On the algebras obtained by tensor product

Abstract

Let P be a quadratic operad. We determine an associated operad ~P such that for any P-algebra A and any ~P-algebra B then the tensor product $A\otimes B$ is a P-algebra.

arXiv comment13 pages

References in corpus (1)

• Low-dimensional cohomology of current Lie algebras and analogs of the Riemann tensor for loop manifolds

Cited by in corpus (2)

• On the NonKoszulity of (2p+1)-ary partially associative Operads
• The n-ary algebra of tensors and of cubic and hypercubic matrices