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From Differential Geometry to Non-commutative Geometry and Topology

This book aims to provide a friendly introduction to non-commutative geometry. It studies index theory from a classical differential;

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Classical Geometry

The combination text and Student Solutions Manual that features the classical themes of geometry with plentiful applications Accessible;

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Geometry, Symmetries, and Classical Physics

fundamentals of differential geometry and symmetries in classical physics.;

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Solutions Manual to Accompany Classical Geometry

Solutions Manual to accompany Classical Geometry: Euclidean, Transformational, Inversive, and Projective Written by well-known mathematical;

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Current Research Topics on Galois Geometrics

collected work presents current research topics in Galois geometry, and their applications. Presented topics include classical objects, blocking;

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Classical Geometry

Features the classical themes of geometry with plentiful applications in mathematics, education, engineering, and science Accessible and;

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Classical Geometry

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Finite Geometries

different fields in finite geometry: classical finite geometry, the geometry of finite planes, geometric structures and the theory of translation;

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Classical Algebraic Geometry

legacy of classical algebraic geometry, such as plane algebraic curves of low degree, special algebraic surfaces, theta functions, Cremona;

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Methods Of Differential Geometry In Classical Field Theories

This book is devoted to review two of the most relevant approaches to the study of classical field theories of the first order, say k;

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Introduction to Algebraic Geometry

This book presents a readable and accessible introductory course in algebraic geometry, with most of the fundamental classical results;

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Riemannian Geometry

chapter on the Riemannian geometry of surfaces. The main themes here are the effect of the curvature on the usual notions of classical Euclidean;

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Riemannian Geometry

chapter on the Riemannian geometry of surfaces. The main themes here are the effect of the curvature on the usual notions of classical Euclidean;

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Euclidean and Non-Euclidean Geometry

purpose is to acquaint the reader with the classical results of plane Euclidean and nonEuclidean geometry, congruence theorems, concurrence;

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College Geometry

the classical formulas for spherical and hyperbolic geometry within the axiomatic framework. He explains how the trigonometry of the right;

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Classics On Fractals

This book contains a selection of classical mathematical papers related to fractal geometry. It is intended for the convenience of the;

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Classical Topics In Discrete Geometry

Geometry is a classical core part of mathematics which, with its birth, marked the beginning of the mathematical sciences. Thus, not;

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Geometry of Surfaces

than the classical geometry taught today, which is no longer an adequate basis for mathematics or physics, both of which are becoming;

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Projective Differential Geometry Old and New

emphasize connections between classical projective differential geometry and contemporary mathematics and mathematical physics. They also give;

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Analytic Hyperbolic Geometry

regulates relativistic mechanics just as analytic Euclidean geometry regulates classical mechanics. The book presents a novel gyrovector space;

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Semi-Riemannian Geometry With Applications to Relativity

fashion and directed toward global problems, Lorentz geometry in classical tensor notation devoted to general relativity. More recently, this;

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Introduction To Mobius Differential Geometry

This book introduces the reader to the geometry of surfaces and submanifolds in the conformal n-sphere. Various models for Moebius geometry;

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Algebraic Geometry III: Complex Algebraic Varieties Algebraic Curves and Their Jacobians

the interactions between the classical area of the geometry of complex algebraic curves and their Jacobian varieties. An excellent companion;

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Algebraic Geometry III: Complex Algebraic Varieties Algebraic Curves and Their Jacobians

the interactions between the classical area of the geometry of complex algebraic curves and their Jacobian varieties. An excellent companion;

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Introduction to Differential Geometry with applications to Navier-Stokes Dynamics

Introduction to Differential Geometry with applications to Navier-Stokes Dynamics is an invaluable manuscript for anyone who wants to;

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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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Motivic Homotopy Theory and Refined Enumerative Geometry

algebraic geometry, which connects well with classical intersection theory. Combining both lecture notes aimed at the graduate student level and;

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