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

of periodic Hamiltonian system to connect spectral invariants (with bulk deformation), symplectic quasi-states, quasi-morphism to the Lagrangian Floer;

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Cornered Heegaard Floer Homology

homology invariants of 3-manifolds with codimension-2 corners and prove that the bordered Floer homology of a 3-manifold with boundary, split into;

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Symplectic Topology and Floer Homology

to both Hamiltonian Floer theory and Lagrangian Floer theory, including many examples of their applications to various problems in symplectic;

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Symplectic Topology and Floer Homology

-holomorphic curves with totally real boundary conditions. Volume 2 provides a comprehensive introduction to both Hamiltonian Floer theory and;

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Symplectic Topology & Floer Homology 2 V

-holomorphic curves with totally real boundary conditions. Volume 2 provides a comprehensive introduction to both Hamiltonian Floer theory and;

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Knot Theory

, combinatorics and alge-bra. It suffices to mention the great progress in knot homology theory (Khovanov homology and Ozsvath-Szabo Heegaard-Floer;

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Knot Theory

, combinatorics and alge-bra. It suffices to mention the great progress in knot homology theory (Khovanov homology and Ozsvath-Szabo Heegaard-Floer;

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Floer Homology Groups in Yang-Mills Theory

and symplectic geometry and are intimately related to developments in Quantum Field Theory. The first half of this book gives a thorough;

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Spectral Theory of Guided Waves

engineers, applied mathematicians, and physicists with a working knowledge of functional analysis and spectral theory.;

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Locally Convex Quasi *-Algebras and Their Representations

*-algebras, their spectral theory and a study of the structure of locally convex quasi *-algebras. Special attention is given to the case where the;

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Geometry and Topology of Manifolds

theory, Donaldson and Seiberg-Witten gauge theory, Heegaard Floer homology, contact and symplectic geometry, and Gromov-Witten invariants. The;

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Spectral Geometry of Partial Differential Operators

of spectral geometry have expanded to many other cases with number of applications in physics and other sciences. The main reason why the results are;

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New Mathematical Monographs

properties studied in detail. Two final chapters are devoted to the calculation of Floer groups and to applications of the theory in topology;

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New Mathematical Monographs

properties studied in detail. Two final chapters are devoted to the calculation of Floer groups, and to applications of the theory in topology;

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Bordered Heegaard Floer Homology

The authors construct Heegaard Floer theory for 3-manifolds with connected boundary. The theory associates to an oriented, parametrized two;

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Generic Coarse Geometry of Leaves

This book provides a detailed introduction to the coarse quasi-isometry of leaves of a foliated space and describes the cases where the;

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Polynomial Invariants of Finite Groups

essential and interesting results and methods in the theory of polynomial invariants of finite groups. From the table of contents: - Invariants and;

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Polynomial Invariants of Finite Groups

essential and interesting results and methods in the theory of polynomial invariants of finite groups. From the table of contents: - Invariants and;

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Knots and Physics

generalized amplitudes (vacuum-vacuum amplitudes) for a quasi-physical process. The demands of knot theory, coupled with a quantum statistical;

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Introductory Lectures On Knot Theory

study. These ideas mark the beginning of a new era in knot theory that includes relationships with four-dimensional problems and the creation;

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Orbifolds and Stringy Topology

An introduction to the theory of orbifolds from a modern perspective, combining techniques from geometry, algebraic topology and algebraic;

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London Mathematical Society Lecture Note Series

augmented bundles and coherent systems; Donaldson invariants of algebraic surfaces; Floer homology and quantum cohomology; conformal field theory;

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Eigenspaces of Graphs

Current research on the spectral theory of finite graphs may be seen as part of a wider effort to forge closer links between algebra and;

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Eigenspaces of Graphs

Current research on the spectral theory of finite graphs may be seen as part of a wider effort to forge closer links between algebra and;

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Algebraic Methods In Unstable Homotopy Theory

various aspects of unstable homotopy theory, including: homotopy groups with coefficients; localization and completion; the Hopf invariants;

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Levitation Micro-Systems

discusses analytical and quasi-finite element techniques for modeling levitation micro-systems based on the Lagrangian formalism. In particular;

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Temperley-Lieb Recoupling Theory and Invariants of 3-Manifolds (AM-134), Volume 134

of Roger Penrose. The recoupling theory is developed in a purely combinatorial and elementary manner. Calculations are based on a reformulation;

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