The Kazdan-Warner equation on canonically compactifiable graphs

Abstract

We study the Kazdan-Warner equation on canonically compactifiable graphs. These graphs are distinguished as analytic properties of Laplacians on these graphs carry a strong resemblance to Laplacians on open pre-compact manifolds.

References in corpus (1)

• Kazdan-Warner equation on infinite graphs

Cited by in corpus (2)

• Topological Poincaré type inequalities and lower bounds on the infimum of the spectrum for graphs
• The $1$-Yamabe equation on graph