Philippe Laurençot
Modeling and Simulation · 2000–2020
A researcher in the Science corpus: 16 papers; trusts 26 researchers and is trusted by 26 researchers here, as inferred from the citation graph.
Subfields
- Modeling and Simulation — 40 citations into it; #191 of 2,105 by trust here, #127 by citations
- Molecular Biology — 27 citations into it; #8,031 of 17,773 by trust here, #10,864 by citations
- Applied Mathematics — 18 citations into it; #1,763 of 7,620 by trust here, #886 by citations
- Computational Theory and Mathematics — 16 citations into it; #7,599 of 12,182 by trust here, #8,756 by citations
- Mathematical Physics — 15 citations into it; #4,576 of 8,562 by trust here, #1,610 by citations
- Cell Biology — 11 citations into it; #1,469 of 2,073 by trust here, #1,574 by citations
- Biomedical Engineering — 6 citations into it
- Numerical Analysis — 6 citations into it
Whom Philippe Laurençot trusts overall
Their strongest outbound trust, strongest first, inferred from their citations.
- Herbert Amann
- Yoshie Sugiyama
- José Antonio Carrillo
- St'ephane Mischler
- Felix Otto
- Michael Winkler
- M. Martínez
- Thomas Hillen
- Benoit Perthame
- Kevin J. Painter
Who trusts Philippe Laurençot overall
- Michael Winkler
- St'ephane Mischler
- Miguel Ángel Escobedo
- Benoit Perthame
- Jacob Bedrossian
- Vincent Calvez
- José Antonio Carrillo
- Adrien Blanchet
- Tian Xiang
- W. Lamb
Papers from Philippe Laurençot's perspective
Ordered by how strongly the researchers Philippe Laurençot trusts endorse each paper. Same corpus, a different order for every researcher.
- THE VARIATIONAL FORMULATION OF THE FOKKER-PLANCK EQUATION
- A Convexity Principle for Interacting Gases
- Kinetic equilibration rates for granular media and related equations: entropy dissipation and mass transportation estimates
- THE GEOMETRY OF DISSIPATIVE EVOLUTION EQUATIONS: THE POROUS MEDIUM EQUATION
- Gradient Flows: In Metric Spaces and in the Space of Probability Measures
- Global Solutions of Some Chemotaxis and Angiogenesis Systems in High Space Dimensions
- Transport Equations in Biology
- Asymptotic L1-decay of solutions of the porous medium equation to self-similarity
- Volume effects in the Keller-Segel model : energy estimates preventing blow-up
- Preventing blow-up in a chemotaxis model
Their papers
- On convergence to equilibria for the Keller–Segel chemotaxis model (2007) — 82 citations
- Delayed blow‐up for chemotaxis models with local sensing (2020) — 61 citations
- From the discrete to the continuous coagulation–fragmentation equations (2002) — 106 citations
- A Chemotaxis Model with Threshold Density and Degenerate Diffusion (2005) — 52 citations
- Existence of Self-Similar Solutions to Smoluchowski’s Coagulation Equation (2005) — 105 citations
- Finite time blowup for the parabolic–parabolic Keller–Segel system with critical diffusion (2017) — 63 citations
- A gradient flow approach to a thin film approximation of the Muskat problem (2011) — 65 citations
- Critical mass for a Patlak–Keller–Segel model with degenerate diffusion in higher dimensions (2008) — 219 citations
- Global existence and convergence to steady states in a chemorepulsion system (2008) — 103 citations
- The $8\pi$-problem for radially symmetric solutions of a chemotaxis model in a disc (2006) — 69 citations
- Well-posedness of Smoluchowski's coagulation equation for a class of homogeneous kernels (2006) — 82 citations
- The 8π‐problem for radially symmetric solutions of a chemotaxis model in the plane (2006) — 173 citations
- Gelation and mass conservation in coagulation-fragmentation models (2003) — 129 citations
- The Continuous Coagulation-Fragmentation¶Equations with Diffusion (2002) — 111 citations
- Global existence for the discrete diffusive coagulation-fragmentation equations in $L^1$ (2002) — 65 citations
- On a Class of Continuous Coagulation-Fragmentation Equations (2000) — 99 citations