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Showing 1 - 8 of 8 matches in All Departments
Dedicated to Anthony Joseph, this volume contains surveys and invited articles by leading specialists in representation theory. The focus here is on semisimple Lie algebras and quantum groups, where the impact of Joseph's work has been seminal and has changed the face of the subject. Two introductory biographical overviews of Joseph's contributions in classical representation theory (the theory of primitive ideals in semisimple Lie algebras) and quantized representation theory (the study of the quantized enveloping algebra) are followed by 16 research articles covering a number of varied and interesting topics in representation theory. Contributors: J. Alev; A. Beilinson; A. Braverman; I. Cherednik; J. Dixmier; F. Dumas; P. Etingof; D. Farkas; D. Gaitsgory; F. Ivorra; A. Joseph; D. Joseph; M. Kashiwara; D. Kazhdan; A.A. Kirillov; B. Kostant; S. Kumar; G. Letzter; T. Levasseur; G. Lusztig; L. Makar-Limanov; W. McGovern; M. Nazarov; K-H. Neeb; L.G. Rybnikov; P. Schapira; V. Schechtman; A. Sergeev; J.T. Stafford; Ya. Varshavsky; N. Wallach; and I. Waschkies.
This work will educate chip and system designers on a method for
accurately predicting circuit and system reliability in order to
estimate failures that will occur in the field as a function of
operating conditions at the chip level. This book will combine the
knowledge taught in many reliability publications and illustrate
how to use the knowledge presented by the semiconductor
manufacturing companies in combination with the HTOL end-of-life
testing that is currently performed by the chip suppliers as part
of their standard qualification procedure and make accurate
reliability predictions. This book will allow chip designers to
predict FIT and DPPM values as a function of operating conditions
and chip temperature so that users ultimately will have control of
reliability in their design so the reliability and performance will
be considered concurrently with their design.
This book presents a broad, user-friendly introduction to the Langlands program, that is, the theory of automorphic forms and its connection with the theory of L-functions and other fields of mathematics. Each of the twelve chapters focuses on a particular topic devoted to special cases of the program. The book is suitable for graduate students and researchers.
The equivariant derived category of sheaves is introduced. All
usual functors on sheaves are extended to the equivariant
situation. Some applications to the equivariant intersection
cohomology are given.
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