THE UNIVERSAL FORM OF THE LITTLEWOOD-RICHARDSON RULE

被引：20

作者：

BOFFI, G ^{[1
]}

机构：

[1] BRANDEIS UNIV,WALTHAM,MA 02254

来源：

ADVANCES IN MATHEMATICS | 1988年 / 68卷 / 01期

关键词：

D O I：

10.1016/0001-8708(88)90007-2

中图分类号：

O1 [数学];

学科分类号：

0701 ; 070101 ;

摘要：

引用

页码：40 / 63

页数：24

共 12 条

[1] SCHUR FUNCTORS AND SCHUR COMPLEXES [J].

AKIN, K ;

BUCHSBAUM, DA ;

WEYMAN, J .

ADVANCES IN MATHEMATICS, 1982, 44 (03) :207-278

[2]

BACLAWSKI K, 1980, LECTURE NOTES U CALI

[3]

BUCHSBAUM DA, 1983, BRANDEIS LECTURE NOT

[4] YOUNG-DIAGRAMS AND DETERMINANTAL VARIETIES [J].

DECONCINI, C ;

EISENBUD, D ;

PROCESI, C .

INVENTIONES MATHEMATICAE, 1980, 56 (02) :129-165

[5] CHARACTERISTIC-FREE APPROACH TO REPRESENTATION THEORY OF GN-STAR [J].

JAMES, GD .

JOURNAL OF ALGEBRA, 1977, 46 (02) :430-450

[6]

Littlewood D.E., 1950, THEORY GROUP CHARACT

[7] Group characters and algebra [J].

Littlewood, DE ;

Richardson, AR .

PHILOSOPHICAL TRANSACTIONS OF THE ROYAL SOCIETY OF LONDON SERIES A-CONTAINING PAPERS OF A MATHEMATICAL OR PHYSICAL CHARACTER, 1934, 233 :99-141

[8]

Macdonald I., 1998, SYMMETRIC FUNCTIONS

[9]

NEWELL MJ, 1951, P LOND MATH SOC, V53, P356

[10]

Robinson GD, 1938, AM J MATH, V60, P745

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