Andrei Agrachev, Davide Barilari, Luca Rizzi, “Sub-Riemannian curvature in contact geometry”, Journal of Geometric Analysis, 2017, Volume 27, Issue 1, Pages 366

Funding agency	Grant number
Ministry of Education and Science of the Russian Federation	14 B25 31 0029
European Research Council	239748
Agence Nationale de la Recherche	ANR-15-CE40-0018
The first author has been supported by the grant of the Russian Federation for the state support of research, Agreement No 14 B25 31 0029. This research has also been supported by the European Research Council, ERC StG 2009 "GeCoMethods," contract number 239748 and by the iCODE institute, research project of the Idex Paris-Saclay. The second and third authorswere supported by theGrant ANR-15-CE40-0018 of the ANR. The third author was supported by the SMAI project "BOUM". This research, benefited from the support of the "FMJH Program Gaspard Monge in optimization and operation research", and from the support to this program from EDF. We thank the Chinese University of Hong Kong, where part of this project has been carried out.

This publication is cited in the following 18 articles:

Davide Barilari, Tania Bossio, “Steiner and tube formulae in 3D contact sub-Riemannian geometry”, Commun. Contemp. Math., 26:07 (2024)
Giorgio Stefani, “Generalized Bakry–Émery Curvature Condition and Equivalent Entropic Inequalities in Groups”, J Geom Anal, 32:4 (2022)
Davide Barilari, Mathieu Kohli, “On sub-Riemannian geodesic curvature in dimension three”, Advances in Calculus of Variations, 15:3 (2022), 577
Fabrice Baudoin, Erlend Grong, Luca Rizzi, Gianmarco Vega-Molino, “H-type foliations”, Differential Geometry and its Applications, 85 (2022), 101952
Davide Barilari, Luca Rizzi, “Bakry–Émery curvature and model spaces in sub-Riemannian geometry”, Math. Ann., 377:1-2 (2020), 435
Luca Rizzi, Pavel Silveira, “SUB-RIEMANNIAN RICCI CURVATURES AND UNIVERSAL DIAMETER BOUNDS FOR 3-SASAKIAN MANIFOLDS”, J. Inst. Math. Jussieu, 18:4 (2019), 783
Davide Barilari, Stefan Ivanov, “A Bonnet–Myers type theorem for quaternionic contact structures”, Calc. Var., 58:1 (2019)
Andrei Agrachev, Davide Barilari, Ugo Boscain, A Comprehensive Introduction to Sub-Riemannian Geometry, 2019
A. A. Agrachev, D. Barilari, E. Paoli, “Volume geodesic distortion and ricci curvature for Hamiltonian dynamics”, Ann. Inst. Fourier (Grenoble), 69:3 (2019), 1187–1228
Fabrice Baudoin, Erlend Grong, “Transverse Weitzenböck formulas and de Rham cohomology of totally geodesic foliations”, Ann Glob Anal Geom, 56:2 (2019), 403
Fabrice Baudoin, Erlend Grong, Kazumasa Kuwada, Anton Thalmaier, “Sub-Laplacian comparison theorems on totally geodesic Riemannian foliations”, Calc. Var., 58:4 (2019)
Ludovic Sacchelli, “Short Geodesics Losing Optimality in Contact Sub-Riemannian Manifolds and Stability of the 5-Dimensional Caustic”, SIAM J. Control Optim., 57:4 (2019), 2362
Nathaniel Eldredge, Maria Gordina, Laurent Saloff-Coste, “Left-invariant geometries on SU(2) are uniformly doubling”, Geom. Funct. Anal., 28:5 (2018), 1321
Davide Barilari, Francesco Boarotto, “Kolmogorov–Fokker–Planck operators in dimension two: heat kernel and curvature”, J. Evol. Equ., 18:3 (2018), 1115
Isidro H. Munive, “Sub-Riemannian Curvature of Carnot Groups with Rank-Two Distributions”, J Dyn Control Syst, 23:4 (2017), 779
Valerii N. Berestovskii, “Curvatures of homogeneous sub-Riemannian manifolds”, European Journal of Mathematics, 3:4 (2017), 788
Davide Barilari, Luca Rizzi, “On Jacobi fields and a canonical connection in sub-Riemannian geometry”, Arch. Math. (Brno), 2017, no. 2, 77
A. A. Agrachev, “Topics in sub-Riemannian geometry”, Russian Math. Surveys, 71:6 (2016), 989–1019