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Symplectic, Poisson, and Noncommutative Geometry

Symplectic geometry originated in physics, but it has flourished as an independent subject in mathematics, together with its offspring;

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Complex and Symplectic Geometry

This book arises from the INdAM Meeting Complex and Symplectic Geometry , which was held in Cortona in June 2016. Several leading;

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Riemannian Geometry of Contact and Symplectic Manifolds

Geometry of Contact and Symplectic Manifolds, Second Edition provides new material in most chapters, but a particular emphasis remains on contact;

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Northern California Symplectic Geometry Seminar

(Berkeley, Davis, and Santa Cruz). Over the years, lectures presented have provided a panorama of developments in symplectic and contact geometry;

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Introduction to Symplectic Geometry

This introductory book offers a unique and unified overview of symplectic geometry, highlighting the differential properties of symplectic;

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Symplectic Geometry

This volume is based on lectures given at a workshop and conference on symplectic geometry at the University of Warwick in August 1990. The;

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Symplectic Geometry and Fourier Analysis

This book derives from author Nolan R. Wallach's notes for a course on symplectic geometry and Fourier analysis, which he delivered at;

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Geometric Algebra

is broadened by the inclusion of projective and symplectic geometry and the structure of symplectic and orthogonal groups.;

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Symplectic Geometry and Topology

Symplectic geometry has its origins as a geometric language for classical mechanics. But it has recently exploded into an independent field;

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Brief Introduction To Symplectic And Contact Manifolds, A

The book introduces the basic notions in Symplectic and Contact Geometry at the level of the second year graduate student. It also contains;

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Quantitative Tamarkin Theory

audience of readers interested in symplectic geometry. Much of this material has, until now, been scattered throughout the existing literature;

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Quantitative Tamarkin Theory

audience of readers interested in symplectic geometry. Much of this material has, until now, been scattered throughout the existing literature;

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Cohomology of Quotients in Symplectic and Algebraic Geometry. (MN-31), Volume 31

algebraic, while the other uses the methods of symplectic geometry and Morse theory, and involves extending classical Morse theory to certain;

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Symplectic Fibrations and Multiplicity Diagrams

a novel approach, using the techniques of symplectic geometry. The book develops in detail some themes which were touched on in the highly;

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Symplectic Fibrations and Multiplicity Diagrams

a novel approach, using the techniques of symplectic geometry. The book develops in detail some themes which were touched on in the highly;

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Symplectic Topology and Floer Homology

topology. The first volume covered the basic materials of Hamiltonian dynamics and symplectic geometry and the analytic foundations of Gromov's;

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Global Differential Geometry

over recent developments in Riemannian Geometry, Geometric Analysis and Symplectic Geometry. The papers are written for graduate students and;

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Symplectic Techniques in Physics

Symplectic geometry is very useful for clearly and concisely formulating problems in classical physics and also for understanding the link;

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Hamiltonian Group Actions and Equivariant Cohomology

This monograph could be used for a graduate course on symplectic geometry as well as for independent study. The monograph starts with an;

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Virtual Fundamental Cycles in Symplectic Topology

the appearance of Gromov's original paper until today this approach has been the most important tool in global symplectic geometry. To produce;

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Proceedings of the Goekova Geometry-Topology Conference 2015

, held on the shores of Goekova Bay, Turkey, in May of 2015. Topics include high-dimensional geometric, symplectic and contact geometry, and;

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Modern Geometry

through symplectic geometry and geometric analysis to mathematical physics. Their expository nature means the book acts as an invitation to the;

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Symplectic Topology & Floer Homology 2 V

of Hamiltonian dynamics and symplectic geometry and the analytic foundations of Gromov's pseudo-holomorphic curve theory. One novel aspect of this;

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Contact Geometry and Nonlinear Differential Equations

Methods from contact and symplectic geometry can be used to solve highly non-trivial nonlinear partial and ordinary differential equations;

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Symplectic Topology and Floer Homology

of Hamiltonian dynamics and symplectic geometry and the analytic foundations of Gromov's pseudoholomorphic curve theory. One novel aspect of this;

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Surveys On Geometry And Integrable Systems

. The shorter ones indicate more briefly how the classical ideas have spread throughout differential geometry, symplectic geometry, algebraic;

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Proceedings of the Goekova Geometry-Topology Conference 2016

This volume presents lively and engaging articles from the lecturers and the participants of the 23rd Goekova Geometry-Topology Conference;

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