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Frobenius Manifolds, Quantum Cohomology and Moduli Spaces

author's approach to quantum cohomology is based on the notion of the Frobenius manifold. The first part of the book is devoted to this notion and;

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Cambridge Tracts in Mathematics

now known to be relevant for the study of singularity theory, quantum cohomology, mirror symmetry, symplectic geometry and integrable systems;

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On Moduli Spaces of Semistable Sheaves on K3 Surfaces

of singular moduli spaces of sheaves on projective abelian and K3 surfaces for special nonprimitive Mukai vectors v with v.v=8, Kaledin, Lehn and;

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P-Adic Analysis

of Frobenius on the cohomology of curves and abelian varieties were the central themes of several contributions. A number of talks were devoted to;

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Geometry of Moduli

in algebraic geometry, and this is reflected in the list of moduli spaces addressed in this volume: sheaves on varieties, symmetric tensors, abelian;

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Birational Geometry and Moduli Spaces

This volume collects contributions from speakers at the INdAM Workshop Birational Geometry and Moduli Spaces , which was held in Rome on;

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Moduli of Weighted Hyperplane Arrangements

of moduli spaces play a crucial role in Number Theory, String Theory, and Quantum Field Theory - to mention just a few. In particular, the notion;

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Integrability, Quantization, and Geometry

(flat connections), and quantum cohomology. The articles included in the first part are more or less directly devoted to these areas (primarily;

Vergelijkbare producten zoals Integrability, Quantization, and Geometry

Foundations of Differentiable Manifolds and Lie Groups

theory and Lie Groups. Coverage includes differentiable manifolds, tensors and differentiable forms, Lie groups and homogenous spaces, and;

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Topological Recursion and its Influence in Analysis, Geometry, and Topology

around 2004 in random matrix theory and also in Mirzakhani's work on the volume of moduli spaces of hyperbolic surfaces. Topological recursion;

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Invariant Forms on Grassmann Manifolds. (AM-89), Volume 89

as classifying spaces of complex vector bundles, the cohomology structure of a complex Grassmann manifold is of importance for the;

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Classifying Spaces for Surgery and Corbordism of Manifolds. (AM-92), Volume 92

Beginning with a general discussion of bordism, Professors Madsen and Milgram present the homotopy theory of the surgery classifying spaces;

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Space-Time-Matter

Space - Time - Matter , in the years 2005 - 2016. The work presented concerns the mathematical and physical foundations of string and quantum;

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Virtual Fundamental Cycles in Symplectic Topology

numerical invariants of these manifolds using this method requires constructing a fundamental cycle associated with moduli spaces. This volume;

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An Invitation to Morse Theory

Morse theory and the curvature of knots, the cohomology of the moduli space of planar polygons, and the Duistermaat-Heckman formula. The second;

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Relative Index Theory, Determinants And Torsion For Open Manifolds

in the theory of moduli spaces for nonlinear partial differential equations and mathematical physics. The book is self-contained: in particular;

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Advances in Topological Quantum Field Theory

other fields. The featured articles include papers by V. Vassiliev on combinatorial formulas for cohomology of spaces of Knots, the computation;

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Moduli Spaces and Vector Bundles

Vector bundles and their associated moduli spaces are of fundamental importance in algebraic geometry. In recent decades this subject has;

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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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Transformation Groups and Moduli Spaces of Curves

Transformation Groups and Moduli Spaces of Curves is een boek van International Press of Boston Inc;

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Gauge Theory and the Topology of Four-manifolds

interest in this study is the connection between the gauge theory moduli spaces of a Kahler manifold and the algebro-geometric moduli space;

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From Calculus to Cohomology

De Rham cohomology is the cohomology of differential forms. This book offers a self-contained exposition to this subject and to the theory;

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Manifolds, Sheaves, and Cohomology

difference between local and global questions. Cohomology theory of sheaves is introduced and its usage is illustrated by many examples.;

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Geometry Of Moduli Spaces Of Sheaves

their moduli spaces, which include moduli spaces in positive characteristic, moduli spaces of principal bundles and of complexes, Hilbert;

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Smooth Manifolds and Observables

This book gives an introduction to fiber spaces and differential operators on smooth manifolds. Over the last 20 years, the authors;

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Moduli Spaces and Arithmetic Dynamics

of lectures delivered at a workshop on Moduli Spaces and the Arithmetic of Dynamical Systems at the Bellairs Research Institute, Barbados, in 2010;

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Introductory Lectures on Equivariant Cohomology: (Ams-204)

proofs are the simplest. One of the most useful applications of equivariant cohomology is the equivariant localization theorem of Atiyah-Bott and;

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