形变W-代数顶点算子矩阵元与Macdonald差分方程的Harish Chandra解
q-alg
2008-02-03 v3 量子代数
摘要
在本文中，我们证明了形变W-代数顶点算子的某些矩阵元满足Macdonald差分方程，并构成n!维解空间。这些解是具有规定渐近行为的Harish Chandra解的类似物。作为形变W-代数顶点算子编织性质的结果，我们获得了解析延拓的公式。
引用
@article{arxiv.q-alg/9702011,
title = {Matrix elements of vertex operators of deformed W-algebra and Harish Chandra Solutions to Macdonald's difference equations},
author = {A. Kazarnovski-Krol},
journal= {arXiv preprint arXiv:q-alg/9702011},
year = {2008}
}
备注
28 pages, latex2e with the use of amstex, 1 Postscript figure, several propositions are added, couple typos are corrected, another integral representation is added, convergence corollary is refined, replaced on Dec 6,1997