Riemann Problem for Random Advective Equation
Author : Maria Cristina de Castro Cunha
Publisher :
Page : 22 pages
File Size : 32,29 MB
Release : 2006
Category : Riemann-Hilbert problems
ISBN :
Author : Maria Cristina de Castro Cunha
Publisher :
Page : 22 pages
File Size : 32,29 MB
Release : 2006
Category : Riemann-Hilbert problems
ISBN :
Author : M. Cristina C. Cunha
Publisher :
Page : 24 pages
File Size : 35,83 MB
Release : 2007
Category :
ISBN :
Author : Eleuterio F. Toro
Publisher : Springer Science & Business Media
Page : 724 pages
File Size : 49,97 MB
Release : 2009-04-21
Category : Technology & Engineering
ISBN : 3540498346
High resolution upwind and centered methods are a mature generation of computational techniques. They are applicable to a wide range of engineering and scientific disciplines, Computational Fluid Dynamics (CFD) being the most prominent up to now. This textbook gives a comprehensive, coherent and practical presentation of this class of techniques. For its third edition the book has been thoroughly revised to contain new material.
Author : Bruce A. Finlayson
Publisher : Bruce Alan Finlayson
Page : 605 pages
File Size : 45,14 MB
Release : 1992
Category : Mathematics
ISBN : 9780963176509
Author : Fábio A. Dorini
Publisher :
Page : 28 pages
File Size : 11,93 MB
Release : 2007
Category :
ISBN :
Author : E. F. Toro
Publisher : Springer Science & Business Media
Page : 620 pages
File Size : 30,16 MB
Release : 1997
Category : Computational fluid dynamics
ISBN :
Author : Edmundo Capelas de Oliveira
Publisher :
Page : 22 pages
File Size : 16,1 MB
Release : 2006
Category :
ISBN :
Author : Maria Cristina de Castro Cunha
Publisher :
Page : 24 pages
File Size : 40,86 MB
Release : 2006
Category :
ISBN :
Author : Josef Ballmann
Publisher : Springer Science & Business Media
Page : 729 pages
File Size : 15,28 MB
Release : 2013-03-08
Category : Technology & Engineering
ISBN : 3322878694
On the occasion of the International Conference on Nonlinear Hyperbolic Problems held in St. Etienne, France, 1986 it was decided to start a two years cycle of conferences on this very rapidly expanding branch of mathematics and it·s applications in Continuum Mechanics and Aerodynamics. The second conference toolc place in Aachen, FRG, March 14-18, 1988. The number of more than 200 participants from more than 20 countries all over the world and about 100 invited and contributed papers, well balanced between theory, numerical analysis and applications, do not leave any doubt that it was the right decision to start this cycle of conferences, of which the third will be organized in Sweden in 1990. ThiS volume contains sixty eight original papers presented at the conference, twenty two cif them dealing with the mathematical theory, e.g. existence, uniqueness, stability, behaviour of solutions, physical modelling by evolution equations. Twenty two articles in numerical analysis are concerned with stability and convergence to the physically relevant solutions such as schemes especially deviced for treating shoclcs, contact discontinuities and artificial boundaries. Twenty four papers contain multidimensional computational applications to nonlinear waves in solids, flow through porous media and compressible fluid flow including shoclcs, real gas effects, multiphase phenomena, chemical reactions etc. The editors and organizers of the Second International Conference on Hyperbolic Problems would lilce to thanlc the Scientific Committee for the generous support of recommending invited lectures and selecting the contributed papers of the conference.
Author : LEVEQUE
Publisher : Birkhäuser
Page : 221 pages
File Size : 42,72 MB
Release : 2013-11-11
Category : Science
ISBN : 3034851162
These notes developed from a course on the numerical solution of conservation laws first taught at the University of Washington in the fall of 1988 and then at ETH during the following spring. The overall emphasis is on studying the mathematical tools that are essential in de veloping, analyzing, and successfully using numerical methods for nonlinear systems of conservation laws, particularly for problems involving shock waves. A reasonable un derstanding of the mathematical structure of these equations and their solutions is first required, and Part I of these notes deals with this theory. Part II deals more directly with numerical methods, again with the emphasis on general tools that are of broad use. I have stressed the underlying ideas used in various classes of methods rather than present ing the most sophisticated methods in great detail. My aim was to provide a sufficient background that students could then approach the current research literature with the necessary tools and understanding. vVithout the wonders of TeX and LaTeX, these notes would never have been put together. The professional-looking results perhaps obscure the fact that these are indeed lecture notes. Some sections have been reworked several times by now, but others are still preliminary. I can only hope that the errors are not too blatant. Moreover, the breadth and depth of coverage was limited by the length of these courses, and some parts are rather sketchy.