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Adiabatic Evolution and Shape Resonances

Adiabatic Evolution and Shape Resonances PDF Author: Michael Hitrik
Publisher: American Mathematical Society
ISBN: 1470454211
Category : Mathematics
Languages : en
Pages : 102

Book Description
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Adiabatic Evolution and Shape Resonances

Adiabatic Evolution and Shape Resonances PDF Author: Michael Hitrik
Publisher: American Mathematical Society
ISBN: 1470454211
Category : Mathematics
Languages : en
Pages : 102

Book Description
View the abstract.

Planar Algebras in Braided Tensor Categories

Planar Algebras in Braided Tensor Categories PDF Author: André Gil Henriques
Publisher: American Mathematical Society
ISBN: 1470455404
Category : Mathematics
Languages : en
Pages : 100

Book Description
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Nonlinear Physical Systems

Nonlinear Physical Systems PDF Author: Oleg N. Kirillov
Publisher: John Wiley & Sons
ISBN: 111857754X
Category : Mathematics
Languages : en
Pages : 448

Book Description
Bringing together 18 chapters written by leading experts indynamical systems, operator theory, partial differential equations,and solid and fluid mechanics, this book presents state-of-the-artapproaches to a wide spectrum of new and challenging stabilityproblems. Nonlinear Physical Systems: Spectral Analysis, Stability andBifurcations focuses on problems of spectral analysis, stabilityand bifurcations arising in the nonlinear partial differentialequations of modern physics. Bifurcations and stability of solitarywaves, geometrical optics stability analysis in hydro- andmagnetohydrodynamics, and dissipation-induced instabilities aretreated with the use of the theory of Krein and Pontryagin space,index theory, the theory of multi-parameter eigenvalue problems andmodern asymptotic and perturbative approaches. Each chapter contains mechanical and physical examples, and thecombination of advanced material and more tutorial elements makesthis book attractive for both experts and non-specialists keen toexpand their knowledge on modern methods and trends in stabilitytheory. Contents 1. Surprising Instabilities of Simple Elastic Structures, DavideBigoni, Diego Misseroni, Giovanni Noselli and DanieleZaccaria. 2. WKB Solutions Near an Unstable Equilibrium and Applications,Jean-François Bony, Setsuro Fujiié, Thierry Ramond andMaher Zerzeri, partially supported by French ANR projectNOSEVOL. 3. The Sign Exchange Bifurcation in a Family of Linear HamiltonianSystems, Richard Cushman, Johnathan Robbins and DimitriiSadovskii. 4. Dissipation Effect on Local and Global Fluid-ElasticInstabilities, Olivier Doaré. 5. Tunneling, Librations and Normal Forms in a Quantum Double Wellwith a Magnetic Field, Sergey Yu. Dobrokhotov and Anatoly Yu.Anikin. 6. Stability of Dipole Gap Solitons in Two-Dimensional LatticePotentials, Nir Dror and Boris A. Malomed. 7. Representation of Wave Energy of a Rotating Flow in Terms of theDispersion Relation, Yasuhide Fukumoto, Makoto Hirota and YouichiMie. 8. Determining the Stability Domain of Perturbed Four-DimensionalSystems in 1:1 Resonance, Igor Hoveijn and Oleg N. Kirillov. 9. Index Theorems for Polynomial Pencils, Richard Kollár andRadomír Bosák. 10. Investigating Stability and Finding New Solutions inConservative Fluid Flows Through Bifurcation Approaches, PaoloLuzzatto-Fegiz and Charles H.K. Williamson. 11. Evolution Equations for Finite Amplitude Waves in ParallelShear Flows, Sherwin A. Maslowe. 12. Continuum Hamiltonian Hopf Bifurcation I, Philip J. Morrisonand George I. Hagstrom. 13. Continuum Hamiltonian Hopf Bifurcation II, George I. Hagstromand Philip J. Morrison. 14. Energy Stability Analysis for a Hybrid Fluid-Kinetic PlasmaModel, Philip J. Morrison, Emanuele Tassi and Cesare Tronci. 15. Accurate Estimates for the Exponential Decay of Semigroups withNon-Self-Adjoint Generators, Francis Nier. 16. Stability Optimization for Polynomials and Matrices, Michael L.Overton. 17. Spectral Stability of Nonlinear Waves in KdV-Type EvolutionEquations, Dmitry E. Pelinovsky. 18. Unfreezing Casimir Invariants: Singular Perturbations GivingRise to Forbidden Instabilities, Zensho Yoshida and Philip J.Morrison. About the Authors Oleg N. Kirillov has been a Research Fellow at theMagneto-Hydrodynamics Division of the Helmholtz-ZentrumDresden-Rossendorf in Germany since 2011. His research interestsinclude non-conservative stability problems of structural mechanicsand physics, perturbation theory of non-self-adjoint boundaryeigenvalue problems, magnetohydrodynamics, friction-inducedoscillations, dissipation-induced instabilities and non-Hermitianproblems of optics and microwave physics. Since 2013 he has servedas an Associate Editor for the journal Frontiers in MathematicalPhysics. Dmitry E. Pelinovsky has been Professor at McMaster University inCanada since 2000. His research profile includes work withnonlinear partial differential equations, discrete dynamicalsystems, spectral theory, integrable systems, and numericalanalysis. He served as the guest editor of the special issue of thejournals Chaos in 2005 and Applicable Analysis in 2010. He is anAssociate Editor of the journal Communications in Nonlinear Scienceand Numerical Simulations. This book is devoted to the problems of spectral analysis,stability and bifurcations arising from the nonlinear partialdifferential equations of modern physics. Leading experts indynamical systems, operator theory, partial differential equations,and solid and fluid mechanics present state-of-the-art approachesto a wide spectrum of new challenging stability problems.Bifurcations and stability of solitary waves, geometrical opticsstability analysis in hydro- and magnetohydrodynamics anddissipation-induced instabilities will be treated with the use ofthe theory of Krein and Pontryagin space, index theory, the theoryof multi-parameter eigenvalue problems and modern asymptotic andperturbative approaches. All chapters contain mechanical andphysical examples and combine both tutorial and advanced sections,making them attractive both to experts in the field andnon-specialists interested in knowing more about modern methods andtrends in stability theory.

