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Nevanlinna Theory, Normal Families, and Algebraic Differential Equations

working on related problems, Nevanlinna Theory, Normal Families, and Algebraic Differential Equations will also be of interest to complex analysts;

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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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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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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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Progress in Differential-Algebraic Equations II

systems, i.e., differential-algebraic equations (DAEs). The book contains 14 contributions and is organized into four parts: mathematical;

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Ordinary Differential Equations

transformation groups, the algebraic theory of linear differential systems, and the solution of differential equations by contour integration are as;

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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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Involution

The theory of differential equations is one of the largest elds within mathematics and probably most graduates in mathematics have attended at;

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Involution

The theory of differential equations is one of the largest elds within mathematics and probably most graduates in mathematics have attended at;

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Normal Forms, Bifurcations and Finiteness Problems in Differential Equations

functions and of differential equations, geometric interpretation of the Stokes phenomena, analytic theory of ordinary differential equations and;

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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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Selected Works of Ellis Kolchin with Commentary

algebraic geometry. In so doing, he led differential geometry in a new direction. By creating differential algebraic geometry and the theory;

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Algebraic and Symbolic Computation Methods in Dynamical Systems

systems, differential time-delay equations, difference equations and integro-differential equations. In the nineties, modern algebraic theories;

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Algebraic and Symbolic Computation Methods in Dynamical Systems

systems, differential time-delay equations, difference equations and integro-differential equations. In the nineties, modern algebraic theories;

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Algebraic Groups and Differential Galois Theory

of linear differential equations, in a self-contained way. The needed prerequisites from algebraic geometry and algebraic groups are contained;

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Qualitative Theory of Planar Differential Systems

qualitative, although attention is also given to more algebraic aspects as a thorough study of the center/focus problem and recent results on;

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Algebraic Approach To Differential Equations

Mixing elementary results and advanced methods, Algebraic Approach to Differential Equations aims to accustom differential equation;

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Linear Delay-Differential Systems with Commensurate Delays

readers with no background in delay-differential equations or behavioral systems theory. The text should interest researchers and graduate;

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Normal Forms and Bifurcation of Planar Vector Fields

systematic methods of simplifying equations: centre manifold theory and normal form theory, by which the dimension of equations may be reduced and;

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Normal Forms and Bifurcation of Planar Vector Fields

systematic methods of simplifying equations: centre manifold theory and normal form theory, by which the dimension of equations may be reduced and;

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I.G.Petrovskii

This book contains the major works of Ivan Georgievich Petrowsky on systems of partial differential equations and algebraic geometry. The;

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I.G.Petrovskii

This book contains the major works of Ivan Georgievich Petrowsky on systems of partial differential equations and algebraic geometry. The;

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Fundamentals of Advanced Mathematics V2

begins with the classical Galois theory and the theory of transcendental field extensions. Next, the differential side of these theories;

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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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London Mathematical Society Lecture Note Series

applied to differential equations and other nonlinear systems. The final topic is the theory of normal forms. Here recent improvements in the;

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Solving Ordinary Differential Equations II

The subject of this book is the solution of stiff differential equations and of differential-algebraic systems. This second edition;

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