Gady Kozma
Applied Mathematics · 2006–2015
A researcher in the Science corpus: 4 papers; trusts 17 researchers and is trusted by 7 researchers here, as inferred from the citation graph.
Subfields
- Applied Mathematics — 22 citations into it; #4,879 of 7,620 by trust here, #3,589 by citations
- Geometry and Topology — 15 citations into it; #5,473 of 7,422 by trust here, #4,709 by citations
- Mathematical Physics — 14 citations into it; #6,774 of 8,562 by trust here, #5,408 by citations
- Statistics and Probability — 12 citations into it; #11,357 of 12,932 by trust here, #11,487 by citations
- Statistical and Nonlinear Physics — 5 citations into it
Whom Gady Kozma trusts overall
Their strongest outbound trust, strongest first, inferred from their citations.
- Martin T. Barlow
- Basarab Matei
- Gregory F. Lawler
- Asaf Nachmias
- Yves Meyer
- Oded Schramm
- Robert S. Strichartz
- Remco van der Hofstad
- J. Lott
- Terence Tao
Who trusts Gady Kozma overall
Papers from Gady Kozma's perspective
Ordered by how strongly the researchers Gady Kozma trusts endorse each paper. Same corpus, a different order for every researcher.
- On the geometry of metric measure spaces. II
- Stability of parabolic Harnack inequalities
- Ricci curvature for metric-measure spaces via optimal transport
- Random walks on supercritical percolation clusters
- Ricci curvature of Markov chains on metric spaces
- Quenched invariance principles for walks on clusters of percolation or among random conductances
- Markov chains and mixing times
- Critical random graphs: Diameter and mixing time
- Smallest singular value of random matrices and geometry of random polytopes
- Critical two-point functions and the lace expansion for spread-out high-dimensional percolation and related models
Their papers
- The Alexander-Orbach conjecture holds in high dimensions (2008) — 141 citations
- Discrete Curvature and Abelian Groups (2015) — 89 citations
- Combining Riesz bases (2012) — 79 citations
- On the hyperplane conjecture for random convex sets (2006) — 48 citations