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Zariski Surfaces and Differential Equations in Characteristic P < O

This book represents the current (1985) state of knowledge about Zariski surfaces and related topics in differential equations;

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Introduction to Partial Differential Equations with Applications

This book has been widely acclaimed for its clear, cogent presentation of the theory of partial differential equations, and the;

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Simultaneous Systems of Differential Equations and Multi-Dimensional Vibrations

systems of ordinary differential equations and focuses mostly on the cases that have a matrix of characteristic polynomials, namely linear systems;

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Engineering Mathematics

, evolutes and envelopes. Curve tracing. Lengths, curves, volumes and surfaces of revolution. Multiple integrals. First order and first degree;

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Elements of Partial Differential Equations

equations in more than two variables, partial differential equations of the first and second orders, Laplace's equation, the wave equation, and the;

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Exterior Analysis

Exterior analysis uses differential forms (a mathematical technique) to analyze curves, surfaces, and structures. Exterior Analysis;

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Partial Differential Equations III

of minimal surfaces, isometric imbedding, conformal deformation, harmonic maps, and prescribed Gauss curvature. In addition, some nonlinear diffusion;

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Coulomb Frames in the Normal Bundle of Surfaces in Euclidean Spaces

This book is intended for advanced students and young researchers interested in the analysis of partial differential equations and;

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Mixed Type Partial Differential Equations, Lecture Notes On

-dimensional singular integral equations on non-Carleman type, Gellerstedt's characteristic problem and Frankl's non-characteristic problem, Bitsadze;

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Linear Differential Equations and Oscillators

Linear Differential Equations and Oscillators is the first book within Ordinary Differential Equations with Applications to Trajectories;

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A Course in Minimal Surfaces

Minimal surfaces date back to Euler and Lagrange and the beginning of the calculus of variations. Many of the techniques developed have;

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Cambridge Texts in Applied Mathematics

This book describes the remarkable connections that exist between the classical differential geometry of surfaces and modern soliton theory;

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B Cklund and Darboux Transformations

This book describes the remarkable connections that exist between the classical differential geometry of surfaces and modern soliton theory;

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Differential Equations

This book presents and discusses new developments in the study of differential equations. Topics discussed include pseudo almost;

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Operator Theory and Differential Equations

, metric theory of surfaces, the Hubbard model, social stratification models, and viscid incompressible fluids.;

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Differential Equations

of differential equations showing the theoretical aspects of the problem (the how's and why's), various steps in arriving at solutions, multiple ways;

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Differential Geometry: A First Course

Differential Geometry: A First Course is an introduction to the classical theory of space curves and surfaces offered at the Graduate and;

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Effective Dynamics of Stochastic Partial Differential Equations

Effective Dynamics of Stochastic Partial Differential Equations focuses on stochastic partial differential equations with slow and fast;

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Lectures on Surfaces

, Morse theory, ordinary differential equations, and Riemannian geometry.The repeated appearance of the Euler characteristic provides both a;

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Nonoscillation and Oscillation Theory for Functional Differential Equations

nonoscillatory properties of first-order delay and neutral delay differential equations, second-order delay and ordinary differential equations, higher;

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Ordinary Differential Equations

The theory of ordinary differential equations in real and complex domains is here clearly explained and analyzed. Not only classical;

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Wavefronts And Rays As Characteristics And Asymptotics

of characteristics, which defines the rays, accentuate the beauty and versatility of this theory. To this end, the rigour of the formulation by a pure;

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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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Differential Equations: A Problem Solving Approach Based on MATLAB

of differential equations showing the theoretical aspects of the problem (the how's and why's), various steps in arriving at solutions, multiple ways;

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Differential Equations with Mathematica

, numerically, and/or graphically) differential equations of interest to students, instructors, and scientists. Mathematica's diversity makes;

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The Action Principle and Partial Differential Equations. (AM-146), Volume 146

, in part, an extension to partial differential equations of the methods of symplectic geometry and Hamilton-Jacobi theory for Lagrangian systems;

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