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Ordinary Differential Equations
Edward L. Ince "Ordinary Differential Equations"
Dover Publications | 1956-06-01 | ISBN: 0486603490 | 558 pages | PDF | 26 MB
Among the topics covered in this classic treatment are linear differential equations; solution in an infinite form; solution by definite integrals; algebraic theory; Sturmian theory and its later developments; further developments in the theory of boundary problems; existence theorems, equations of first order; nonlinear equations of higher order; linear equations in complex domain; and oscillation theorems in the complex domain.
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كتاب اخر
Ordinary Differential Equations
Vladimir I. Arnol'd “Ordinary Differential Equations"
Springer | 1992-04 | ISBN: 0387548130 | 322 pages | PDF | 15,1 MB
There are dozens of books on ODEs, but none with the elegant geometric insight of Arnol'd's book. Arnol'd puts a clear emphasis on the qualitative and geometric properties of ODEs and their solutions, rather than on the routine presentation of algorithms for solving special classes of equations. Of course, the reader learns how to solve equations, but with much more understanding of the systems, the solutions and the techniques. Vector fields and one-parameter groups of transformations come right from the start and Arnol'd uses this "language" throughout the book. This fundamental difference from the standard presentation allows him to explain some of the real mathematics of ODEs in a very understandable way and without hiding the substance. The text is also rich with examples and connections with mechanics. Where possible, Arnol'd proceeds by physical reasoning, using it as a convenient shorthand for much longer formal mathematical reasoning. This technique helps the student get a feel for the subject. Following Arnol'd's guiding geometric and qualitative principles, there are 272 figures in the book, but not a single complicated formula. Also, the text is peppered with historical remarks, which put the material in context, showing how the ideas have developed since Newton and Leibniz. This book is an excellent text for a course whose goal is a mathematical treatment of differential equations and the related physical systems.
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http://depositfiles.com/en/files/8458356
___________________________
http://rapidshare.com/files/152622352/OrdiDifEq.rar
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اليك مجموعة من الكتب عسى ان تنفع
^^^^^^^^^^^^^^^^^^^^^^^
Ordinary Differential Equations
Edward L. Ince "Ordinary Differential Equations"
Dover Publications | 1956-06-01 | ISBN: 0486603490 | 558 pages | PDF | 26 MB
Among the topics covered in this classic treatment are linear differential equations; solution in an infinite form; solution by definite integrals; algebraic theory; Sturmian theory and its later developments; further developments in the theory of boundary problems; existence theorems, equations of first order; nonlinear equations of higher order; linear equations in complex domain; and oscillation theorems in the complex domain.
حمل من
http://uploading.com/files/FBNFC2FW/OrdiDifEq.rar.html
________________________
http://depositfiles.com/en/files/m2xnmk7t0
___________________________
http://rapidshare.com/files/176626636/Ordinary_Differential_Equations.pdf
%%%%%%%%%%%%%%%5
كتاب اخر
Ordinary Differential Equations
Vladimir I. Arnol'd “Ordinary Differential Equations"
Springer | 1992-04 | ISBN: 0387548130 | 322 pages | PDF | 15,1 MB
There are dozens of books on ODEs, but none with the elegant geometric insight of Arnol'd's book. Arnol'd puts a clear emphasis on the qualitative and geometric properties of ODEs and their solutions, rather than on the routine presentation of algorithms for solving special classes of equations. Of course, the reader learns how to solve equations, but with much more understanding of the systems, the solutions and the techniques. Vector fields and one-parameter groups of transformations come right from the start and Arnol'd uses this "language" throughout the book. This fundamental difference from the standard presentation allows him to explain some of the real mathematics of ODEs in a very understandable way and without hiding the substance. The text is also rich with examples and connections with mechanics. Where possible, Arnol'd proceeds by physical reasoning, using it as a convenient shorthand for much longer formal mathematical reasoning. This technique helps the student get a feel for the subject. Following Arnol'd's guiding geometric and qualitative principles, there are 272 figures in the book, but not a single complicated formula. Also, the text is peppered with historical remarks, which put the material in context, showing how the ideas have developed since Newton and Leibniz. This book is an excellent text for a course whose goal is a mathematical treatment of differential equations and the related physical systems.
حمل من
http://depositfiles.com/en/files/8458356
___________________________
http://rapidshare.com/files/152622352/OrdiDifEq.rar
%%%%%%%%%%%%%%%%%