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Introduction to Louis Michel's lattice geometry through group action

Group action analysis developed and applied mainly by Louis Michel to the study of N-dimensional periodic lattices is the main subject;

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Introduction to Symplectic Geometry

develops Jean-Marie Souriau's tools related to the non-equivariant case of co-adjoint action on Souriau's moment map through Souriau's Cocycle;

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Introduction to Lattice Theory with Computer Science Applications

by step. The author s intent is for readers to learn not only the proofs, but the heuristics that guide said proofs. Introduction to Lattice;

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Defects and Geometry in Condensed Matter Physics

pedagogic graduate level introduction to the field of defects and geometry.;

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Defects and Geometry in Condensed Matter Physics

pedagogic graduate level introduction to the field of defects and geometry.;

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Koningin s upp

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Differential Geometry & Integral Geometry

gives a smooth and rapid introduction to differential manifolds and differential geometry, while the set entitled Lectures on Integral Geometry;

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Lectures On Lie Groups

This invaluable book provides a concise and systematic introduction to the theory of compact connected Lie groups and their representations;

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Introduction to Toric Varieties. (AM-131), Volume 131

geometry. In the other direction, general facts from algebraic geometry have implications for such polytopes, such as to the problem of the number;

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Hyperbolic Geometry

. This book provides a self-contained introduction to the subject, taking the approach that hyperbolic geometry consists of the study of those;

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The Brauer-Grothendieck Group

applications in arithmetic and algebraic geometry. The importance of the cohomological Brauer group for applications to Diophantine equations and;

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A Primer on Mapping Class Groups (PMS-49)

geometry, and uses the action of Mod(S) on it to prove the Nielsen-Thurston classification of surface homeomorphisms. Topics include the topology;

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London Mathematical Society Lecture Note Series

of algebraic groups, algebraic geometry, matrix theory and abstract semigroup theory. Since every representation of an algebraic group gives rise to an;

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Collection Alea-Saclay

The text is a self-contained, comprehensive introduction to the theory of hydrodynamic lattice gases. Lattice-gas cellular automata are;

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Introduction to Lattice Dynamics

The vibrations of atoms inside crystals - lattice dynamics - is basic to many fields of study in the solid-state and mineral sciences;

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Philosophy Of Action

Accessible and wide-ranging, this introduction to contemporary Philosophy of Action guides the reader through the major views and arguments;

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Algebraic Groups

Algebraic groups play much the same role for algebraists as Lie groups play for analysts. This book is the first comprehensive introduction;

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Algebraic Groups

Algebraic groups play much the same role for algebraists as Lie groups play for analysts. This book is the first comprehensive introduction;

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Introduction To Modern Finsler Geometry

This comprehensive book is an introduction to the basics of Finsler geometry with recent developments in its area. It includes local;

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Introduction To Modern Finsler Geometry

This comprehensive book is an introduction to the basics of Finsler geometry with recent developments in its area. It includes local;

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Solid State Physics

Updated to reflect recent work in the field, this book emphasizes crystalline solids, going from the crystal lattice to the ideas;

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Poisson Geometry, Deformation Quantisation and Group Representations

physics and quantum mechanics. This book presents an introduction to the subject from a small group of leading researchers, and the result is a;

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From Differential Geometry to Non-commutative Geometry and Topology

This book aims to provide a friendly introduction to non-commutative geometry. It studies index theory from a classical differential;

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Mathematics, Game Theory & Algebra Compendium

Groups; Geometry; Differential Geometry.;

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Introduction to Combinatorics

inclusion in undergraduate-level library collections. Choice Featuring a modern approach, Introduction to Combinatorics, Second Edition illustrates;

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Global Aspects of Complex Geometry

through special varieties in higher dimensions, moduli theory, Kahler geometry, and group actions to Hodge theory and characteristic p-geometry;

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