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Introduction to Algebraic Geometry

chapter on the general theory of places, the author advances to examinations of algebraic varieties, the absolute theory of varieties, and;

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Differential-algebraic Equations

differential-algebraic equations. The analysis is developed from the theory of linear constant coefficient systems via linear variable coefficient;

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Arithmetic Differential Equations

differential equations'. The main application of this theory concerns the construction and study of quotients of algebraic curves by correspondences;

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Ordinary Differential Equations

, continuous transformation-groups, linear differential equations-the general theory, with constant coefficients, solutions, algebraic theory, Sturmian;

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Nevanlinna Theory, Normal Families, and Algebraic Differential Equations

This book offers a modern introduction to Nevanlinna theory and its intricate relation to the theory of normal families, algebraic;

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Algebraic Curves and Their Applications

a path toward modern algebraic geometry, they also provide many applications in number theory, computer security and cryptography, coding;

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Algebraic and Symbolic Computation Methods in Dynamical Systems

were introduced in mathematical systems theory and in control theory. Combined with real algebraic geometry, which was previously introduced;

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Algebraic and Symbolic Computation Methods in Dynamical Systems

were introduced in mathematical systems theory and in control theory. Combined with real algebraic geometry, which was previously introduced;

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Algebraic Groups and Differential Galois Theory

Differential Galois theory has seen intense research activity during the last decades in several directions: elaboration of more general;

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Fundamentals of Algebraic Microlocal Analysis

Provides a thorough introduction to the algebraic theory of systems of differential equations, as developed by the Japanese school of M;

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Fundamentals of Algebraic Microlocal Analysis

Provides a thorough introduction to the algebraic theory of systems of differential equations, as developed by the Japanese school of M;

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Discriminant Equations In Diophantine Nu

Discriminant equations are an important class of Diophantine equations with close ties to algebraic number theory, Diophantine;

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Progress in Differential-Algebraic Equations II

This book contains articles presented at the 9th Workshop on Differential-Algebraic Equations held in Paderborn, Germany, from 17-20 March;

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Numerical Solution of Algebraic Riccati Equations

This concise and comprehensive treatment of the basic theory of algebraic Riccati equations describes the classical as well as the more;

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Collocation Methods for Volterra Integral and Related Functional Differential Equations

-algebraic and integral-algebraic equations. Each chapter starts with a self-contained introduction to the relevant theory of the class of equations;

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Cohomological Analysis of Partial Differential Equations and Secondary Calculus

This book is dedicated to fundamentals of a new theory, which is an analog of affine algebraic geometry for (nonlinear) partial;

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General Theory of Algebraic Equations

This book provides the first English translation of Bezout's masterpiece, the General Theory of Algebraic Equations. It follows, by almost;

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Number Theory: Volume II

numbers. This theme, in particular, is the central motivation for the modern theory of arithmetic algebraic geometry. In this text, this;

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I.G.Petrovskii

articles are of crucial importance for the topology of real algebraic manifolds and are the source of intensive development of theory of real;

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I.G.Petrovskii

articles are of crucial importance for the topology of real algebraic manifolds and are the source of intensive development of theory of real;

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The General Theory of Relativity

The General Theory of Relativity: A Mathematical Exposition will serve readers as a modern mathematical introduction to the general theory;

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The General Theory of Relativity

The General Theory of Relativity: A Mathematical Exposition will serve readers as a modern mathematical introduction to the general theory;

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Space-Time-Matter

discussed in detail. Contents Introduction Algebraic K-theory, assembly maps, controlled algebra, and trace methods Lorentzian;

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Algebra: From the Viewpoint of Galois Theory

general theory of algebraic objects such as groups, rings, and fields, hence, with topics that are also basic for a number of other domains;

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Algebraic Systems and Computational Complexity Theory

simplicial and continuation methods applied to the solution of algebraic equations. The contents are divided into eight chapters. Chapters 1 and 2;

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Fundamentals of Advanced Mathematics 1

primarily on algebraic questions: categories and functors, groups, rings, modules and algebra. Notions are introduced in a general framework and;

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Algorithmic Lie Theory for Solving Ordinary Differential Equations

Despite the fact that Sophus Lie's theory was virtually the only systematic method for solving nonlinear ordinary differential equations;

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