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Symplectic Fibrations and Multiplicity Diagrams

of multiplicities, hierarchical patterns in multiplicity diagrams, lacanae, and the multiplicity diagrams of the rank 2 and rank 3 groups. The authors take;

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Symplectic Fibrations and Multiplicity Diagrams

of multiplicities, hierarchical patterns in multiplicity diagrams, lacanae, and the multiplicity diagrams of the rank 2 and rank 3 groups. The authors take;

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Affine Space Fibrations

Affine algebraic geometry has progressed remarkably in the last half a century, and its central topics are affine spaces and affine space;

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Cubical Homotopy Theory

Graduate students and researchers alike will benefit from this treatment of classical and modern topics in homotopy theory of topological;

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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 Topology and Floer Homology

Published in two volumes, this is the first book to provide a thorough and systematic explanation of symplectic topology, and the;

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Symplectic, Poisson, and Noncommutative Geometry

mathematical quantization scheme based on a geometric approach to operator algebras. Deformation quantization, a blend of symplectic methods and;

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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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Symplectic Elasticity

symplectic approach is the classical bending problems in solid mechanics now become eigenvalue problems and the symplectic bending deflection;

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Riemannian Geometry of Contact and Symplectic Manifolds

This second edition, divided into fourteen chapters, presents a comprehensive treatment of contact and symplectic manifolds from the;

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Numerical Hamiltonian Problems

, numerical methods, order conditions, and implementation.The heart of the book, chapters 6 through 10, explores symplectic integration;

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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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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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Symplectic Topology & Floer Homology 2 V

Published in two volumes, this is the first book to provide a thorough and systematic explanation of symplectic topology, and the;

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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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Symplectic Geometry and Topology

interconnected with many other areas of mathematics and physics. The goal of the IAS/Park City Mathematics Institute Graduate Summer School on 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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Automorphic Forms And Shimura Varieties Of Pgsp(2)

admissible representation of the rank two symplectic PGSp(2) by means of a definition of packets and quasi-packets, using character relations and;

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Applied Differential Geometry

symplectic geometry. All of the mathematics is motivated and illustrated by useful physical examples.;

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Symplectic Topology and Floer Homology

Published in two volumes, this is the first book to provide a thorough and systematic explanation of symplectic topology, and the;

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On the Geometric Side of the Arthur Trace Formula for the Symplectic Group of Rank 2

The authors study the non-semisimple terms in the geometric side of the Arthur trace formula for the split symplectic similitude group and;

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Spectral Invariants With Bulk, Quasi-Morphisms and Lagrangian Floer Theory

of Entov-Polterovich theory of spectral symplectic quasi-states and quasi-morphisms by incorporating bulk deformations, i.e., deformations by;

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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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Applications of Polyfold Theory I

, SFT has been outlined in Introduction to symplectic field theory (2000), by Y. Eliashberg, A. Givental and H. Hofer who have predicted its;

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Hamiltonian Group Actions and Equivariant Cohomology

introduction of symplectic vector spaces, followed by symplectic manifolds and then Hamiltonian group actions and the Darboux theorem. After discussing;

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Higher Genus Curves in Mathematical Physics and Arithmetic Geometry

This volume contains the proceedings of the AMS Special Session on Higher Genus Curves and Fibrations in Mathematical Physics and;

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Morse Theory for Hamiltonian Systems

This Research Note explores existence and multiplicity questions for periodic solutions of first order, non-convex Hamiltonian systems. It;

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