Sergey G. Bobkov
Applied Mathematics · 1999–2019
A researcher in the Science corpus: 18 papers; trusts 19 researchers and is trusted by 49 researchers here, as inferred from the citation graph.
Subfields
- Applied Mathematics — 50 citations into it; #256 of 7,620 by trust here, #327 by citations
- Statistics and Probability — 21 citations into it; #2,315 of 12,932 by trust here, #2,629 by citations
- Mathematical Physics — 15 citations into it; #4,195 of 8,562 by trust here, #5,088 by citations
- Geometry and Topology — 12 citations into it; #3,089 of 7,422 by trust here, #2,832 by citations
- Computational Theory and Mathematics — 10 citations into it
- Electrical and Electronic Engineering — 8 citations into it
- Statistical and Nonlinear Physics — 8 citations into it
- Numerical Analysis — 7 citations into it; #778 of 3,586 by trust here, #1,007 by citations
Whom Sergey G. Bobkov trusts overall
Their strongest outbound trust, strongest first, inferred from their citations.
- Bo'az Klartag
- V. Milman
- Shiri Artstein-Avidan
- Shiri Artstein-Avidan and Vitali Milman
- Mokshay M. Madiman
- Felix Otto
- Robert J. McCann
- Dario Cordero-Erausquin
- Michel Ledoux
- Amir Dembo
Who trusts Sergey G. Bobkov overall
- Nathael Gozlan
- Emanuel Milman
- Bo'az Klartag
- Patrick Cattiaux
- Feng-Yu Wang
- Arnaud Guillin
- Franck Barthe
- Cyril Roberto
- Grigoris Paouris
- Maxim Raginsky
Papers from Sergey G. Bobkov's perspective
Ordered by how strongly the researchers Sergey G. Bobkov trusts endorse each paper. Same corpus, a different order for every researcher.
- Existence and uniqueness of monotone measure-preserving maps
- Topics in Optimal Transportation
- Some Inequalities Satisfied by the Quantities of Information of Fisher and Shannon
- The Santalo point of a function, and a functional form of the Santalo inequality
- Some Applications of Mass Transport to Gaussian-Type Inequalities
- Brunn-Minkowski inequality
- Hypercontractivity of Hamilton-Jacobi equations
- Solution of Shannon's problem on the monotonicity of entropy
- THE GEOMETRY OF DISSIPATIVE EVOLUTION EQUATIONS: THE POROUS MEDIUM EQUATION
- A Mathematical Theory of Communication
Their papers
- One-dimensional empirical measures, order statistics, and Kantorovich transport distances (2019) — 314 citations
- Concentration of the information in data with log-concave distributions (2010) — 87 citations
- Large deviations and isoperimetry over convex probability measures with heavy tails (2007) — 71 citations
- Weighted poincaré-type inequalities for cauchy and other convex measures (2009) — 127 citations
- Berry–Esseen bounds in the entropic central limit theorem (2011) — 72 citations
- On Convex Bodies and Log-Concave Probability Measures with Unconditional Basis (2003) — 94 citations
- Rate of convergence and Edgeworth-type expansion in the entropic central limit theorem (2011) — 84 citations
- Quermassintegrals of quasi-concave functions and generalized Prékopa–Leindler inequalities (2012) — 62 citations
- Reverse Brunn–Minkowski and reverse entropy power inequalities for convex measures (2011) — 96 citations
- Convex bodies and norms associated to convex measures (2010) — 58 citations
- On isoperimetric constants for log-concave probability distributions (2007) — 52 citations
- Modified Logarithmic Sobolev Inequalities in Discrete Settings (2006) — 202 citations
- Spectral Gap and Concentration for Some Spherically Symmetric Probability Measures (2003) — 69 citations
- On the Central Limit Property of Convex Bodies (2003) — 68 citations
- On concentration of distributions of random weighted sums (2003) — 76 citations
- On Gaussian and Bernoulli covariance representations (2001) — 56 citations
- Hypercontractivity of Hamilton-Jacobi equations (2001) — 357 citations
- Exponential Integrability and Transportation Cost Related to Logarithmic Sobolev Inequalities (1999)