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Topological Optimization and Optimal Transport: In the Applied Sciences, Maitine Bergounioux, ?douard Oudet, Martin Rumpf,


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Автор: Maitine Bergounioux, ?douard Oudet, Martin Rumpf,
Название:  Topological Optimization and Optimal Transport: In the Applied Sciences
ISBN: 9783110439267
Издательство: Walter de Gruyter
Классификация:


ISBN-10: 3110439263
Обложка/Формат: Hardback
Страницы: 432
Вес: 0.00 кг.
Дата издания: 07.08.2017
Серия: Mathematics
Язык: English
Читательская аудитория: Professional and scholarly
Ключевые слова: Calculus & mathematical analysis,Differential calculus & equations,Calculus of variations,Geometry,Optimization,Applied mathematics,Production engineering,Algorithms & data structures, COMPUTERS / Computer Vision & Pattern Recognition,COMPUTERS / Programm
Основная тема: MATHEMATICS / Optimization,MATHEMATICS / Differential Equations / General,COMPUTERS / Computer Vision & Pattern Recognition,MATHEMATICS / Geometry / General
Ссылка на Издательство: Link
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Поставляется из: Германии
Описание:

By discussing topics such as shape representations, relaxation theory and optimal transport, trends and synergies of mathematical tools required for optimization of geometry and topology of shapes are explored. Furthermore, applications in science and engineering, including economics, social sciences, biology, physics and image processing are covered.

Contents
Part I

  • Geometric issues in PDE problems related to the infinity Laplace operator
  • Solution of free boundary problems in the presence of geometric uncertainties
  • Distributed and boundary control problems for the semidiscrete Cahn-Hilliard/Navier-Stokes system with nonsmooth Ginzburg-Landau energies
  • High-order topological expansions for Helmholtz problems in 2D
  • On a new phase field model for the approximation of interfacial energies of multiphase systems
  • Optimization of eigenvalues and eigenmodes by using the adjoint method
  • Discrete varifolds and surface approximation

Part II

  • Weak Monge-Ampere solutions of the semi-discrete optimal transportation problem
  • Optimal transportation theory with repulsive costs
  • Wardrop equilibria: long-term variant, degenerate anisotropic PDEs and numerical approximations
  • On the Lagrangian branched transport model and the equivalence with its Eulerian formulation
  • On some nonlinear evolution systems which are perturbations of Wasserstein gradient flows
  • Pressureless Euler equations with maximal density constraint: a time-splitting scheme
  • Convergence of a fully discrete variational scheme for a thin-film equatio
  • Interpretation of finite volume discretization schemes for the Fokker-Planck equation as gradient flows for the discrete Wasserstein distance



A Topological Picturebook

Автор: Francis
Название: A Topological Picturebook
ISBN: 0387345426 ISBN-13(EAN): 9780387345420
Издательство: Springer
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Цена: 6986.00 р.
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Описание: Praise for George Francis's A Topological Picturebook:Bravo to Springer for reissuing this unique and beautiful book! It not only reminds the older generation of the pleasures of doing mathematics by hand, but also shows the new generation what ``hands on'' really means.- John Stillwell, University of San FranciscoThe Topological Picturebook has taught a whole generation of mathematicians to draw, to see, and to think.- Tony Robbin, artist and author of Shadows of Reality: The Fourth Dimension in Relativity, Cubism, and Modern ThoughtThe classic reference for how to present topological information visually, full of amazing hand-drawn pictures of complicated surfaces.- John Sullivan, Technische Universitat BerlinA Topological Picturebook lets students see topology as the original discoverers conceived it: concrete and visual, free of the formalism that burdens conventional textbooks.- Jeffrey Weeks, author of The Shape of SpaceA Topological Picturebook is a visual feast for anyone concerned with mathematical images.  Francis provides exquisite examples to build one's "visualization muscles".  At the same time, he explains the underlying principles and design techniques for readers to create their own lucid drawings.- George W. Hart, Stony Brook UniversityIn this collection of narrative gems and intriguing hand-drawn pictures, George Francis demonstrates the chicken-and-egg relationship, in mathematics, of image and text. Since the book was first published, the case for pictures in mathematics has been won, and now it is time to reflect on their meaning. A Topological Picturebook remains indispensable.- Marjorie Senechal, Smith College and co-editor of the Mathematical Intelligencer

