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Real Solutions to Equations from Geometry

overview, giving background on real solutions to univariate polynomials and the geometry of sparse polynomial systems. The first half of the book;

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Difference Equations and Inequalities

A study of difference equations and inequalities. This second edition offers real-world examples and uses of difference equations;

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Difference Equations and Inequalities

A study of difference equations and inequalities. This second edition offers real-world examples and uses of difference equations;

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Differential Geometry, Differential Equations, and Mathematical Physics

dedicated to symplectic and Poisson geometry, tractor calculus, and the integration of ordinary differential equations, and are included here as;

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Partial Differential Equations 2

partial differential equations and characteristics nonlinear elliptic systems boundary value problems from differential geometry This new;

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Fully Nonlinear PDEs in Real and Complex Geometry and Optics: Cetraro, Italy 2012, Editors

The purpose of this CIME summer school was to present current areas of research arising both in the theoretical and applied setting that;

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Lie Algebras, Geometry, and Toda-Type Systems

This book introduces the use of Lie algebra and differential geometry methods to study nonlinear integrable systems of Toda type. Many;

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Dynamical Systems

level accessible to a beginning graduate student focusing on multidimensional systems of real variables The book treats the dynamics;

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Variational, Topological, and Partial Order Methods with Their Applications

Nonlinear functional analysis is an important branch of contemporary mathematics. It's related to topology, ordinary differential equations;

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Introduction to Algebraic Geometry

The goal of this book is to provide an introduction to algebraic geometry accessible to students. Starting from solutions of polynomial;

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Fourier Integral Operators

. Covering a range of topics from Hoermander's exposition of the theory, Duistermaat approaches the subject from symplectic geometry and includes;

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Intersection Theory

Intersection theory has played a central role in mathematics, from the ancient origins of algebraic geometry in the solutions of polynomial;

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Problems And Solutions In Mathematics

Geometry, Real Analysis, Complex Analysis and Partial Differential Equations. The depth of knowledge involved is not beyond the contents of the;

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Geometric Analysis

of geometric analysis. Throughout, the main theme is to present the interaction of partial differential equations and differential geometry. More;

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Stable Solutions of Elliptic Partial Differential Equations

Stable solutions are ubiquitous in differential equations. They represent meaningful solutions from a physical point of view and appear;

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Stable Solutions of Elliptic Partial Differential Equations

Stable solutions are ubiquitous in differential equations. They represent meaningful solutions from a physical point of view and appear;

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Handbook of First-Order Partial Differential Equations

This book contains about 3000 first-order partial differential equations with solutions. New exact solutions to linear and nonlinear;

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Analytic Number Theory

, using results from algebraic geometry and the geometry of numbers; the theory of Siegel's zeros and of exceptional characters of L-functions;

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London Mathematical Society Lecture Note Series Model Theory with Applications to Algebra and Analysis

The first of a two volume set showcasing current research in model theory and its connections with number theory, algebraic geometry, real;

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Model Theory with Applications to Algebra and Analysis, Volume 2

The second of a two volume set showcasing current research in model theory and its connections with number theory, algebraic geometry, real;

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Analysis: Geometry, and Probability

of the mathematical advances in areas such as stochastic analysis, solutions of differential equations, and differential synthetic geometry and;

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Problems And Solutions In Mathematics (2nd Edition)

, Differential Geometry, Real Analysis, Complex Analysis and Partial Differential Equations. While the depth of knowledge involved is not beyond the;

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Higher Index Theory

Index theory studies the solutions to differential equations on geometric spaces, their relation to the underlying geometry and topology;

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Real Algebraic Varieties

level, in learning the basics of this rich theory, as much as it brings to the most advanced reader many fundamental results often missing from;

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Real Algebraic Varieties

level, in learning the basics of this rich theory, as much as it brings to the most advanced reader many fundamental results often missing from;

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Vector Geometry

homogeneous coordinates and projective geometry, geometry on the sphere, and reduction of real matrices to diagonal form. Exercises appear throughout;

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The Dirichlet Problem for Elliptic-Hyperbolic Equations of Keldysh Type

. Specific applications to plasma physics, optics, and analysis on projective spaces are discussed. (From the preface);

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