Modern Mathematics and Mechanics 1st edition by Victor Sadovnichiy,Michael Zgurovsky – Ebook PDF Instant Download/Delivery:9783319967547,3319967541
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ISBN 10:3319967541
ISBN 13:9783319967547
Author:Victor Sadovnichiy,Michael Zgurovsky
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
Modern Mathematics and Mechanics 1st Table of contents:
Part I. Differential Geometry
1. Convergence Almost Everywhere of Orthorecursive Expansions in Systems of Translates and Dilates
2. Three-Dimensional Manifolds of Constant Energy and Invariants of Integrable Hamiltonian Systems
3. Applying Circulant Matrices Properties to Synchronization Problems
4. Existence and Invariance of Global Attractors for Impulsive Parabolic System Without Uniqueness
5. Fraktal and Differential Properties of the Inversor of Digits of Q s-Representation of Real Number
6. Almost Sure Asymptotic Properties of Solutions of a Class of Non-homogeneous Stochastic Differential Equations
Part II. Solid Mechanics
7. Procedure of the Galerkin Representation in Transversely Isotropic Elasticity
8. Symmetries and Fundamental Solutions of Displacement Equations for a Transversely Isotropic Elastic Medium
9. Modification of Hydrodynamic and Acoustic Fields Generated by a Cavity with Fluid Suction
10. Numerical Modeling of the Wing Aerodynamics at Angle-of-Attack at Low Reynolds Numbers
11. Strong Solutions of the Thin Film Equation in Spherical Geometry
Part III. Dynamics of Differential and Difference Equations and Applications
12. Sequence Spaces with Variable Exponents for Lattice Systems with Nonlinear Diffusion
13. Attractors for a Random Evolution Equation with Infinite Memory: An Application
14. Non-Lipschitz Homogeneous Volterra Integral Equations
15. Solving Random Ordinary and Partial Differential Equations Through the Probability Density Function: Theory and Computing with Applications
16. A Strong Averaging Principle for Lévy Diffusions in Foliated Spaces with Unbounded Leaves
17. Young Differential Delay Equations Driven by Hölder Continuous Paths
18. Uniform Strong Law of Large Numbers for Random Signed Measures
19. On Comparison Results for Neutral Stochastic Differential Equations of Reaction-Diffusion Type in L2(ℝd)
20. Maximum Sets of Initial Conditions in Practical Stability and Stabilization of Differential Inclusions
Part IV. Modern Methods of Optimization and Control Sciences for Continuum Mechanics
21. Asymptotic Translation Uniform Integrability and Multivalued Dynamics of Solutions for Non-autonomous Reaction-Diffusion Equations
22. Automation of Impulse Processes Control in Cognitive Maps with Multirate Sampling Based on Weights Varying
23. On Approximation of an Optimal Control Problem for Ill-Posed Strongly Nonlinear Elliptic Equation with p-Laplace Operator
24. Approximate Optimal Regulator for Distributed Control Problem with Superposition Functional and Rapidly Oscillating Coefficients
25. Divided Optimal Control for Parabolic-Hyperbolic Equation with Non-local Pointed Boundary Conditions and Quadratic Quality Criterion
26. Quasi-Linear Differential-Deference Game of Approach
27. The Problem of a Function Maximization on a Type-2 Fuzzy Set
28. Using Wavelet Techniques to Approximate the Subjacent Risk of Death
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Victor Sadovnichiy,Michael Zgurovsky,Mechanics,Mathematics