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Algebraic Geometry, Volume 3

in algebraic geometry. In this volume, the author goes beyond introductory notions and presents the theory of schemes and sheaves with the goal;

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Beyond Einstein

Beyond Einstein: Perspectives on Geometry, Gravitation, and Cosmology explores the rich interplay between mathematical and physical;

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Beyond Geometry

that could be proven both true and false. Beyond Geometry describes how set-theoretic topology developed and why it now occupies a central;

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Birational Geometry of Algebraic Varieties

program, has developed into a powerful tool with applications to diverse questions in algebraic geometry and beyond. This book provides the a;

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Birational Geometry of Algebraic Varieties

program, has developed into a powerful tool with applications to diverse questions in algebraic geometry and beyond. This book provides the a;

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Enumerative Geometry and String Theory

in geometry. The physics content assumes nothing beyond a first undergraduate course. The focus is on explaining the action principle in physics, the;

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Sacred Geometry

coalesce, secrets of the natural world are often revealed. This sacred geometry book serves as an A-to-Z resource, introducing readers to the;

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Invitation to Geometry

that can be adapted to several types of geometry courses. Only a slight acquaintance with mathematics beyond the high-school level is necessary;

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Beyond Geometry

Eight essays trace seminal ideas about the foundations of geometry that led to the development of Einstein's general theory of relativity;

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Analytic Hyperbolic Geometry in N Dimensions

The concept of the Euclidean simplex is important in the study of n-dimensional Euclidean geometry. This book introduces for the first time;

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Elementary Differential Geometry

Elementary Differential Geometry presents the main results in the differential geometry of curves and surfaces suitable for a first course;

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Beyond Geometry

. Beyond Geometry, which accompanies an exhibition at the Los Angeles County Museum of Art, showcases over 200 works by 139 artists that;

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On Beyond Euclid

seem to realize that Einstein's special theory of relativity is a model of hyperbolic geometry. The connection between Minkowski geometry and;

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Dynamics, Ergodic Theory and Geometry

systems that have experienced substantial progress. One of the major surveys is on symplectic geometry, which is closely related to classical;

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Dynamics, Ergodic Theory and Geometry

systems that have experienced substantial progress. One of the major surveys is on symplectic geometry, which is closely related to classical;

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Structural Aspects Of Quantum Field Theory And Noncommutative Geometry (In 2 Volumes)

of noncommutative geometry on theories beyond the standard model of particle physics, especially the possible role of torsion in the context of the dark;

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Math Wonders

Through dozens of examples from arithmetic, algebra, geometry, and probability, Alfred S. Posamentier reveals the amazing symmetries;

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Differential Geometry and Lie Groups for Physicists

Differential geometry plays an increasingly important role in modern theoretical physics and applied mathematics. This textbook gives an;

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Assouad Dimension and Fractal Geometry

geometry and beyond. It places the theory of the Assouad dimension in context among up-to-date treatments of many key advances in fractal geometry;

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Differential Geometry and Lie Groups for Physicists

Differential geometry plays an increasingly important role in modern theoretical physics and applied mathematics. This textbook gives an;

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Shapes and Symbols of Sacred Geometry, A Pocket Reference Book

geometry, including the Flower of Life, Tree of Life, Tripod of Life, Egg of Life, Seed of Life, Metatron's Cube, Platonic Solids, Cinquefoil;

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Geometry, Language And Strategy

Geometry, Language and Strategy is a way of looking at game theory or strategic decision-making from a scientific perspective, using;

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Polynomials, Dynamics, and Choice

and geometry. The second explores beyond polynomials to spaces consisting of choices ranging from mundane decisions to evolutionary algorithms;

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Riemann Surfaces and Algebraic Curves

Hurwitz theory, the study of analytic functions among Riemann surfaces, is a classical field and active research area in algebraic geometry;

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Riemann Surfaces and Algebraic Curves

Hurwitz theory, the study of analytic functions among Riemann surfaces, is a classical field and active research area in algebraic geometry;

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