Derives explicit transformation rules for Bakry-Émery and Lott-Sturm-Villani curvature-dimension conditions under time change.
I , Acta Math., 196 (2006), pp
2 Pith papers cite this work. Polarity classification is still indexing.
2
Pith papers citing it
years
2019 2verdicts
UNVERDICTED 2representative citing papers
Dimension-free Harnack inequality suffices for sharp upper Gaussian heat kernel estimates on infinitesimally Hilbertian metric measure spaces, with local logarithmic Sobolev inequality as an intermediate step, claimed new even in RCD(K,∞) spaces.
citing papers explorer
-
Curvature-dimension conditions for diffusions under time change
Derives explicit transformation rules for Bakry-Émery and Lott-Sturm-Villani curvature-dimension conditions under time change.
-
From Harnack inequality to heat kernel estimates on metric measure spaces and applications
Dimension-free Harnack inequality suffices for sharp upper Gaussian heat kernel estimates on infinitesimally Hilbertian metric measure spaces, with local logarithmic Sobolev inequality as an intermediate step, claimed new even in RCD(K,∞) spaces.