most citedLiouville property and non-negative Ollivier curvature on graphs

6 citations · 6 across the 2 of their papers we have counts for

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2 papers

math.DG2019★ 6 cited

Liouville property and non-negative Ollivier curvature on graphs

Jürgen Jost, Florentin Münch, Christian Rose

For graphs with non-negative Ollivier curvature, we prove the Liouville property, i.e., every bounded harmonic function is constant. Moreover, we improve Ollivier's results on conc…

dg-ga1997

Existence results for mean field equations

W. Ding, J. Jost, J. Li +1

Let be an annulus. We prove that the mean field equation $-Δψ=\frac{e\sp{-βψ}}{\int\sbΩe\sp{-βψ}} $ admits a solution with zero boundary for . This is a superc…