Viability Invariance and Applications

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  • Author : Ovidiu Carja
  • Publisher : Elsevier
  • Pages : 356 pages
  • ISBN : 9780080521664
  • Rating : /5 from reviews
CLICK HERE TO GET THIS BOOK >>>Viability Invariance and Applications

Download or Read online Viability Invariance and Applications full in PDF, ePub and kindle. this book written by Ovidiu Carja and published by Elsevier which was released on 18 July 2007 with total page 356 pages. We cannot guarantee that Viability Invariance and Applications book is available in the library, click Get Book button and read full online book in your kindle, tablet, IPAD, PC or mobile whenever and wherever You Like. The book is an almost self-contained presentation of the most important concepts and results in viability and invariance. The viability of a set K with respect to a given function (or multi-function) F, defined on it, describes the property that, for each initial data in K, the differential equation (or inclusion) driven by that function or multi-function) to have at least one solution. The invariance of a set K with respect to a function (or multi-function) F, defined on a larger set D, is that property which says that each solution of the differential equation (or inclusion) driven by F and issuing in K remains in K, at least for a short time. The book includes the most important necessary and sufficient conditions for viability starting with Nagumo’s Viability Theorem for ordinary differential equations with continuous right-hand sides and continuing with the corresponding extensions either to differential inclusions or to semilinear or even fully nonlinear evolution equations, systems and inclusions. In the latter (i.e. multi-valued) cases, the results (based on two completely new tangency concepts), all due to the authors, are original and extend significantly, in several directions, their well-known classical counterparts. New concepts for multi-functions as the classical tangent vectors for functions Provides the very general and necessary conditions for viability in the case of differential inclusions, semilinear and fully nonlinear evolution inclusions Clarifying examples, illustrations and numerous problems, completely and carefully solved Illustrates the applications from theory into practice Very clear and elegant style

Viability Invariance and Applications

Viability  Invariance and Applications
  • Author : Ovidiu Carja,Mihai Necula,Ioan I. Vrabie
  • Publisher : Elsevier
  • Release : 18 July 2007
GET THIS BOOK Viability Invariance and Applications

The book is an almost self-contained presentation of the most important concepts and results in viability and invariance. The viability of a set K with respect to a given function (or multi-function) F, defined on it, describes the property that, for each initial data in K, the differential equation (or inclusion) driven by that function or multi-function) to have at least one solution. The invariance of a set K with respect to a function (or multi-function) F, defined on a

Viability Invariance and Applications

Viability  Invariance and Applications
  • Author : Ovidiu Carja,Mihai Necula,Ioan I. Vrabie
  • Publisher : Elsevier Science
  • Release : 01 August 2007
GET THIS BOOK Viability Invariance and Applications

The book is an almost self-contained presentation of the most important concepts and results in viability and invariance. The viability of a set K with respect to a given function (or multi-function) F, defined on it, describes the property that, for each initial data in K, the differential equation (or inclusion) driven by that function or multi-function) to have at least one solution. The invariance of a set K with respect to a function (or multi-function) F, defined on a

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GET THIS BOOK Differential Equations

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GET THIS BOOK Topological Structure of the Solution Set for Evolution Inclusions

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GET THIS BOOK Applied Analysis And Differential Equations

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GET THIS BOOK Essays in Mathematics and its Applications

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  • Publisher : World Scientific Publishing Company
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GET THIS BOOK Differential Equations

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  • Release : 13 July 2011
GET THIS BOOK Viability Theory

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GET THIS BOOK Mathematical Analysis and Applications

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GET THIS BOOK Functional Differential Equations

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