@inbook{649,
  abstract     = {We give a short overview on a recently developed notion of Ricci curvature for discrete spaces. This notion relies on geodesic convexity properties of the relative entropy along geodesics in the space of probability densities, for a metric which is similar to (but different from) the 2-Wasserstein metric. The theory can be considered as a discrete counterpart to the theory of Ricci curvature for geodesic measure spaces developed by Lott–Sturm–Villani.},
  author       = {Maas, Jan},
  booktitle    = {Modern Approaches to Discrete Curvature},
  editor       = {Najman, Laurent and Romon, Pascal},
  isbn         = {978-3-319-58001-2},
  issn         = {978-3-319-58002-9},
  pages        = {159 -- 174},
  publisher    = {Springer},
  title        = {{Entropic Ricci curvature for discrete spaces}},
  doi          = {10.1007/978-3-319-58002-9_5},
  volume       = {2184},
  year         = {2017},
}