N. Rodr'iguez

Modeling and Simulation · 2010–2013

A researcher in the Science corpus: 3 papers; trusts 20 researchers and is trusted by 6 researchers here, as inferred from the citation graph.

Subfields

• Modeling and Simulation — 34 citations into it; #897 of 2,105 by trust here, #1,057 by citations
• Molecular Biology — 17 citations into it; #10,015 of 17,773 by trust here, #16,854 by citations
• Applied Mathematics — 15 citations into it
• Public Health, Environmental and Occupational Health — 12 citations into it; #759 of 2,368 by trust here, #1,481 by citations
• Cell Biology — 8 citations into it
• Mathematical Physics — 8 citations into it
• Computational Theory and Mathematics — 6 citations into it

Whom N. Rodr'iguez trusts overall

Their strongest outbound trust, strongest first, inferred from their citations.

1. Yoshie Sugiyama
2. Vincent Calvez
3. Thomas Hillen
4. Andrea L. Bertozzi
5. Lucilla Corrias
6. R. Kowalczyk
7. Grégoire Loeper
8. José Antonio Carrillo
9. Kate Bowers
10. Kevin J. Painter

Who trusts N. Rodr'iguez overall

1. Martin B. Short
2. Jacob Bedrossian
3. George O. Mohler
4. P. Jeffrey Brantingham
5. Nader Masmoudi

Papers from N. Rodr'iguez's perspective

Ordered by how strongly the researchers N. Rodr'iguez trusts endorse each paper. Same corpus, a different order for every researcher.

1. A Convexity Principle for Interacting Gases
2. Volume effects in the Keller-Segel model : energy estimates preventing blow-up
3. Global Existence for a Parabolic Chemotaxis Model with Prevention of Overcrowding (Advances in Applied Mathematics)
4. Functional inequalities, thick tails and asymptotics for the critical mass Patlak–Keller–Segel model
5. THE GEOMETRY OF DISSIPATIVE EVOLUTION EQUATIONS: THE POROUS MEDIUM EQUATION
6. Optimal critical mass in the two dimensional Keller–Segel model in R2
7. Entropy Dissipation Methods for Degenerate ParabolicProblems and Generalized Sobolev Inequalities
8. Preventing blow-up in a chemotaxis model
9. Application of the best constant of the Sobolev inequality to degenerate Keller-Segel models (Advances in Differential Equations)
10. Global existence in sub-critical cases and finite time blow-up in super-critical cases to degenerate Keller-Segel systems (Differential and Integral Equations)

Their papers

• LOCAL EXISTENCE AND UNIQUENESS OF SOLUTIONS TO A PDE MODEL FOR CRIMINAL BEHAVIOR (2010) — 87 citations
• On the global well-posedness theory for a class of PDE models for criminal activity (2013) — 48 citations
• Local and global well-posedness for aggregation equations and Patlak–Keller–Segel models with degenerate diffusion (2010) — 147 citations