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Asymptotics in Dynamics Geometry and PDEs Generalized Borel Summation

These are the proceedings of a one-week international conference centered on asymptotic analysis and its applications. They contain major;

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Asymptotics in Dynamics Geometry and PDEs Generalized Borel Summation

These are the proceedings of a one-week international conference centered on asymptotic analysis and its applications. They contain major;

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Asymptotics and Borel Summability

basic ideas, concepts, and methods of generalized Borel summability, transseries, and exponential asymptotics. He provides complete mathematical;

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Generalized Ricci Flow

, Hitchin's generalized geometry program, and complex geometry. This book gives an introduction to this new area, discusses recent developments, and;

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Ramanujan Summation of Divergent Series

summation processes such as those of Borel and Euler is also studied. Finally, in the last chapter, a purely algebraic theory is developed that;

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Asymptotic Behavior Of Generalized Functions

applications. In this book, such impulses originate from the use of slowly varying functions and the asymptotic behavior of generalized functions. The;

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Nonlinear Analysis in Geometry and Applied Mathematics

in mathematical general relativity that can benefit scholars working in PDEs, geometric analysis, and general relativity.;

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Parabolic Geometries I

of parabolic geometries is an equivalent description by a Cartan geometry modeled on a generalized flag manifold (the quotient of a semisimple Lie;

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Blow-up for Higher-Order Parabolic, Hyperbolic, Dispersion and Schrodinger Equations

mathematical PDE analysis, the book demonstrates that quasilinear degenerate higher-order PDEs, even exotic and awkward ones, are not as daunting as;

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Modeling and Control in Vibrational and Structural Dynamics

differential equations (PDEs) are variable in space (waves/plates), when the PDEs themselves are defined on curved surfaces (shells), and when the;

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Modeling and Control in Vibrational and Structural Dynamics

differential equations (PDEs) are variable in space (waves/plates), when the PDEs themselves are defined on curved surfaces (shells), and when the;

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Discrete Causal Theory

of histories, is central. The book culminates in a dynamical law for quantum spacetime, derived via generalized path summation.;

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Nonlinear PDEs

This is an introductory textbook about nonlinear dynamics of PDEs, with a focus on problems over unbounded domains and modulation equations;

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Geometric Analysis and PDEs

study of selfdual Chern-Simons vortices), X. J. Wang (Thek-Hessian Equation)and P. Yang (Minimal Surfaces in CR Geometry). Geometric PDEs are a;

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Elliptic PDEs on Compact Ricci Limit Spaces and Applications

of Schrodinger operators, generalized Yamabe constants and eigenvalues of the Hodge Laplacian, with respect to the Gromov-Hausdorff topology. The author;

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Partial Differential Equations for Geometric Design

The subject of Partial Differential Equations (PDEs) which first emerged in the 18th century holds an exciting and special position in the;

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Quantization, PDEs, and Geometry

in physics. Specifically, it discusses global aspects of elliptic PDEs, Berezin-Toeplitz quantization, the stability of solitary waves, and sub;

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Quantization PDEs and Geometry

in physics. Specifically, it discusses global aspects of elliptic PDEs, Berezin-Toeplitz quantization, the stability of solitary waves, and sub;

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2018 Matrix Annals

at MATRIX in 2018: - Non-Equilibrium Systems and Special Functions - Algebraic Geometry, Approximation and Optimisation - On the;

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2018 MATRIX Annals

at MATRIX in 2018: - Non-Equilibrium Systems and Special Functions - Algebraic Geometry, Approximation and Optimisation - On the;

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Analytic Aspects of Convexity

PDEs. The book is a addressed to PhD students and researchers, interested in Convex Geometry and its links to analysis.;

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Analytic Aspects of Convexity

PDEs. The book is a addressed to PhD students and researchers, interested in Convex Geometry and its links to analysis.;

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A Course in Differential Geometry

suggested by the geometry of manifolds. The author is well known for his significant contributions to the field of geometry and PDEs - particularly;

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Applied Functional Analysis And Partial Differential Equations

This book is an introduction to partial differential equations (PDEs) and the relevant functional analysis tools which they require. It;

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Geometry of Incompatible Deformations

are discussions of generalized deformations and stress measures on smooth manifolds, geometrical formalizations for structurally inhomogeneous;

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Introduction to Differential Geometry with applications to Navier-Stokes Dynamics

understand and use exterior calculus and differential geometry, the modern approach to calculus and geometry. Author Troy Story makes use;

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Initiation to Global Finslerian Geometry

After a brief description of the evolution of thinking on Finslerian geometry starting from Riemann, Finsler, Berwald and Elie Cartan, the;

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