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The Universal Cover of a Monomial Triangular Algebra Without Multiple Arrows by Meur, Patrick Le is a scholarly article available to read on EtoBox.

What is The Universal Cover of a Monomial Triangular Algebra Without Multiple Arrows about?

Let A be a basic connected finite dimensional algebra over an algebraically closed field k. Assuming that A is monomial and that the ordinary quiver Q of A has no oriented cycle and no multiple arrows, we prove that A admits a universal cover with group the fundamental group of the underlying space of Q.

Author

Meur, Patrick Le

Published

2007

Language

EN