Computational Fluid Dynamics with Moving BoundariesCourier Corporation, 21 août 2012 - 304 pages This text describes several computational techniques that can be applied to a variety of problems in thermo-fluid physics, multi-phase flow, and applied mechanics involving moving flow boundaries. Step-by-step discussions of numerical procedures include multiple examples that employ algorithms in problem-solving. In addition to its survey of contemporary numerical techniques, this volume discusses formulation and computation strategies as well as applications in many fields. Researchers and professionals in aerospace, chemical, mechanical, and materials engineering will find it a valuable resource. It is also an appropriate textbook for advanced courses in fluid dynamics, computation fluid dynamics, heat transfer, and numerical methods. |
Autres éditions - Tout afficher
Computational Fluid Dynamics with Moving Boundaries Wei Shyy,H. S. Udaykumar,Madhukar M. Rao,Richard W. Smith Aucun aperçu disponible - 2013 |
Expressions et termes fréquents
aerodynamic aeroelastic algorithm ampoule applied boundary conditions Boussinesq approximation calculations Cartesian Cartesian grid chapter contours control point control volume coordinates crystal curvature curve curvilinear coordinates defined deformed dendritic developed diffusion dimensionless discrete form effects ELAFINT employed enthalpy enthalpy formulation Eulerian methods field Figure float zone fluid dynamic fluid flow flux free surface freestream velocity front front velocity governing equations growth heat conduction heat transfer influence instability interaction interface position interface shape interface tracking interfacial point isotherms iteration Lagrangian latent heat length scale macroscopic Marangoni convection Marangoni number melt membrane wing meniscus merger momentum equations morphological moving boundary problems moving grid nondimensional normal obtained parameters phase change phenomena physical Prandtl number presented pressure procedure region segment shown in Fig Shyy simulation solidification solution source term Stefan number surface tension T-Based method temperature scale thermal transport Udaykumar update variable velocity components velocity scale viscous Young-Laplace equation