Leavitt R-algebras over countable graphs embed into L2,R
RIS ID
105482
Abstract
For a commutative ring R with unit we show that the Leavitt path algebra LR(E) of a graph E embeds into L2,R precisely when E is countable. Before proving this result we prove a generalised Cuntz-Krieger Uniqueness Theorem for Leavitt path algebras over R.
Publication Details
Brownlowe, N. & Sorensen, A. P W. (2016). Leavitt R-algebras over countable graphs embed into L2,R. Journal of Algebra, 454 334-356.