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Proceedings of the Goekova Geometry-Topology Conference 2016

theory, Lie groups, hyperkahler manifolds, and more. The 23rd Goekova Geometry-Topology Conference was sponsored by the National Science;

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Lie Models in Topology

Since the birth of rational homotopy theory, the possibility of extending the Quillen approach - in terms of Lie algebras - to a more;

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Lie Models in Topology

Since the birth of rational homotopy theory, the possibility of extending the Quillen approach - in terms of Lie algebras - to a more;

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Differential Geometry with Applications to Mechanics and Physics

An introduction to differential geometry with applications to mechanics and physics. It covers topology and differential calculus in banach;

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Perspectives in Lie Theory

Lie theory is a mathematical framework for encoding the concept of symmetries of a problem, and was the central theme of an INdAM intensive;

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Differential Topology

Exploring the full scope of differential topology, this comprehensive account of geometric techniques for studying the topology of smooth;

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A Concise Course in Algebraic Topology

geometry, including topology itself, differential geometry, algebraic geometry and Lie groups. This book provides a treatment of algebraic topology;

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Basic Topology 2

This second of the three-volume book is targeted as a basic course in topology for undergraduate and graduate students of mathematics. It;

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Elements of Differential Topology

of manifold theory, and concludes with discussions on algebraic topology, algebraic/differential geometry, and Lie groups. The first two chapters;

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Basic Algebraic Topology and its Applications

This book provides an accessible introduction to algebraic topology, a field at the intersection of topology, geometry and algebra;

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Introduction to the Theory of Lie Groups

This textbook covers the general theory of Lie groups. By first considering the case of linear groups (following von Neumann's method;

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Exceptional Lie Algebras

This volume presents a set of models for the exceptional Lie algebras over algebraically closed fieldsof characteristic O and over the;

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Lie Group

The theory of Lie groups rests on three pillars: analysis, topology and algebra. Correspondingly it is possible to distinguish several;

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Combinatorial Methods

theory of Lie algebras and affine algebraic geometry. Some of these ideas, in turn, came to combinatorial group theory from low-dimensional;

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Fuchsian Groups

complex variable, number theory, algebraic and differential geometry, topology, Lie theory, representation theory, and group theory.;

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Modular Representations of Finite Groups of Lie Type

Finite groups of Lie type encompass most of the finite simple groups. Their representations and characters have been studied intensively;

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Supermanifolds

is then applied to the theory of supermanifolds, with an account of super-analogs of Lie derivatives, connections, metric, curvature, geodesics;

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Explorations In Topology

Explorations in Topology, Second Edition, provides students a rich experience with low-dimensional topology (map coloring, surfaces;

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Harmonic Analysis on Homogeneous Spaces

advanced calculus. Early chapters develop representation theory of compact Lie groups with applications to topology, geometry, and analysis;

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Topology and Geometry of Biopolymers

This book contains the proceedings of the AMS Special Session on Topology of Biopolymers, held from April 21-22, 2018, at Northeastern;

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Invariant Markov Processes Under Lie Group Actions

The purpose of this monograph is to provide a theory of Markov processes that are invariant under the actions of Lie groups, focusing on;

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Topology Control In Wireless Ad Hoc And Sensor Networks

Topology control is fundamental to solving scalability and capacity problems in large-scale wireless ad hoc and sensor networks;

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Exceptional Lie Algebras

This book provides a set of models for the exceptional lie algebras over algebraically closed fields of characteristic 0 and over the;

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Commutator Calculus and Groups of Homotopy Classes

A fundamental problem of algebraic topology is the classification of homotopy types and homotopy classes of maps. In this work the author;

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Differential Manifolds

The concepts of differential topology form the center of many mathematical disciplines such as differential geometry and Lie group theory;

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Foliations: Dynamics, Geometry And Topology

of foliations given by actions of Lie groups, and apply it to describe deformation of those actions. In his lectures, Ken Richardson studies the;

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Psychoanalysis: Topological Perspectives

The volume addresses the philosophical, epistemological and interdisciplinary aspects of the link between psychoanalysis and topology;

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