1. [1] Ané (C.), Blachère (S.), Chafaï (D.), Fougères (P.), Gentil (I.), Malrieu (F.), Roberto (C.), and Scheffer (G.).— Sur les inégalités de Sobolev logarithmiques, volume 10 of Panoramas et Synthèses [Panoramas and Syntheses]. Société Mathématique de France, Paris (2000). With a preface by Dominique Bakry and Michel Ledoux.
2. [2] Barbour (A. D.) and Pollett (P. K.).— Total variation approximation for quasi-stationary distributions. J. Appl. Probab., 47(4), p. 934-946 (2010).
3. [3] Barbour (A. D.) and Pollett (P. K.).— Total variation approximation for quasi-equilibrium distributions, II. Stochastic Process. Appl., 122(11), p. 3740-3756 (2012).
4. [4] Bobkov (S. G.) and Tetali (P.).— Modified logarithmic Sobolev inequalities in discrete settings. J. Theoret. Probab., 19(2), p. 289-336 (2006).
5. [5] Champagnat (N.) and Villemonais (D.).— Exponential convergence to quasi-stationary distribution and Q-process. ArXiv e-prints, April 2014.