mechanics, 2021, v. 68, n. 2, p. 271, doi. 10.1007/s00466-021-02030-4
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Phase-field approach in elastoplastic solids: application of an iterative staggered scheme and its experimental validation.
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- Computational Mechanics, 2021, v. 68, n. 2, p. 255, doi. 10.1007/s00466-021-02029-x
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- Article
Microstructure-informed reduced modes synthesized with Wang tiles and the Generalized Finite Element Method.
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- Computational Mechanics, 2021, v. 68, n. 2, p. 233, doi. 10.1007/s00466-021-02028-y
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- Article