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Navier-Stokes Equations on R3 × [0, T]
Langbeschreibung
In this monograph, leading researchers inthe world of numerical analysis, partial differential equations, and hardcomputational problems study the properties of solutions of the Navier-Stokes partialdifferential equations on (x, y, z, t) ¿ R3× [0, T]. Initially converting the PDE to asystem of integral equations, the authors then describe spaces A of analytic functions that housesolutions of this equation, and show that these spaces of analytic functionsare dense in the spaces S of rapidlydecreasing and infinitely differentiable functions. This method benefits fromthe following advantages:
Inhaltsverzeichnis
Preface.- Introduction, PDE, and IE Formulations.- Spaces of Analytic Functions.- Spaces of Solution of the N-S Equations.- Proof of Convergence of Iteration 1.6.3.- Numerical Methods for Solving N-S Equations.- Sinc Convolution Examples.- Implementation Notes.- Result Notes.
ISBN-13:
9783319275260
Veröffentl:
2016
Seiten:
226
Autor:
Frank Stenger
eBook Typ:
PDF
eBook Format:
EPUB
Kopierschutz:
1 - PDF Watermark
Sprache:
Englisch
96,29 €*
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