Incorporated in this volume are the first two books in Mukai's series on Moduli Theory. The notion of a moduli space is central to geometry. However, its influence is not confined there; for example, the theory of moduli spaces is a crucial ingredient in the proof of Fermat's last theorem. Researchers and graduate students working in areas ranging from Donaldson or Seiberg-Witten invariants to more concrete problems such as vector bundles on curves will find this to be a valuable resource. Among other things this volume includes an improved presentation of the classical foundations of invariant theory that, in addition to geometers, would be useful to those studying representation theory. This translation gives an accurate account of Mukai's influential Japanese texts. 'synopsis' may belong to another edition of this title.
An Introduction to Invariants and Moduli by Mukai, Shigeru and Oxbury, W. And Shigeru, Mukai available in Hardcover on Powells.com, also read synopsis and reviews. An Introduction to Invariants and Moduli Shigeru Mukai Incorporated in this volume are the first two books in Mukai's series on Moduli Theory. The notion of a.
Book Description: Incorporated in this volume are the first two books in Mukai's series on Moduli Theory. The notion of a moduli space is central to geometry.
However, it's influence is not confined there; for example the theory of moduli spaces is a crucial ingredient in the proof of Fermat's last theorem. An accurate account of Mukai's influential Japanese texts, this tranlation will be a valuable resource for researchers and graduate students working in a range of areas. Language Notes: Text: English (translation) Original Language: Japanese 'About this title' may belong to another edition of this title. Book Description CAMBRIDGE UNIVERSITY PRESS, United Kingdom, 2010. Condition: New. Language: English.
Brand New Book. Print on Demand. 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 geometry. However, its influence is not confined there; for example, the theory of moduli spaces is a crucial ingredient in the proof of Fermat s last theorem. Researchers and graduate students working in areas ranging from Donaldson or Seiberg-Witten invariants to more concrete problems such as vector bundles on curves will find this to be a valuable resource. Amongst other things this volume includes an improved presentation of the classical foundations of invarant theory that, in addition to geometers, would be useful to those studying representation theory.
This translation gives an accurate account of Mukai s influential Japanese texts. Seller Inventory # APC061. Book Description CAMBRIDGE UNIVERSITY PRESS, United Kingdom, 2010. Condition: New. Language: English. Brand New Book.
Print on Demand.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 geometry. However, its influence is not confined there; for example, the theory of moduli spaces is a crucial ingredient in the proof of Fermat s last theorem. Researchers and graduate students working in areas ranging from Donaldson or Seiberg-Witten invariants to more concrete problems such as vector bundles on curves will find this to be a valuable resource.
Nagoya University
Amongst other things this volume includes an improved presentation of the classical foundations of invarant theory that, in addition to geometers, would be useful to those studying representation theory. This translation gives an accurate account of Mukai s influential Japanese texts. Seller Inventory # APC061.
Bibliography Includes bibliographical references (p. 487-493) and index.
Shigeru Mukai
Contents. 1.
Invariants and moduli- 2. Rings and polynomials- 3. Algebraic varieties- 4. Algebraic groups and rings of invariants- 5. Construction of quotient spaces- 6. Global construction of quotient varieties- 7. Grassmannians and vector bundles- 8.
Curves and their Jacobians- 9. Stable vector bundles on curves- 10. Moduli functors- 11. Intersection numbers and the Verlinde formula- 12. The numerical criterion and its applications.
(source: Nielsen Book Data)08 Publisher's Summary Incorporated in this volume are the first two books in Mukai's series on moduli theory. The notion of a moduli space is central to geometry. However, its influence is not confined there; for example the theory of moduli spaces is a crucial ingredient in the proof of Fermat's last theorem. Researchers and graduate students working in areas ranging from Donaldson or Seiberg-Witten invariants to more concrete problems such as vector bundles on curves will find this to be a valuable resource. Amongst other things this volume includes an improved presentation of the classical foundations of invarant theory that, in addition to geometers, would be useful to those studying representation theory.
This translation gives an accurate account of Mukai's influential Japanese texts. (source: Nielsen Book Data)08 Supplemental links.