Computational Fluid and Solid Mechanics 2005: Proceedings, Third MIT Conference on Computational Fluid and Solid Mechanics, June 14-17, 2005Klaus-Jürgen Bathe The MIT Conferences in Computational Fluid and Solid Mechanics are now established as the premier meeting place for industry and academia to come together and share ideas. Distinguished and thought provoking keynote lectures, cutting edge research results, and directions for future research are presented in over 600 contributions. The CD-Rom version enables specialized searching across complete contents. Contributing authors present results which address eight fundamental areas for research and development. The automatic solution of mathematical models Effective numerical schemes for fluid flows The development of an effective mesh-free numerical solution method The development of numerical procedures for multiphysics problems The development of numerical procedures for multiscale problems The modelling of uncertainties The analysis of complete life cycles of systems Education - teaching sound engineering and scientific judgement |
Common terms and phrases
2005 Elsevier Ltd algorithm analysis anisotropic applied approach approximation axial beam behavior boundary conditions calculated coefficient Computational Fluid considered constitutive equations convection Corresponding author crack cylinder defined deformation density discrete displacement distribution domain dynamic E-mail effects eigenvalues elastic energy Engineering experimental field finite element analysis finite element method flow Fluid and Solid formulation frequency function Galerkin Galerkin methods geometry grid incompressible interaction interface K.J. Bathe Editor Keywords Lattice Boltzmann method layer linear loading material matrix Mech mesh mode modulus Navier-Stokes equations nodes nonlinear numerical simulations obtained parameters particles Phys piezoelectric plastic predicted present pressure problem quasicrystals random random variables response Reynolds number rights reserved rotation scale scheme shear shear stress shell shown in Fig Solid Mechanics 2005 solution stability stochastic stress structure surface temperature tensor thermal tion turbulence values variables vector velocity viscosity vortex vortices Young's modulus