Opening book details…
Can I read Bombay Lectures on Highest Weight Representations of Infinite Dimensional Lie Algebras (Advanced Series in Mathematical Physics, Vol 2) on EtoBox?
Bombay Lectures on Highest Weight Representations of Infinite Dimensional Lie Algebras (Advanced Series in Mathematical Physics, Vol 2) by V. Vac, A. K. Raina, Victor G. Kac is a science book available to read on EtoBox.
What is Bombay Lectures on Highest Weight Representations of Infinite Dimensional Lie Algebras (Advanced Series in Mathematical Physics, Vol 2) about?
This book is a collection of a series of lectures given by Prof. V Kac at Tata Institute, India in Dec '85 and Jan '86. These lectures focus on the idea of a highest weight representation, which goes through four different incarnations.The first is the canonical commutation relations of the infinite-dimensional Heisenberg Algebra (= oscillator algebra). The second is the highest weight representations of the Lie algebra glì of infinite matrices, along with their applications to the theory of sol
Who reads Bombay Lectures on Highest Weight Representations of Infinite Dimensional Lie Algebras (Advanced Series in Mathematical Physics, Vol 2)?
It is typically read by self-directed learners exploring a subject in depth.
Common subject areas: history, science, philosophy, social sciences.
- Author
- V. Vac, A. K. Raina, Victor G. Kac
- Publisher
- World Scientific Pub Co Inc
- Published
- 1988
- Language
- EN
- ISBN
- 9789971503956
- Category
- science
- Subjects
- Mathematics, Science, Physics
- Updated
- 2026-03-25
Other editions & translations
More by V. Vac, A. K. Raina, Victor G. Kac
Browse all works by V. Vac, A. K. Raina, Victor G. Kac
Similar books
- Lie Algebras, Part 1: Finite and Infinite Dimensional Lie Algebras and Applications in Physics (Studies in Mathematical Physics) — E.A. de Kerf, G.G.A. Bäuerle (2010)
- Introduction to Finite and Infinite Dimensional Lie (Super)algebras — Neelacanta Sthanumoorthy; Elsevier (Amsterdam).; Academic Press (Londyn) (2016)
- Representations of Infinite-Dimensional Lie Algebras — Dmitry Fuchs (2022)
- Lectures On Real Semisimple Lie Algebras And Their Representations (esi Lectures In Mathematics & Physics) — ARKADY L. ONISHCHIK. (2004)
- Introduction to Lie Algebras: Finite and Infinite Dimension — J. I. Hall (2024)
- Bombay Lectures on Highest Weight Representations of Infinite Dimensional Lie Algebras Second Edition Volume 29 — Victor G. Kac; Ashok K. Raina; Natasha Rozhkovskaya (2013)