Author: James Lepowsky
Publisher: American Mathematical Soc.
Published: 1985-12-31
Total Pages: 98
ISBN-13: 9780821853962
DOWNLOAD EBOOK →The affine Kac-Moody algebra $A_1^{(1)}$ has recently served as a source of new ideas in the representation theory of infinite-dimensional affine Lie algebras. In particular, several years ago it was discovered that $A_1^{(1)}$ and then a general class of affine Lie algebras could be constructed using operators related to the vertex operators of the physicists' string model. This book develops the calculus of vertex operators to solve the problem of constructing all the standard $A_1^{(1)}$-modules in the homogeneous realization. Aimed primarily at researchers in and students of Lie theory, the book's detailed and concrete exposition makes it accessible and illuminating even to relative newcomers to the field.
Author: Mathematical Sciences Research Institute (Berkeley, Calif.).
Publisher:
Published: 1985
Total Pages:
ISBN-13:
DOWNLOAD EBOOK →Author: Frank Rimlinger
Publisher:
Published: 1987
Total Pages: 54
ISBN-13: 9780821824207
DOWNLOAD EBOOK →Author: Marly Mandia
Publisher: American Mathematical Soc.
Published: 1987
Total Pages: 161
ISBN-13: 0821824236
DOWNLOAD EBOOK →Author: James Lepowsky
Publisher: American Mathematical Soc.
Published: 1985
Total Pages: 96
ISBN-13: 0821850482
DOWNLOAD EBOOK →The affine Kac-Moody algebra $A_1 DEGREES{(1)}$ has served as a source of ideas in the representation theory of infinite-dimensional affine Lie algebras. This book develops the calculus of vertex operators to solve the problem of constructing all the standard $A_1 DEGREES{(1)}$-modules in the homogeneou
Author: John Brillhart
Publisher: American Mathematical Soc.
Published: 1988
Total Pages: 346
ISBN-13: 0821850784
DOWNLOAD EBOOK →Author: Marly Mandia
Publisher:
Published: 1987
Total Pages: 146
ISBN-13: 9781470407780
DOWNLOAD EBOOK →Author: Edward Frenkel
Publisher: Cambridge University Press
Published: 2007-06-28
Total Pages: 5
ISBN-13: 0521854431
DOWNLOAD EBOOK →The first account of local geometric Langlands Correspondence, a new area of mathematical physics developed by the author.