| The goal of computational mechanics is the simulation of various
physical phenomena of relevance in fluids, solids, structures, transport processes, and
complex materials at various length and time scales. This entails
knowledge of the
underlying physical mechanisms combined with development of innovative computational
tools. Emphasis is placed on a diverse array of computational techniques, such as
finite difference methods, finite volume methods, finite element methods,
purely meshless smoothed particle methods, weighted
residual and weak solution methods, boundary element methods, and
meshless local Petrov Galerkin methods. Significant strengths exist in the development and application of
algorithms for massively-parallel computations, adaptive grid generation,
Lagrangian-Eulerian mapping solvers, purely meshless smoothed particle methods,
meshless local Petrov Galerkin methods, direct numerical simulations,
and large-eddy simulations. |
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