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The Seiberg-Witten Equations and Applications to the Topology of Smooth Four-Manifolds. (MN-44), Volume 44

introduction to the Seiberg-Witten invariants. The work begins with a review of the classical material on Spin c structures and their associated Dirac;

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Introduction to (2)-invariants

This book introduces the reader to the most important concepts and problems in the field of (2)-invariants. After some foundational;

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

of the Kirillov-Reshetikhin shadow world, leading to expressions for all the invariants in terms of state summations on 2-cell complexes;

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Geometric Invariance in Computer Vision

application to computer vision.The introduction summarizes the basics of invariant theory, discusses how invariants are related to;

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Cornered Heegaard Floer Homology

Bordered Floer homology assigns invariants to 3-manifolds with boundary, such that the Heegaard Floer homology of a closed 3-manifold;

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Introduction To Vassiliev Knot Invariants

basic and informal introduction to knot theory, giving many examples of knot invariants before the class of Vassiliev invariants is introduced;

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Knot Invariants and Higher Representation Theory

Sussan for $mathfrak{sl}_n$. The author's technique is to study 2-representations of 2-quantum groups (in the sense of Rouquier and Khovanov;

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An Invitation to Knot Theory

gives advanced undergraduate students a gentle introduction to the field of virtual knot theory and mathematical research. It provides the;

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Pseudo-Riemannian Geometry, -Invariants and Applications

The first part of this book provides a self-contained and accessible introduction to the subject in the general setting of pseudo;

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Algebraic Invariants Of Links (2nd Edition)

considered here play an essential role in many applications of knot theory to other areas of topology.This second edition introduces two new chapters;

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Polynomial Invariants of Finite Groups

Written by an algebraic topologist motivated by his own desire to learn, this well-written book represents the compilation of the most;

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Polynomial Invariants of Finite Groups

Written by an algebraic topologist motivated by his own desire to learn, this well-written book represents the compilation of the most;

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Actions and Invariants of Algebraic Groups

Actions and Invariants of Algebraic Groups, Second Edition presents a self-contained introduction to geometric invariant theory starting;

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Knots and Physics

on invariants of embedded graphs and Vassiliev invariants has also been included.This book is an introduction to knot and link invariants as;

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Knots

This book is an introduction to classical knot theory. Topics covered include: different constructions of knots, knot diagrams, knot groups;

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Moments and Moment Invariants in Pattern Recognition

Moments as projections of an image's intensity onto a proper polynomial basis can be applied to many different aspects of image processing;

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Introduction to Nonimaging Optics

Introduction to Nonimaging Optics covers the theoretical foundations and design methods of nonimaging optics, as well as key concepts from;

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Introduction to Nonimaging Optics

Introduction to Nonimaging Optics covers the theoretical foundations and design methods of nonimaging optics, as well as key concepts from;

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Basic Global Relative Invariants for Homogeneous Linear Differential Equations

Given any fixed integer $mge 3$, we present simple formulas for $m - 2$ algebraically independent polynomials over $mathbb{Q}$ having the;

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Diagram Genus, Generators, and Applications

on the combinatorial theory of knots and supplies proofs for a number of theorems. The book begins with an introduction to the origin;

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Lezioni Lincee

polynomial invariants of knots to a topological quantum field theory in 2+1 dimensions. Professor Atiyah here presents an introduction to Witten's;

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An Introduction to Invariants and Moduli

Incorporated in this 2003 volume are the first two books in Mukai's series on moduli theory. The notion of a moduli space is central to;

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An Introduction to Invariants and Moduli

Incorporated in this 2003 volume are the first two books in Mukai's series on moduli theory. The notion of a moduli space is central to;

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

quasi-morphisms $widetilde{{rm Ham}}(M,omega) to {mathbb{R}}$. They also obtain a new intersection result for the Lagrangian submanifold in $S^2;

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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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Dynamical Invariants, Adiabatic Approximation & the Geometric Phase

Dynamical Invariants, Adiabatic Approximation & the Geometric Phase;...

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Polynomial One-cocycles for Knots and Closed Braids

Reidemeister moves. This book goes one step beyond: it gives a method to construct invariants for one parameter famillies of diagrams and which are;

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