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Mirko Primc has written 2 work(s)
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Product Description: In this volume, the authors show that a set of local admissible fields generates a vertex algebra. For an affine Lie algebra $\tilde{\mathfrak g}$, they construct the corresponding level $k$ vertex operator algebra and show that level $k$ highest weight $\tilde{\mathfrak g}$-modules are modules for this vertex operator algebra...read more

Hardcover:

9780821809235 | Amer Mathematical Society, January 1, 1999, cover price $49.00 | About this edition: In this volume, the authors show that a set of local admissible fields generates a vertex algebra.

Product Description: 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...read more

Paperback:

9780821850480 | Amer Mathematical Society, November 1, 1985, cover price $27.00 | About this edition: 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.

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