Topological Degree Approach to Bifurcation Problems

Автор: Michal Fe?kan
Название: Topological Degree Approach to Bifurcation Problems
ISBN: 9048179696 ISBN-13(EAN): 9789048179695
Издательство: Springer
Цена: 13974.00 р.
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Описание: 1. Introduction 1.1. Preface 1.2. An Illustrative Perturbed Problem 1.3. A Brief Summary of the Book 2. Theoretical Background 2.1. Linear Functional Analysis 2.2. Nonlinear Functional Analysis 2.2.1. Implicit Function Theorem 2.2.2. Lyapunov-Schmidt Method 2.2.3. Leray-Schauder Degree 2.3. Differential Topology 2.3.1. Differentiable Manifolds 2.3.2. Symplectic Surfaces 2.3.3. Intersection Numbers of Manifolds 2.3.4. Brouwer Degree on Manifolds 2.3.5. Vector Bundles 2.3.6. Euler Characteristic 2.4. Multivalued Mappings 2.4.1. Upper Semicontinuity 2.4.2. Measurable Selections 2.4.3. Degree Theory for Set-Valued Maps 2.5. Dynamical Systems 2.5.1. Exponential Dichotomies 2.5.2. Chaos in Discrete Dynamical Systems 2.5.3. Periodic O.D.Eqns 2.5.4. Vector Fields 2.6. Center Manifolds For Infinite Dimensions 3. Bifurcation of Periodic Solutions 3.1. Bifurcation of Periodics from Homoclinics I 3.1.1. Discontinuous O.D.Eqns 3.1.2. The Linearized Equation 3.1.3. Subharmonics for Regular Periodic Perturbations 3.1.4. Subharmonics for Singular Periodic Perturbations 3.1.5. Subharmonics for Regular Autonomous Perturbations 3.1.6. Applications to Discontinuous O.D.Eqns 3.1.7. Bounded Solutions Close to Homoclinics 3.2. Bifurcation of Periodics from Homoclinics II 3.2.1. Singular Discontinuous O.D.Eqns 3.2.2. Linearized Equations 3.2.3. Bifurcation of Subharmonics 3.2.4. Applications to Singular Discontinuous O.D.Eqns 3.3. Bifurcation of Periodics from Periodics 3.3.1. Discontinuous O.D.Eqns 3.3.2. Linearized Problem 3.3.3. Bifurcation of Periodics in Nonautonomous Systems 3.3.4. Bifurcation of Periodics in Autonomous Systems 3.3.5. Applications to Discontinuous O.D.Eqns 3.3.6. Concluding Remarks 3.4. Bifurcation of Periodics in Relay Systems 3.4.1. Systems with Relay Hysteresis 3.4.2. Bifurcation of Periodics 3.4.3. Third-Order O.D.Eqns with Small Relay Hysteresis 3.5. Nonlinear Oscillators with Weak Couplings 3.5.1. Weakly Coupled Systems 3.5.2. Forced Oscillations from Single Periodics 3.5.3. Forced Oscillations from Families of Periodics 3.5.4. Applications to Weakly Coupled Nonlinear Oscillators 4. Bifurcation of Chaotic Solutions 4.1. Chaotic Differential Inclusions 4.1.1. Nonautonomous Discontinuous O.D.Eqns 4.1.2. The Linearized equation 4.1.3. Bifurcation of Chaotic Solutions 4.1.4. Chaos from Homoclinic Manifolds 4.1.5. Almost and Quasi Periodic Discontinuous O.D.Eqns 4.2. Chaos in Periodic Differential Inclusions 4.2.1. Regular Periodic Perturbations 4.2.2. Singular Differential Inclusions 4.3. More about Homoclinic Bifurcations 4.3.1. Transversal Homoclinic Crossing Discontinuity 4.3.2. Homoclinic Sliding on Discontinuity 5. Topological Transversality 5.1. Topological Transversality and Chaos 5.1.1. Topologically Transversal Invariant Sets 5.1.2. Difference Boundary Value Problems 5.1.3. Chaotic Orbits 5.1.4. Periodic Points and Extensions on Invariant Compact Subsets 5.1.5. Perturbed Topological Transversality 5.2. Topological Transversality and Reversibility 5.2.1. Period Blow-up 5.2.2. Period Blow-up for Reversible Diffeomorphisms 5.2.3. Perturbed Period Blow-up 5.2.4. Perturbed Second Order O.D.Eqns 5.3. Chains of Reversible Oscillators 5.3.1. Homoclinic Period Blow-up for Breathers 5.

Topological Derivatives in Shape Optimization

Автор: Antonio Andr? Novotny; Jan Soko?owski
Название: Topological Derivatives in Shape Optimization
ISBN: 3642352448 ISBN-13(EAN): 9783642352447
Издательство: Springer
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Цена: 23757.00 р.
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Описание: This book examines the theory and application of topological asymptotic analysis, which combines classical sensitivity analysis in shape optimization with asymptotic analysis by means of compound asymptotic expansions for elliptic boundary value problems.

