Numerical methods for wave equations in geophysical fluid dynamics. With 93 illustrations. Texts in applied mathematics ; volume 32

Durran, Dale R.:

ISBN 10: 0387983767 / ISBN 13: 9780387983769

Published by New York ; Berlin ; Tokyo ; Heidelberg ; Barcelona ; Budapest ; Hong Kong ; London ; Milan ; Paris ; Singapore : Springer, 1999

About this Item

465 Seiten ; 25 cm FRISCHES, SEHR schönes Exemplar der ERSTAUSGABE. Sprache: Englisch Gewicht in Gramm: 1005. Seller Inventory # 303224

Bibliographic Details

Title: Numerical methods for wave equations in ...

Publisher: New York ; Berlin ; Tokyo ; Heidelberg ; Barcelona ; Budapest ; Hong Kong ; London ; Milan ; Paris ; Singapore : Springer

Publication Date: 1999

Binding: Originalpappband.

Condition: Wie neu

About this title

Synopsis:

This scholarly text provides an introduction to the numerical methods used to model partial differential equations, with focus on atmospheric and oceanic flows.The book covers both the essentials of building a numerical model and the more sophisticated techiniques that are now available. Finite difference methods, spectral methods, finite element method, flux-corrected methods and TVC schemes are all discussed. Throughout the book the author has provided a middle ground between the theorem-proof formalism of a mathematical text and the highly empirical approach found in some engineering publications. The book establishes a concrete link between the theory and practice using an extensive range of test problems to illustrate the theoretically derived properties of various methods. Numerical Methods for Geophysical Fluid Dynamics will be useful as a senior undergraduate and graduate text and reference for those teaching numerical methods particularly those concentrating on fluid dynamics. Dale R Durran is a Professor at the University of Washington, Seattle.

About the Author:

Dale R. DURRAN is a professor at the University of Washington, Seattle. He has a doctorate in meteorology from the Massachusetts Institute of Technology and a master's degree in mathematics from UC Berkeley.