On the equivalence of the entropic curvature-dimension condition and Bochner's inequality on metric measure spaces
Erbar M, Kuwada K, Sturm K-T (2015)
Invent. Math. 201(3): 993-1071.
Zeitschriftenaufsatz | Englisch
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Autor*in
Erbar, MatthiasUniBi;
Kuwada, Kazumasa;
Sturm, Karl-Theodor
Einrichtung
Erscheinungsjahr
2015
Zeitschriftentitel
Invent. Math.
Band
201
Ausgabe
3
Seite(n)
993-1071
ISSN
0020-9910,1432-1297
Page URI
https://pub.uni-bielefeld.de/record/2980836
Zitieren
Erbar M, Kuwada K, Sturm K-T. On the equivalence of the entropic curvature-dimension condition and Bochner's inequality on metric measure spaces. Invent. Math. 2015;201(3):993-1071.
Erbar, M., Kuwada, K., & Sturm, K. - T. (2015). On the equivalence of the entropic curvature-dimension condition and Bochner's inequality on metric measure spaces. Invent. Math., 201(3), 993-1071. https://doi.org/10.1007/s00222-014-0563-7
Erbar, Matthias, Kuwada, Kazumasa, and Sturm, Karl-Theodor. 2015. “On the equivalence of the entropic curvature-dimension condition and Bochner's inequality on metric measure spaces”. Invent. Math. 201 (3): 993-1071.
Erbar, M., Kuwada, K., and Sturm, K. - T. (2015). On the equivalence of the entropic curvature-dimension condition and Bochner's inequality on metric measure spaces. Invent. Math. 201, 993-1071.
Erbar, M., Kuwada, K., & Sturm, K.-T., 2015. On the equivalence of the entropic curvature-dimension condition and Bochner's inequality on metric measure spaces. Invent. Math., 201(3), p 993-1071.
M. Erbar, K. Kuwada, and K.-T. Sturm, “On the equivalence of the entropic curvature-dimension condition and Bochner's inequality on metric measure spaces”, Invent. Math., vol. 201, 2015, pp. 993-1071.
Erbar, M., Kuwada, K., Sturm, K.-T.: On the equivalence of the entropic curvature-dimension condition and Bochner's inequality on metric measure spaces. Invent. Math. 201, 993-1071 (2015).
Erbar, Matthias, Kuwada, Kazumasa, and Sturm, Karl-Theodor. “On the equivalence of the entropic curvature-dimension condition and Bochner's inequality on metric measure spaces”. Invent. Math. 201.3 (2015): 993-1071.
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