| Description |
1 online resource (xxii, 557 pages) : illustrations (some color) |
| Series |
Understanding complex systems, 1860-0832 |
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Springer complexity |
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Understanding complex systems, 1860-0832
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Springer complexity.
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| Contents |
From the content: Part I Differential Geometry -- Three-dimensional Manifolds of Constant Energy and Invariants of Integrable Hamiltonian Systems -- Convergence Almost Everywhere of Orthorecursive Expansions in Systems of Translates and Dilates -- Topological entropy on non compact sets -- Global Attractors of Multi-valued Impulsive Dynamical Systems: Existence, Invariance and Robustness -- Part II Solid Mechanics -- Procedure of the Galerkin Representation in Transversely Isotropic Elasticity -- Multicomponent Shallow Water System and Two-dimensional ShockWaves -- Asymptotic Behavior of State Functions for Budyko Model with Nonlinear Principal Part on Manifold without Boundary -- Modification Hydrodynamic and Acoustic Fields Generated by a Cavity with Fluid Suction -- Numerical Modeling the Wing Aerodynamics at Angle-of-attack at Low Reynolds Numbers -- Part III Dynamics of Differential and Difference Equations and Applications |
| Summary |
In this book international expert authors provide solutions for modern fundamental problems including the complexity of computing of critical points for set-valued mappings, the behaviour of solutions of ordinary differential equations, partial differential equations and difference equations, or the development of an abstract theory of global attractors for multi-valued impulsive dynamical systems. These abstract mathematical approaches are applied to problem-solving in solid mechanics, hydro- and aerodynamics, optimization, decision making theory and control theory. This volume is therefore relevant to mathematicians as well as engineers working at the interface of these fields |
| Bibliography |
Includes bibliographical references |
| Notes |
Online resource; title from PDF title page (SpringerLink, viewed December 10, 2018) |
| Subject |
Mathematics.
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Mechanics.
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Mathematics
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Mechanics
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mechanics (physics)
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Mathematics
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Mechanics
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| Form |
Electronic book
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| Author |
Sadovnichiĭ, V. A. (Viktor Antonovich), editor.
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Zhurovsʹkyĭ, M. Z. (Mykhaĭlo Zakharovych), editor
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| ISBN |
9783319967554 |
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331996755X |
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