Finite Difference Methods in Heat Transfer (2nd Ed.) Heat Transfer Series
Auteurs : Özişik M. Necati, Orlande Helcio R. B., Colaço Marcelo J., Cotta Renato M.
Finite Difference Methods in Heat Transfer, Second Edition focuses on finite difference methods and their application to the solution of heat transfer problems. Such methods are based on the discretization of governing equations, initial and boundary conditions, which then replace a continuous partial differential problem by a system of algebraic equations. Finite difference methods are a versatile tool for scientists and for engineers. This updated book serves university students taking graduate-level coursework in heat transfer, as well as being an important reference for researchers and engineering.
Features
Basic Relations. Discrete Approximation of Derivatives. Methods of Solving Sets of Algebraic Equations. One-Dimensional Steady-State Systems. One-Dimensional Parabolic Systems. Multidimensional Parabolic Systems. Elliptic Systems. Hyperbolic Systems. Nonlinear Diffusion. Phase Change Problems. Numerical Grid Generation. Hybrid Numerical-Analytic Solutions. References. Appendices. Appendix I Discretization Formulae. Index.
Helcio Rangel Barreto Orlande was born in Rio de Janeiro on March 9, 1965. He obtained his B.S. in Mechanical Engineering from the Federal University of Rio de Janeiro (UFRJ) in 1987 and his M.S. in Mechanical Engineering from the same University in 1989. After obtaining his Ph.D. in Mechanical Engineering in 1993 from North Carolina State University, he joined the Department of Mechanical Engineering of UFRJ, where he was the department head during 2006 and 2007. His research areas of interest include the solution of inverse heat and mass transfer problems, as well as the use of numerical, analytical and hybrid numerical-analytical methods of solution of direct heat and mass transfer problems. He is the co-author of 4 books and more than 280 papers in major journals and conferences. He is a member of the Scientific Council of the International Centre for Heat and Mass Transfer and a Delegate in the Assembly for International Heat Transfer Conferences. He serves as an Associate Editor for the journals Heat Transfer Engineering, Inverse Problems in Science and Engineering and High Temperatures – High Pressures.
Marcelo J. Colaço is an Associate Professor in the Department of Mechanical Engineering at the Federal University of Rio de Janeiro - UFRJ, Brazil. He received his Ph.D. from UFRJ in 2001. He then spent 15 months as a postdoctoral fellow at the University of Texas at Arlington working on optimization algorithms, inverse problems in heat transfer, and electro-magneto-hydrodynamics including solidification. Afterwards, he spent one year performing research at UFRJ/COPPE on a prestigious CNPq grant as an Instructor and a researcher. From there, he joined Brazilian Military Institute of Engineering where he was teaching and performing research for five years in numerical algorithms for analysis of MHD flows, EHD flows, solidification problems, optimization algorithms utilizing response surfaces, and fuel research. For the past years, he has been teachin
Date de parution : 09-2017
15.6x23.4 cm
Thème de Finite Difference Methods in Heat Transfer :
Mots-clés :
Finite Difference Methods; approximation; Finite Difference; conduction; Finite Difference Approximation; problem; Finite Difference Equations; steady; Steady State Heat Conduction Problem; state; Finite Difference Representation; representation; Control Volume Approach; coefficient; Unknown Node Temperatures; equations; Steady State Heat Conduction; control; Central Difference Formula; scheme; Generalized Integral Transform Technique; Steady State Heat Conduction Equation; Marcelo José Colaço; Heat Conduction Problem; Renato Machado Cotta; Truncation Error; Heat Transfer Coefficient; Partial Differential Equations; Nonlinear Diffusion Problems; Fictitious Nodes; Finite Difference Form; Shock Tube Problem; Integral Transform Solution; Phase Change Problems; Boundary Source Terms; Numerical Grid Generation; Transient Heat Conduction Problem