IUTAM Symposium on Topological Design Optimization of Structures, Machines and Materials

Автор: Martin Philip Bendsoe; Niels Olhoff; Ole Sigmund
Название: IUTAM Symposium on Topological Design Optimization of Structures, Machines and Materials
ISBN: 9048171822 ISBN-13(EAN): 9789048171828
Издательство: Springer
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Цена: 48774.00 р.
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Описание: The papers cover the application of topological design optimization to fluid-solid interaction problems, acoustics problems, and to problems in biomechanics, as well as to other multiphysics problems.

Topological Aspects of Nonsmooth Optimization

Автор: Vladimir Shikhman
Название: Topological Aspects of Nonsmooth Optimization
ISBN: 1493900692 ISBN-13(EAN): 9781493900695
Издательство: Springer
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Цена: 16769.00 р.
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Описание: Linking singularity and transversality theory with non-smooth optimization, this book examines complementarity-constrained mathematical programs, semi-infinite programming problems, mathematical programs with vanishing constraints, and bi-level optimization.

Transport Studies of the Electrical, Magnetic and Thermoelectric properties of Topological Insulator Thin Films

Автор: Jinsong Zhang
Название: Transport Studies of the Electrical, Magnetic and Thermoelectric properties of Topological Insulator Thin Films
ISBN: 3662499258 ISBN-13(EAN): 9783662499252
Издательство: Springer
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Цена: 14365.00 р.
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Описание: This book presentsthe transport studies of topological insulator thin films grown by molecularbeam epitaxy. Through band structure engineering, the ideal topologicalinsulators, (Bi1ГЇВїВЅ xSbx)2Te3 ternary alloys, are successfully fabricated, whichpossess truly insulating bulk and tunable conducting surface states.

Topological Galois Theory

Автор: Askold Khovanskii; Vladlen Timorin; Valentina Kiri
Название: Topological Galois Theory
ISBN: 3662506025 ISBN-13(EAN): 9783662506028
Издательство: Springer
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Цена: 11878.00 р.
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Описание: This book describes classic and new results on solvability and unsolvability of equations in explicit form, presenting the author`s complete exposition of topological Galois theory, plus basics of the Picard-Vessiot theory and a great deal more.

Topological Fixed Point Theory and Applications

Автор: Boju Jiang
Название: Topological Fixed Point Theory and Applications
ISBN: 3540519327 ISBN-13(EAN): 9783540519324
Издательство: Springer
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Цена: 6288.00 р.
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Описание: Presents a selection of papers from the Beijing conference that offers a cross-section of the trends in the field of fixed point theory as seen by topologists and analysts. This title covers such topics as: equivariant theory, extensions of Nielsen theory, and periodic orbits of discrete and continuous dynamical systems.

Optical Properties of Bismuth-Based Topological Insulators

Автор: Paola Di Pietro
Название: Optical Properties of Bismuth-Based Topological Insulators
ISBN: 3319019902 ISBN-13(EAN): 9783319019901
Издательство: Springer
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Цена: 18167.00 р.
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Описание: List of Abbreviations.- Supervisor's Foreword.- 1 Introduction to the Topological Insulators and State of the Art.- 2 Experimental Technique, Sample Fabrication and Models for Data Analysis.- 3 Results and Analysis.

Topological Methods in Complementarity Theory

Автор: G. Isac
Название: Topological Methods in Complementarity Theory
ISBN: 0792362748 ISBN-13(EAN): 9780792362746
Издательство: Springer
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Цена: 38992.00 р.
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Topological Foundations Of Electromagnetism

Автор: Barrett Terence W
Название: Topological Foundations Of Electromagnetism
ISBN: 9813203471 ISBN-13(EAN): 9789813203471
Издательство: World Scientific Publishing
Цена: 5861.00 р.
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Описание:

Topological Foundations of Electromagnetism seeks a fundamental understanding of the dynamics of electromagnetism; and marshals the evidence that in certain precisely defined topological conditions, electromagnetic theory (Maxwell's theory) must be extended or generalized in order to provide an explanation and understanding of, until now, unusual electromagnetic phenomena. Key to this generalization is an understanding of the circumstances under which the so-called A potential fields have physical effects. Basic to the approach taken is that the topological composition of electromagnetic fields is the fundamental conditioner of the dynamics of these fields. The treatment of electromagnetism from, first, a topological perspective, continuing through group theory and gauge theory, to a differential calculus description is a major thread of the book. Suggestions for potential new technologies based on this new understanding and approach to conditional electromagnetism are also given.


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