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Author: Iman Haqiqi
Publisher: Springer Nature
Published:
Total Pages: 340
ISBN-13: 3031680545
DOWNLOAD EBOOKRead and Download eBook Full
Author: Iman Haqiqi
Publisher: Springer Nature
Published:
Total Pages: 340
ISBN-13: 3031680545
DOWNLOAD EBOOKAuthor: Yoz? Matsushima
Publisher: World Scientific
Published: 1992
Total Pages: 788
ISBN-13: 9789810208141
DOWNLOAD EBOOKIn the past thirty years, differential geometry has undergone an enormous change with infusion of topology, Lie theory, complex analysis, algebraic geometry and partial differential equations. Professor Matsushima played a leading role in this transformation by bringing new techniques of Lie groups and Lie algebras into the study of real and complex manifolds. This volume is a collection of all the 46 papers written by him.
Author: United States. Navy Department
Publisher:
Published: 1918
Total Pages: 1820
ISBN-13:
DOWNLOAD EBOOKAuthor: United States. Navy Department. Bureau of Medicine and Surgery
Publisher:
Published: 1918
Total Pages: 1406
ISBN-13:
DOWNLOAD EBOOKAuthor: A.N. Parshin
Publisher: Springer Science & Business Media
Published: 1994-04-25
Total Pages: 304
ISBN-13: 9783540546825
DOWNLOAD EBOOKTwo contributions on closely related subjects: the theory of linear algebraic groups and invariant theory, by well-known experts in the fields. The book will be very useful as a reference and research guide to graduate students and researchers in mathematics and theoretical physics.
Author: United States. Navy Department
Publisher:
Published: 1918
Total Pages: 1806
ISBN-13:
DOWNLOAD EBOOKAuthor: United States. Navy Dept. Bureau of Medicine and Surgery
Publisher:
Published: 1917
Total Pages: 124
ISBN-13:
DOWNLOAD EBOOKAuthor: Ross Leadbetter
Publisher: Cambridge University Press
Published: 2014-01-30
Total Pages: 375
ISBN-13: 1107020409
DOWNLOAD EBOOKA concise introduction covering all of the measure theory and probability most useful for statisticians.
Author: Ivan Penkov
Publisher: Springer Nature
Published: 2022-01-05
Total Pages: 245
ISBN-13: 3030896609
DOWNLOAD EBOOKOriginating from graduate topics courses given by the first author, this book functions as a unique text-monograph hybrid that bridges a traditional graduate course to research level representation theory. The exposition includes an introduction to the subject, some highlights of the theory and recent results in the field, and is therefore appropriate for advanced graduate students entering the field as well as research mathematicians wishing to expand their knowledge. The mathematical background required varies from chapter to chapter, but a standard course on Lie algebras and their representations, along with some knowledge of homological algebra, is necessary. Basic algebraic geometry and sheaf cohomology are needed for Chapter 10. Exercises of various levels of difficulty are interlaced throughout the text to add depth to topical comprehension. The unifying theme of this book is the structure and representation theory of infinite-dimensional locally reductive Lie algebras and superalgebras. Chapters 1-6 are foundational; each of the last 4 chapters presents a self-contained study of a specialized topic within the larger field. Lie superalgebras and flag supermanifolds are discussed in Chapters 3, 7, and 10, and may be skipped by the reader.
Author: Mahir Bilen Can
Publisher: American Mathematical Society
Published: 2024-08-07
Total Pages: 218
ISBN-13: 147047090X
DOWNLOAD EBOOKThis volume contains the proceedings of the AMS Special Session on Combinatorial and Geometric Representation Theory, held virtually on November 20–21, 2021. The articles offer an engaging look into recent advancements in geometric representation theory. Despite diverse subject matters, a common thread uniting the articles of this volume is the power of geometric methods. The authors explore the following five contemporary topics in geometric representation theory: equivariant motivic Chern classes; equivariant Hirzebruch classes and equivariant Chern-Schwartz-MacPherson classes of Schubert cells; locally semialgebraic spaces, Nash manifolds, and their superspace counterparts; support varieties of Lie superalgebras; wreath Macdonald polynomials; and equivariant extensions and solutions of the Deligne-Simpson problem. Each article provides a well-structured overview of its topic, highlighting the emerging theories developed by the authors and their colleagues.