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Foundations of Differentiable Manifolds and Lie Groups

Foundations of Differentiable Manifolds and Lie Groups gives a clear, detailed, and careful development of the basic facts on manifold;

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Foundations of Differential Geometry Set

brief survey of differentiable manifolds, Lie groups and fibre bundles to the extension of local transformations and Riemannian connections;

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Foundations of Differential Geometry, Volume 1

teaching guide. Volume 1 presents a systematic introduction to the field from a brief survey of differentiable manifolds, Lie groups and fibre;

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Foundations of Differential Geometry, Volume 2

teaching guide. Volume 1 presents a systematic introduction to the field from a brief survey of differentiable manifolds, Lie groups and fibre;

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Differentiable Manifolds

throughout the book are a collection of exercises of varying degrees of difficulty. Differentiable Manifolds is intended for graduate students and;

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Lie Groups

This book is dedicated to recent and important research on Lie groups. A Lie Group is a group which is also a differentiable manifold, with;

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Introductory Course on Differentiable Manifolds

integrating vector fields, Lie bracket, exterior derivative, and Lie derivative. Part III, involving manifolds and vector bundles, develops the main;

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Theory of Lie Groups

govern the theory of Lie groups. The treatment opens with an overview of the classical linear groups and of topological groups, focusing on the;

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Riemannian Manifolds and Homogeneous Geodesics

results not only on geodesic orbit manifolds, but also on smooth and Riemannian manifolds, Lie groups and Lie algebras, homogeneous Riemannian;

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Riemannian Manifolds and Homogeneous Geodesics

results not only on geodesic orbit manifolds, but also on smooth and Riemannian manifolds, Lie groups and Lie algebras, homogeneous Riemannian;

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Groups and Analysis

, topological groups, Lie groups and representation theory, harmonic analysis and analytic number theory as well as foundations of mathematics. In this;

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Groups and Manifolds

finite rotation groups and to simply laced simple Lie algebras. Unique features of this book are the full-fledged treatment of the exceptional;

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Topological Geometry

tangent spaces and of Lie groups and Lie algebras. The calculus is presented as far as possible in basis free form to emphasize its geometrical;

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Classi caratteristiche e questioni connesse

de Chern d'un fibre vectoriel complexe differentiable.- E. Thomas: Characteristic classes and differentiable manifolds.- A. Van de Ven: Chern;

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

in stochastic processes with values in Banach spaces, manifolds and topological groups. Also discussed herein are random functions with values in Lie;

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Lie Groups

This book is intended as an introduction to the theory of Lie groups and their representations at the advanced undergraduate or beginning;

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Differentiable Manifolds

The basics of differentiable manifolds, global calculus, differential geometry, and related topics constitute a core of information;

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Differentiable Manifolds

The basics of differentiable manifolds, global calculus, differential geometry, and related topics constitute a core of information;

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The Structures of Mathematical Physics

manifolds and Lie groups --- mathematical structures which are foundational to modern theoretical physics. It is aimed primarily at undergraduate;

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The Structures of Mathematical Physics

manifolds and Lie groups --- mathematical structures which are foundational to modern theoretical physics. It is aimed primarily at undergraduate;

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Dynamical Systems and Semisimple Groups

This 1998 book provides an introduction to dynamical systems and ergodic theory with an emphasis on smooth actions of noncompact Lie groups;

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Dynamical Systems and Semisimple Groups

This 1998 book provides an introduction to dynamical systems and ergodic theory with an emphasis on smooth actions of noncompact Lie groups;

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The Geometrical Language of Continuum Mechanics

possible. Differentiable manifolds, tangent bundles, exterior derivatives, Lie derivatives, and Lie groups are illustrated in terms of their;

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The Geometrical Language of Continuum Mechanics

possible. Differentiable manifolds, tangent bundles, exterior derivatives, Lie derivatives, and Lie groups are illustrated in terms of their;

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Certain differentiable structures on manifolds

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Lie Groups

special class of groups that are studied using differential and integral calculus methods. As a mathematical structure, a Lie group combines the;

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Dynamical Systems and Geometric Mechanics

differential geometry that introduces notions of manifolds, mappings, vector fields, the Jacobi-Lie bracket, and differential forms.;

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