Mixed Material Point Methods for Stiff Elastoplasticity
Gilles Daviet
摘要
We present a family of mixed Material Point Methods well suited for the CFL-rate simulation of stiff elastoviscoplastic materials, up to the incompressible limit. Our work builds upon the mixed discretization from Daviet and Bertails-Descoubes [2016a] and extends it to handle finite-strain vis-coelasticity and more general flow rules, allowing the simulation of a much wider range of materials. Our implicit integration scheme leads to a well-posed, symmetric optimization problem with compact stencils for which we propose an efficient GPU solver. We demonstrate our method on a variety of examples ranging from granular materials and snow to elastic solids, including two-way coupling with rigid-body solvers.
问问这篇 Paper
问问你的智能体。
Lune 读过与它相关的顶会 Paper,每个回答都会注明依据哪几篇。
相关 Paper
- A Dynamic Duo of Finite Elements and Material PointsXuan Li, Minchen Li, Xuchen Han, Huamin Wang 等SIGGRAPH 2024 · 被引用 8 次
- Energetically consistent inelasticity for optimization time integrationXuan Li, Minchen Li, Chenfanfu JiangSIGGRAPH 2022 · 被引用 17 次
- IQ-MPM: an interface quadrature material point method for non-sticky strongly two-way coupled nonlinear solids and fluidsYu Fang, Ziyin Qu, Minchen Li, Xinxin Zhang 等SIGGRAPH 2020 · 被引用 49 次
- PlasticityNet: Learning to Simulate Metal, Sand, and Snow for Optimization Time IntegrationXuan Li, Yadi Cao, Minchen Li, Yin Yang 等NeurIPS 2022 · 被引用 18 次
- Second-order Stencil Descent for Interior-point HyperelasticityLei Lan, Minchen Li, Chenfanfu Jiang, Huamin Wang 等SIGGRAPH 2023 · 被引用 33 次
