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Topics In Non-Commutative Geometry

by Yuri I. Manin

110,85€ + 10% CARD

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 There is a well-known correspondence between the objects of algebra and geometry: a space gives rise to a function algebra; a vector bundle over the space corresponds to a projective module over this algebra; cohomology can be read off the de Rham complex; and so on. In this book Yuri Manin addresses a variety of instances in which the application
ENGLISH

The Geometry And Dynamics Of Magnetic Monopoles

by Michael Francis Atiyah e Nigel Hitchin

108,15€ + 10% CARD

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 Systems governed by non-linear differential equations are of fundamental importance in all branches of science, but our understanding of them is still extremely limited. In this book a particular system, describing the interaction of magnetic monopoles, is investigated in detail. The use of new geometrical methods produces a reasonably clear pictur
Recurrence In Ergodic Theory And Combinatorial Number Theory

by Harry Furstenberg

55,65€ + 10% CARD

 Topological dynamics and ergodic theory usually have been treated independently. H. Furstenberg, instead, develops the common ground between them by applying the modern theory of dynamical systems to combinatories and number theory. Originally published in 1981. The Princeton Legacy Library uses the latest print-on-demand technology to again make
The Geometry And Dynamics Of Magnetic Monopoles

by Michael Francis Atiyah e Nigel Hitchin

42,40€ + 10% CARD

 Systems governed by non-linear differential equations are of fundamental importance in all branches of science, but our understanding of them is still extremely limited. In this book a particular system, describing the interaction of magnetic monopoles, is investigated in detail. The use of new geometrical methods produces a reasonably clear pictur
Topics In Non-Commutative Geometry

by Yuri I. Manin

46,38€ + 10% CARD

 There is a well-known correspondence between the objects of algebra and geometry: a space gives rise to a function algebra; a vector bundle over the space corresponds to a projective module over this algebra; cohomology can be read off the de Rham complex; and so on. In this book Yuri Manin addresses a variety of instances in which the application of commutative algebra cannot be used to describe geometric objects, emphasizing the recent upsurge of activity in studying noncommutative rings as if they were function rings on "noncommutative spaces." Manin begins by summarizing and giving examples of some of the ideas that led to the new concepts of noncommutative geometry, such as Connes' noncommutative de Rham complex, supergeometry, and quantum groups. He then discusses supersymmetric algebraic curves that arose in connection with superstring theory; examines superhomogeneous spaces, their Schubert cells, and superanalogues of Weyl groups; and provides an introduction to quantum groups. This book is intended for mathematicians and physicists with some background in Lie groups and complex geometry. Originally published in 1991. The Princeton Legacy Library uses the latest print-on-demand technology to again make available previously out-of-print books from the distinguished backlist of Princeton University Press. These editions preserve the original texts of these important books while presenting them in durable paperback and hardcover editions. The goal of the Princeton Legacy Library is to vastly increase access to the rich scholarly heritage found in the thousands of books published by Princeton University Press since its founding in 1905.
Shafarevich Maps And Automorphic Forms

by Janos Kollar

55,65€ + 10% CARD

 The aim of this book is to study various geometric properties and algebraic invariants of smooth projective varieties with infinite fundamental groups. This approach allows for much interplay between methods of algebraic geometry, complex analysis, the theory of harmonic maps, and topology. Making systematic use of Shafarevich maps, a concept previ
ENGLISH

Szego'S Theorem And Its Descendants - Spectral Theory For L2 Perturbations Of Orthogonal Polynomials

by Barry Simon

198,75€ + 10% CARD

 Presents a comprehensive overview of the sum rule approach to spectral analysis of orthogonal polynomials, which derives from Gbor Szego's classic 1915 theorem and its 1920 extension. This title emphasizes necessary and sufficient conditions, and provides mathematical background.
ENGLISH

Computers, Rigidity, And Moduli - The Large-Scale Fractal Geometry Of Riemannian Moduli Space

by Shmuel Weinberger

108,65€ + 10% CARD

 Presents an area of mathematical research that combines topology, geometry, and logic. This book seeks to explain and illustrate the implications of the general principle, first emphasized by Alex Nabutovsky, that logical complexity engenders geometric complexity.
ENGLISH

Not In The Heavens - The Tradition Of Jewish Secular Thought

by David Biale

OUT OF STOCK OR NOT AVAILABLE

 Traces the rise of Jewish secularism through the visionary writers and thinkers who led its development. Presenting the history of Judaism from the Bible onwards, this book shows how the secular tradition these visionaries created is a uniquely Jewish one, and how the emergence of Jewish secularism was not merely a response to modernity.
ENGLISH

Szego'S Theorem And Its Descendants - Spectral Theory For L2 Perturbations Of Orthogonal Polynomials

by Barry Simon

202,78€

free shipping

OUT OF STOCK OR NOT AVAILABLE

 Presents a comprehensive overview of the sum rule approach to spectral analysis of orthogonal polynomials, which derives from Gbor Szego's classic 1915 theorem and its 1920 extension. This title emphasizes necessary and sufficient conditions, and provides mathematical background.
ENGLISH

Computers, Rigidity, And Moduli - The Large-Scale Fractal Geometry Of Riemannian Moduli Space

by Shmuel Weinberger

OUT OF STOCK OR NOT AVAILABLE

 Presents an area of mathematical research that combines topology, geometry, and logic. This book seeks to explain and illustrate the implications of the general principle, first emphasized by Alex Nabutovsky, that logical complexity engenders geometric complexity.

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