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- W4283722150 abstract "Finite element approximations of phase-field models for fracture are often used to simulate cracking processes in solids and structures. However, non-linearity, the requirement of extremely fine meshing, and/or large-scale simulations make numerical crack prediction a tedious task with this family of models. Such problems demand enormous computational resources. Under a sequential computing framework, these lead to extremely slow computations with non-feasible computer processing times. As a remedy, domain decomposition approaches that facilitate parallel computing can subdue these issues and significantly decrease computational time and memory. This contribution discusses and compares two ways of setting up domain decomposition for phase-field models under a distributed computing framework. Notably, in the context of parallel computing, a monolithic strategy set up via the vectorial finite elements is compared to a staggered finite element strategy for a hybrid phase-field model. A detailed comparison of performance, scalability, and efficiency on thousands of parallel processors is established for a large-scale fracture mechanics problem with millions of unknowns." @default.
- W4283722150 created "2022-07-01" @default.
- W4283722150 creator A5052849137 @default.
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- W4283722150 date "2022-07-01" @default.
- W4283722150 modified "2023-09-30" @default.
- W4283722150 title "HPC Finite Element Solvers for Phase-Field Models for Fracture in Solids" @default.
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- W4283722150 doi "https://doi.org/10.1007/978-3-031-07746-3_3" @default.
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