Geometric properties of Frobenius algebras

被引：0

作者：

Hrdina, Jaroslav ^{[1
]}

机构：

[1] Brno Univ Technol, Fac Mech Engn, Inst Math, Brno, Czech Republic

来源：

ALGEBRA, GEOMETRY, AND MATHEMATICAL PHYSICS 2010 | 2012年 / 346卷

关键词：

D O I：

10.1088/1742-6596/346/1/012009

中图分类号：

O4 [物理学];

学科分类号：

0702 ;

摘要：

We discuss the properties of k-algebras and their modules. A useful observation in this direction suggests that one may choose Frobenius algebras to avoid problems with generic rank. In particular, we prove that the study of generic rank reduces to the study of Frobenius algebras.

引用

页数：5

共 50 条

[41] Boundaries, defects and Frobenius algebras
Fuchs, J
Runke, I
Schweigert, C
FORTSCHRITTE DER PHYSIK-PROGRESS OF PHYSICS, 2003, 51 (7-8): : 850 - 855
[42] Second Quantized Frobenius Algebras
Ralph M. Kaufmann
Communications in Mathematical Physics, 2004, 248 : 33 - 83
[43] Constructions of graded Frobenius algebras
He, Ji-Wei
Xia, Xue-Jun
JOURNAL OF ALGEBRA AND ITS APPLICATIONS, 2020, 19 (05)
[44] Nakayama automorphisms of Frobenius algebras
Murray, W
JOURNAL OF ALGEBRA, 2003, 269 (02) : 599 - 609
[45] Bilinear forms on Frobenius algebras
Murray, W
JOURNAL OF ALGEBRA, 2005, 293 (01) : 89 - 101
[46] FROBENIUS LIE-ALGEBRAS
OOMS, AI
COMMUNICATIONS IN ALGEBRA, 1980, 8 (01) : 13 - 52
[47] Extending involutions on Frobenius algebras
Pascale Chuard-Koulmann
Jorge Morales
manuscripta mathematica, 2002, 108 : 439 - 451
[48] Second quantized Frobenius algebras
Kaufmann, RM
COMMUNICATIONS IN MATHEMATICAL PHYSICS, 2004, 248 (01) : 33 - 83
[49] HOPF FROBENIUS EXTENSIONS OF ALGEBRAS
ZHANG, YH
COMMUNICATIONS IN ALGEBRA, 1992, 20 (07) : 1907 - 1915
[50] Boundaries, defects and frobenius algebras
Fuchs, J
Runkel, I
Schweigert, C
ANNALES HENRI POINCARE, 2003, 4 (Suppl 1): : S175 - S182

← 1 2 3 4 5 →