oscillation and non oscillation ordinary differentional equation of second order
(sweat)(sweat)(sweat)(sweat)(sweat)(sweat)
لكم جزيل الشكر

هاي كتاب تجدي طلبك فيه

The Maximum Principle (Progress in Nonlinear Differential Equations and Their Applications) by Patrizia Pucci and James Serrin
Birkhäuser Basel | October 23, 2007 | 234 pages | ISBN: 3764381442 | PDF | 1,7 MB | $60.40

Book Description:
Maximum principles are bedrock results in the theory of second order elliptic equations. This principle, simple enough in essence, lends itself to a quite remarkable number of subtle uses when combined appropriately with other notions. Intended for a wide audience, the book provides a clear and comprehensive explanation of the various maximum principles available in elliptic theory, from their beginning for linear equations to recent work on nonlinear and singular equations.

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لكن يا سناريا قرات في طلب الك تريدين شيء عن (الاتصال المقطعي )ممكن تكتبي شو يعني الاتصال المقطعي بالانجليزي

وهاي كمان موضوع

Oscillation Theory for Difference and Functional Differential Equations

http://rapidshare.com/files/69147049...Equations.djvu

إقتباس: Review From the reviews: "The monograph under review is a very successful attempt to collect and systematically present numerous oscillation or nonoscillation criteria for various classes of linear and nonlinear differential equations and related results on asymptotic behavior of solutions . The book is nicely written and the selection of the material is very interesting . The book is a welcome addition to the existing literature on oscillation and shall be useful for researchers and graduate students in differential equations ." (Yuri V. Rogovchenko, Zentralblatt MATH, Vol. 1073 (24), 2005) Product Description In this monograph, the authors present a compact, thorough, systematic, and self-contained oscillation theory for linear, half-linear, superlinear, and sublinear second-order ordinary differential equations. An important feature of this monograph is the illustration of several results with examples of current interest. This book will stimulate further research into oscillation theory. This book is written at a graduate level, and is intended for university libraries, graduate students, and researchers working in the field of ordinary differential equations.

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	Oscillation Theory of Second Order Linear.part1.rar (2.00 م/بايت, عدد مرات التحميل : 1)
	Oscillation Theory of Second Order Linear.part2.rar (2.00 م/بايت, عدد مرات التحميل : 1)
	Oscillation Theory of Second Order Linear.part3.rar (2.00 م/بايت, عدد مرات التحميل : 0)
	Oscillation Theory of Second Order Linear.part4.rar (1.04 م/بايت, عدد مرات التحميل : 0)

إقتباس: Product Description Examines developments in the oscillatory and nonoscillatory properties of solutions for functional differential equations, presenting basic oscillation theory as well as recent results. The book shows how to extend the techniques for boundary value problems of ordinary differential equations to those of functional differential equations.

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	Oscillation Theory for Functional Differential Equations.part1.rar (2.00 م/بايت, عدد مرات التحميل : 0)
	Oscillation Theory for Functional Differential Equations.part2.rar (904.4 ك/بايت, عدد مرات التحميل : 0)

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Kreith-Oscillation_Theory-9783540062585.rar (565.8 ك/بايت, عدد مرات التحميل : 0)

إقتباس: Product Description This book reviews material from more than three hundred publications on the oscillation theory of difference and functional differential equations of various types. For difference equations, a large number of new concepts are explained and supported by interesting theoretical developments. For differential equations, simplified versions of several new integral criteria for oscillations are presented. Proofs which illustrate the various strategies and ideas involved are given. This book should be a stimulus to the further development of the theory. Audience: This work will be of interest to mathematicians and graduate students in the disciplines of theoretical and applied mathematics.

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	oscillation_theory_for_difference_and_functional_differential_equations.part1.rar (2.00 م/بايت, عدد مرات التحميل : 0)
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