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A Dynamics With Inequalities Impacts And Hard Constraints Titles In Applied Mathematics David E Stewart

  • SKU: BELL-2337006
A Dynamics With Inequalities Impacts And Hard Constraints Titles In Applied Mathematics David E Stewart
$ 31.00 $ 45.00 (-31%)

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A Dynamics With Inequalities Impacts And Hard Constraints Titles In Applied Mathematics David E Stewart instant download after payment.

Publisher: Society for Industrial & Applied Mathematics
File Extension: PDF
File size: 2.85 MB
Pages: 393
Author: David E. Stewart
ISBN: 9781611970708, 1611970709
Language: English
Year: 2011

Product desciption

A Dynamics With Inequalities Impacts And Hard Constraints Titles In Applied Mathematics David E Stewart by David E. Stewart 9781611970708, 1611970709 instant download after payment.

This is the only book that comprehensively addresses dynamics with inequalities. The author develops the theory and application of dynamical systems that incorporate some kind of hard inequality constraint, such as mechanical systems with impact; electrical circuits with diodes (as diodes permit current flow in only one direction); and social and economic systems that involve natural or imposed limits (such as traffic flow, which can never be negative, or inventory, which must be stored within a given facility). Dynamics with Inequalities: Impacts and Hard Constraints demonstrates that hard limits eschewed in most dynamical models are natural models for many dynamic phenomena, and there are ways of creating differential equations with hard constraints that provide accurate models of many physical, biological, and economic systems. The author discusses how finite- and infinite-dimensional problems are treated in a unified way so the theory is applicable to both ordinary differential equations and partial differential equations. Audience: This book is intended for applied mathematicians, engineers, physicists, and economists studying dynamical systems with hard inequality constraints. Contents: Preface; Chapter 1: Some Examples; Chapter 2: Static Problems; Chapter 3: Formalisms; Chapter 4: Variations on the Theme; Chapter 5: Index Zero and Index One; Chapter 6: Index Two: Impact Problems; Chapter 7: Fractional Index Problems; Chapter 8: Numerical Methods; Appendix A: Some Basics of Functional Analysis; Appendix B: Convex and Nonsmooth Analysis; Appendix C: Differential Equations

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