Analysis, Geometry and topology of elliptic operators

By B. Booβ-Bavnbek, S. Klimek, M. Lesch, Weiping Zhang. 2006

120 citations recorded by the source corpus.

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

The Dixmier trace and asymptotics of zeta functions (2006, unknown): “Our reason for striving for generality stems from the emergence recently of applications of the semifinite von Neumann theory [1, 2, 18, 4, 5, 35].”
Analysis of the physical Laplacian and the heat flow on a locally finite graph (2008, unknown): “MSC 2000: 05C50, 47B39.”
Essentially Reductive Hilbert Modules II (2006, background): “Finally, it seems likely that this K-homology class agrees with the fundamental class defined by ∂Ωϕ ∩ Z(M) as conjectured in [11].”
Cheeger inequalities for unbounded graph Laplacians (2012, background): “For Cheeger inequalities on simplicial complexes, there is recent work found in [45]; for general weighted graphs, see [10, 37].”
Stochastic completeness for graphs with curvature dimension conditions (2015, background): “Note that normalized Laplacians are bounded operators, so that these graphs are always stochastically complete, see Dodziuk [Dod06] or Keller and Lenz [KL10].”