The Regularity of the Linear Drift in Negatively Curved Spaces

The Regularity of the Linear Drift in Negatively Curved Spaces PDF Author: François Ledrappier
Publisher: American Mathematical Society
ISBN: 1470455420
Category : Mathematics
Languages : en
Pages : 164

Book Description
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Asymptotic Spreading for General Heterogeneous Fisher-KPP Type Equations

Asymptotic Spreading for General Heterogeneous Fisher-KPP Type Equations PDF Author: Henri Berestycki
Publisher: American Mathematical Society
ISBN: 1470454297
Category : Mathematics
Languages : en
Pages : 282

Book Description
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Cohomology of the Moduli Space of Cubic Threefolds and Its Smooth Models

Cohomology of the Moduli Space of Cubic Threefolds and Its Smooth Models PDF Author: Sebastian Casalaina-Martin
Publisher: American Mathematical Society
ISBN: 1470460203
Category : Mathematics
Languages : en
Pages : 112

Book Description
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Multi-Parameter Hardy Spaces Theory and Endpoint Estimates for Multi-Parameter Singular Integrals

Multi-Parameter Hardy Spaces Theory and Endpoint Estimates for Multi-Parameter Singular Integrals PDF Author: Guozhen Lu
Publisher: American Mathematical Society
ISBN: 1470455374
Category : Mathematics
Languages : en
Pages : 100

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Weight Multiplicities and Young Tableaux Through Affine Crystals

Weight Multiplicities and Young Tableaux Through Affine Crystals PDF Author: Jang Soo Kim
Publisher: American Mathematical Society
ISBN: 1470459949
Category : Mathematics
Languages : en
Pages : 100

Book Description
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Finite Fields, with Applications to Combinatorics

Finite Fields, with Applications to Combinatorics PDF Author: Kannan Soundararajan
Publisher: American Mathematical Society
ISBN: 1470469308
Category : Mathematics
Languages : en
Pages : 100

Book Description
This book uses finite field theory as a hook to introduce the reader to a range of ideas from algebra and number theory. It constructs all finite fields from scratch and shows that they are unique up to isomorphism. As a payoff, several combinatorial applications of finite fields are given: Sidon sets and perfect difference sets, de Bruijn sequences and a magic trick of Persi Diaconis, and the polynomial time algorithm for primality testing due to Agrawal, Kayal and Saxena. The book forms the basis for a one term intensive course with students meeting weekly for multiple lectures and a discussion session. Readers can expect to develop familiarity with ideas in algebra (groups, rings and fields), and elementary number theory, which would help with later classes where these are developed in greater detail. And they will enjoy seeing the AKS primality test application tying together the many disparate topics from the book. The pre-requisites for reading this book are minimal: familiarity with proof writing, some linear algebra, and one variable calculus is assumed. This book is aimed at incoming undergraduate students with a strong interest in mathematics or computer science.

On Singular Vortex Patches, I: Well-Posedness Issues

On Singular Vortex Patches, I: Well-Posedness Issues PDF Author: Tarek M. Elgindi
Publisher: American Mathematical Society
ISBN: 1470456826
Category : Mathematics
Languages : en
Pages : 102

Book Description
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