Calabi-yau Manifolds: A Bestiary For Physicists

Author:   Tristan Hubsch (Howard University, Usa)
Publisher:   World Scientific Publishing Co Pte Ltd
ISBN:  

9789810206628


Pages:   380
Publication Date:   01 March 1992
Format:   Hardback
Availability:   In Print   Availability explained
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Calabi-yau Manifolds: A Bestiary For Physicists


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Full Product Details

Author:   Tristan Hubsch (Howard University, Usa)
Publisher:   World Scientific Publishing Co Pte Ltd
Imprint:   World Scientific Publishing Co Pte Ltd
ISBN:  

9789810206628


ISBN 10:   9810206623
Pages:   380
Publication Date:   01 March 1992
Audience:   Professional and scholarly ,  Professional & Vocational
Format:   Hardback
Publisher's Status:   Active
Availability:   In Print   Availability explained
This item will be ordered in for you from one of our suppliers. Upon receipt, we will promptly dispatch it out to you. For in store availability, please contact us.

Table of Contents

Calabi-Yau manifolds in general; standard complete intersections; complete intersections in products of Pn; spectral sequences; elementary cohomology computations; advanced cohomology computations; Yukawa couplings in CICYs; cyclic quotient singularities; weighted complete intersections; alegbraic singularities; conifolds connect Calabi-Yau manifolds; the space of complex structures; the complexified Kahler cone; the distance between distinct manifolds; hypersurfaces in products of surfaces; Calabi-Yau from almost fano threefolds; fibred products; a 3-generation example; robustness of algebro-geometric results.

Reviews

"""Hubsch has patiently collected and described a sometimes bewilderingly large number of relevant techniques from differential geometry and he thoroughly works out some quite illuminating examples, including many of physical interest ... His explanations are generally thorough and clear ... Hubsch's exposition is engaging and entertaining ... In the final section, Hubsch offers a tantalizing introduction to the many remarkable quantum properties of Calabi-Yau sigma models discovered in the last few years."" Edward Witten Physics Today, 1993 ""The book by Hubsch is the first and only available monography, bringing together the mathematical results and presenting them in a form useful for the physicists. It is written in a light vein and often manages to simplify the mathematics, making them more palatable to physics users. An essential tool for workers on strings, supergravity and related topics."" Yuval Ne'eman Tel Aviv Univ., 1992 ""This book is full of interesting and illustrative examples. Here one can see the techniques and theorems of algebraic geometry in action. It is also written with a great deal of style. Though apparently for physicists, I would highly recommend it for mathematicians and especially for students of algebraic geometry. It is not easy to write for both mathematicians and physicists -- I would say that this is an admirable example of such writing. Reading it, you will find that these manifolds are truly exciting creatures."" Michael Eastwood University of Adelaide, 1992"


Hubsch has patiently collected and described a sometimes bewilderingly large number of relevant techniques from differential geometry and he thoroughly works out some quite illuminating examples, including many of physical interest ... His explanations are generally thorough and clear ... Hubsch's exposition is engaging and entertaining ... In the final section, Hubsch offers a tantalizing introduction to the many remarkable quantum properties of Calabi-Yau sigma models discovered in the last few years. Edward Witten Physics Today, 1993 The book by Hubsch is the first and only available monography, bringing together the mathematical results and presenting them in a form useful for the physicists. It is written in a light vein and often manages to simplify the mathematics, making them more palatable to physics users. An essential tool for workers on strings, supergravity and related topics. Yuval Ne'eman Tel Aviv Univ., 1992 This book is full of interesting and illustrative examples. Here one can see the techniques and theorems of algebraic geometry in action. It is also written with a great deal of style. Though apparently for physicists, I would highly recommend it for mathematicians and especially for students of algebraic geometry. It is not easy to write for both mathematicians and physicists -- I would say that this is an admirable example of such writing. Reading it, you will find that these manifolds are truly exciting creatures. Michael Eastwood University of Adelaide, 1992


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