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Setting of Linear Analysis on Manifolds

The general approach the author adopted to tackle the whole matter consisted of three broad parts: linear global analysis, non-linear;

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Analysis On Manifolds

A readable introduction to the subject of calculus on arbitrary surfaces or manifolds. Accessible to readers with knowledge of basic;

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Analysis On Manifolds

A readable introduction to the subject of calculus on arbitrary surfaces or manifolds. Accessible to readers with knowledge of basic;

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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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Fundamentals of Advanced Mathematics V3

on manifolds, differential and integral calculus on manifolds (general Stokes formula, integral curves and manifolds), an analysis on Lie;

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Stochastic Processes in Non-Archimedean Banach Spaces, Manifolds & Topological Groups

Banach spaces may be finite and infinite dimensional over a field and manifolds are modelled on Banach spaces. This book reviews research;

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Surgery on Compact Manifolds

. The world of high-dimensional manifolds had been opened up to the classification methods of algebraic topology by Thom's work in 1952 on;

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SemiRiemannian Geometry The Mathematical Language of General Relativity

of General Relativity is an accessible exposition of the mathematics underlying general relativity. The book begins with background on linear and;

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Geometric Linear Algebra (Volume 1)

with linear algebra, such as in real and complex analysis, differential equations, differentiable manifolds, differential geometry, Markov;

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Geometric Linear Algebra (Volume 1)

with linear algebra, such as in real and complex analysis, differential equations, differentiable manifolds, differential geometry, Markov;

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Geometric Linear Algebra (Volume 2)

with linear algebra, such as in real and complex analysis, differential equations, differentiable manifolds, differential geometry, Markov;

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Vector Analysis

of the classical vector analysis in Euclidean space, as well as on manifolds, and goes on to introduce de Rham Cohomology, Hodge theory;

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Nonlinear Problems with Lack of Compactness

nonlinear problems in the Euclidean setting as well as variational problems on manifolds. The combination of deep techniques in nonlinear analysis;

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Optimization Algorithms on Matrix Manifolds

existing algorithms for a selection of eigenspace problems in numerical linear algebra. Optimization Algorithms on Matrix Manifolds offers;

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Differential Forms and Connections

the modern theory of connections and curvature, and includes a chapter on applications to theoretical physics. The only prerequisites are;

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Analysis on Real and Complex Manifolds

Chapter 1 presents theorems on differentiable functions often used in differential topology, such as the implicit function theorem;

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Comparison Finsler Geometry

This monograph presents recent developments in comparison geometry and geometric analysis on Finsler manifolds. Generalizing the weighted;

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Piecewise Linear Structures On Topological Manifolds

are piecewise linear triangulations of high-dimensional topological manifolds. Their study culminated in the late 1960searly 1970s in a;

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Prospects in Topology (AM-138), Volume 138

of simply connected manifolds, and a fresh perspective on the topological classification of linear transformations. The contributors include A. Adem;

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Differentiable Manifolds

researchers interested in a theoretical physics approach to the subject. Prerequisites include multivariable calculus, linear algebra, and;

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Introductory Course on Differentiable Manifolds

Based on author Siavash Shahshahani's extensive teaching experience, this volume presents a thorough, rigorous course on the theory;

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Introduction to Differential Geometry

working knowledge of analysis, linear algebra, complex analysis, and point set topology. The book treats the subject both from an extrinsic and an;

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Non-Life Insurance Pricing with Generalized Linear Models

for tariff analysis. The book focuses on methods based on GLMs that have been found useful in actuarial practice and provides a set;

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Differential Topology

and the generalised Poincare conjecture. The material is the outcome of lectures and seminars on various aspects of differentiable manifolds;

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Stability and Stabilization

coherence and unity, and it introduces and develops many of the core concepts of systems and control theory. There are five chapters on linear;

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Analysis in Vector Spaces

, and a review of linear algebra. An elegant approach to eigenvector problems and the spectral theorem sets the stage for later results on;

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Analysis In Vector Spaces

, and a review of linear algebra. An elegant approach to eigenvector problems and the spectral theorem sets the stage for later results on;

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