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The analysis is based on the combination of the representative cell method and the higher-order theory.
Two numerical methods, the consistent-infinitesimal finite element cell method and a new quiet boundary method, are introduced here.
The complexity of the resulting problem is resolved by the combined application of the representative cell method and the full (two-way) dynamic thermomechanical equations.
The Green's functions for the unbounded periodic composite are obtained by the combined use of the representative cell method and the higher-order theory.
We combine the Monte Carlo method proposed in [31], a Particle in Cell method and a Macro Micro decomposition method [3] to design an efficient hybrid method.
The developed unit cell method and the related boundary conditions derivation process can be references for other multi-harness satin woven composites.
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Large-amplitude oscillations are compared to the predictions by the marker- and-cell method and second-order perturbation theory.
The four-cell method and the simplified method of cells are the most computationally efficient method as compared to other methods.
We have designed a 2D thermal mechanical code, incorporating both a characteristics based marker-in-cell method and conservative finite-difference (FD) schemes.
The simulations were conducted using the MOLDY molecular dynamics program.[27] MOLDY implements periodic boundary conditions and the link-cell method, and uses quaternions to describe molecular orientations.
The vortex sheet roll-up characteristic of large amplitude Kelvin-Helmholtz instability is simulated by vortex-in-cell methods and a vortex blob method.
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