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♥ Book Title: partial differential equations and applications ♣ Name Author: Giorgio Talenti ∞ Launching: 2017-10-02 ◊ Info ISBN Link: 834 ⊗ Detail ISBN code: ⊕ Number Pages: Total sheet ♮ News id: wUk4DwAAQBAJ ☯ Full Synopsis: 'Written as a tribute to the mathematician Carlo Pucci on the occasion of his 70th birthday, this is a collection of authoritative contributions from over 45 internationally acclaimed experts in the field of partial differential equations. Papers discuss a variety of topics such as problems where a partial differential equation is coupled with unfavourable boundary or initial conditions, and boundary value problems for partial differential equations of elliptic type. 'Article Giorgio Talenti Statement.' ♥ Book Title: Maximum Principles in Differential Equations ♣ Name Author: Murray H.

Protter, Hans F. Weinberger ∞ Launching: 2012-12-06 ◊ Info ISBN Link: 825 ⊗ Detail ISBN code: ⊕ Number Pages: Total sheet ♮ News id: JUXhBwAAQBAJ ☯ Full Synopsis: 'Maximum Principles are central to the theory and applications of second-order partial differential equations and systems. This self-contained text establishes the fundamental principles and provides a variety of applications. 'Article Murray H. Protter, Hans F. Weinberger Statement.'

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♥ Book Title: Hyperbolic Functional Differential Inequalities and Applications ♣ Name Author: Z. Bamboo The Gift Of The Gods Pdf To Excel. Kamont ∞ Launching: 2012-12-06 ◊ Info ISBN Link: 357 ⊗ Detail ISBN code: ⊕ Number Pages: Total sheet ♮ News id: eCokCQAAQBAJ ☯ Full Synopsis: 'This book is intended as a self-contained exposition of hyperbolic functional dif ferential inequalities and their applications. Its aim is to give a systematic and unified presentation of recent developments of the following problems: (i) functional differential inequalities generated by initial and mixed problems, (ii) existence theory of local and global solutions, (iii) functional integral equations generated by hyperbolic equations, (iv) numerical method of lines for hyperbolic problems, (v) difference methods for initial and initial-boundary value problems.