Nancy Rodriguez, Ph.D.
Affiliations: | 2011 | University of California, Los Angeles, Los Angeles, CA |
Area:
Nonlinear Partial Differential Equations, Applied MathematicsGoogle:
"Nancy Rodriguez"Mean distance: 28.16 | S | N | B | C | P |
Parents
Sign in to add mentor| Andrea Bertozzi | grad student | 2011 | UCLA | |
| (Applied Partial Differential Equations in Crime Modeling and Biological Aggregation.) | ||||
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Publications
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| Hasan A, Rodríguez N, Wong L. (2020) Transport and concentration of wealth: Modeling an amenities-based-theory. Chaos (Woodbury, N.Y.). 30: 053110 |
| Rodríguez N, Hu Y. (2020) On the steady-states of a two-species non-local cross-diffusion model Journal of Applied Analysis. 26: 1-19 |
| Rodríguez N, Winkler M. (2020) Relaxation by nonlinear diffusion enhancement in a two-dimensional cross-diffusion model for urban crime propagation Mathematical Models and Methods in Applied Sciences |
| Yang C, Rodriguez N. (2020) A numerical perspective on traveling wave solutions in a system for rioting activity Applied Mathematics and Computation. 364: 124646 |
| Rodríguez N, Malanson G. (2018) Plant Dynamics, Birth-Jump Processes, and Sharp Traveling Waves. Bulletin of Mathematical Biology |
| Bonnasse-Gahot L, Berestycki H, Depuiset MA, et al. (2018) Epidemiological modelling of the 2005 French riots: a spreading wave and the role of contagion. Scientific Reports. 8: 107 |
| Berestycki H, Rodríguez N. (2016) A non-local bistable reaction-diffusion equation with a gap Discrete and Continuous Dynamical Systems. 37: 685-723 |
| Rodríguez N. (2015) On an integro-differential model for pest control in a heterogeneous environment. Journal of Mathematical Biology. 70: 1177-206 |
| Bedrossian J, Rodríguez N. (2014) Inhomogeneous Patlak-Keller-Segel models and aggregation equations with nonlinear diffusion in Rd Discrete and Continuous Dynamical Systems - Series B. 19: 1279-1309 |
| Berestycki H, Rodríguez N, Ryzhik L. (2013) Traveling wave solutions in a reaction-diffusion model for criminal activity Multiscale Modeling and Simulation. 11: 1097-1126 |