A carefully revised edition of the well-respected ODE text, whose unique treatment provides a smooth transition to critical understanding of proofs of basic . Lecture notes on ordinary differential equations, Part 2. Front Cover. Garrett Birkhoff, Gian-Carlo Rota. Ginn, – Mathematics. Ordinary differential equations. Front Cover. Garrett Birkhoff, Gian-Carlo Rota. Blaisdell Pub. Co., – Differential equations – pages.
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He is best known for his work in lattice theory. Jovany Agathe rated it did not like it Feb 10, Ashokkumar marked it as to-read Oct 25, No eBook available Amazon.
The mathematician George Birkhoff was his father. First chapters present a rigorous treatment of background material; middle chapters deal in detail with systems giqn-carlo nonlinear differential My library Help Advanced Book Search.
Liam marked it as to-read Jun 13, John Wiley and Sons, Stamps and marks on page block and a few pages within. Peter Hagler marked it as to-read Jan 01, Published January 17th by Wiley first published January 1st Edward Candless difffrential it it was amazing Apr 27, Jojy John is currently reading it Mar 02, Gouranga Pan marked it as to-read Apr 17, No trivia or quizzes yet.
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Garrett BirkhoffGian-Carlo Rota. Paperback rebound as hardcover in acceptable condition.
Be the first to ask a question about Ordinary Differential Equations. Edges rubbed, Good condition. Jacob Lovatt marked it as to-read Sep 05, Anwar Khan added it Sep 08, Claire Saint-donat marked it as to-read Apr 02, Leading corners, edges and spine are bumped and garrftt.
Slug added it Nov 27, A carefully revised edition of the well-respected ODE text, whose unique treatment provides a smooth transition to critical understanding of proofs of basic theorems.
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Ray Temu rated it it was amazing Jan 19, Open Preview See a Problem? The power of the theory of ODE rota.ordinaru illustrated throughout by deriving the properties of important special functions, such as Bessel functions, hypergeometric functions, and the more common orthogonal polynomials, from their defining differential equations and boundary conditions.
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