On algebras obtained by tensor product

被引：3

作者：

Remm, Elisabeth ^{[1
]}

Goze, Michel ^{[1
]}

机构：

[1] Univ Haute Alsace, LMIA EA 3993, F-68093 Mulhouse, France

来源：

JOURNAL OF ALGEBRA | 2011年 / 327卷 / 01期

关键词：

Tensor product of algebras over quadratic operads; LIE-ADMISSIBLE ALGEBRAS; OPERADS;

D O I：

10.1016/j.jalgebra.2010.10.035

中图分类号：

O1 [数学];

学科分类号：

0701 ; 070101 ;

摘要：

Let P be a quadratic operad with only one generating operation. We define an associated maximal operad (P) over tilde such that for any P-algebra A and (P) over tilde -algebra B. the algebra A circle times B is again a P-algebra for the classical tensor product. (C) 2010 Elsevier Inc. All rights reserved.

引用

页码：13 / 30

页数：18

共 50 条

[11] Tensor Product of C*-Algebras
Capraro, Valerio
Lupini, Martino
INTRODUCTION TO SOFIC AND HYPERLINEAR GROUPS AND CONNES' EMBEDDING CONJECTURE, 2015, 2136 : 113 - 115
[12] Tensor Product of Evolution Algebras
Yolanda Cabrera Casado
Dolores Martín Barquero
Cándido Martín González
Alicia Tocino
Mediterranean Journal of Mathematics, 2023, 20
[13] Tensor Product of Incidence Algebras and Group Algebras
Dudin, Ilya V.
Krylov, Piotr A.
VESTNIK TOMSKOGO GOSUDARSTVENNOGO UNIVERSITETA-MATEMATIKA I MEKHANIKA-TOMSK STATE UNIVERSITY JOURNAL OF MATHEMATICS AND MECHANICS, 2023, (84): : 5 - 13
[14] TENSOR PRODUCT OF SEMISIMPLE ALGEBRAS
COLEMAN, DB
NOTICES OF THE AMERICAN MATHEMATICAL SOCIETY, 1969, 16 (01): : 103 - &
[15] Decoupling of tensor factors in cross product and braided tensor product algebras
Fiore, G
GROUP 24 : PHYSICAL AND MATHEMATICAL ASPECTS OF SYMMETRIES, 2003, 173 : 807 - 810
[16] Tensor product of distributive sequential effect algebras and product effect algebras
Habil, Eissa D.
INTERNATIONAL JOURNAL OF THEORETICAL PHYSICS, 2008, 47 (01) : 280 - 290
[17] Tensor Product of Distributive Sequential Effect Algebras and Product Effect Algebras
Eissa D. Habil
International Journal of Theoretical Physics, 2008, 47 : 280 - 290
[18] Tensor homological minimal algebras, global dimension of the tensor product of algebras and of generalized Weyl algebras
Bavula, V
BULLETIN DES SCIENCES MATHEMATIQUES, 1996, 120 (03): : 293 - 335
[19] ON THE REPRESENTATION TYPE OF TENSOR PRODUCT ALGEBRAS
LESZCZYNSKI, Z
FUNDAMENTA MATHEMATICAE, 1994, 144 (02) : 143 - 161
[20] THE TENSOR PRODUCT PROBLEM FOR REFLEXIVE ALGEBRAS
KRAUS, J
BULLETIN OF THE AMERICAN MATHEMATICAL SOCIETY, 1990, 23 (02) : 455 - 460

← 1 2 3 4 5 →