CAREER: Homogenization and Free Boundary Problems — NSF Award to Auburn University (AL, $232,525)
Partial Differential Equations (PDE) of parabolic type are central to mathematical analysis, with extensive applications in physics, finance, biology, and other fields. The research in this project focuses on three types of PDEs: reaction-diffusion equations, Hele-Shaw type flows, and chemotaxis systems. These equation
| Award title | CAREER: Homogenization and Free Boundary Problems |
|---|---|
| Award ID | 2440215 |
| Awardee | Auburn University |
| City | AUBURN |
| State | AL |
| Amount obligated | $232,525 |
| Principal investigator | Yuming Zhang |
| Program | EPSCoR Co-Funding, ANALYSIS PROGRAM |
| Start date | 02/15/2025 |
| Abstract | Partial Differential Equations (PDE) of parabolic type are central to mathematical analysis, with extensive applications in physics, finance, biology, and other fields. The research in this project focuses on three types of PDEs: reaction-diffusion equations, Hele-Shaw type flows, and chemotaxis systems. These equations capture the evolution of diffusive processes, such as tumor growth, forest fire propagation, chemical diffusion, and crowd motion. The project aims to advance understanding of th |
| Source | NSF Awards |
$799/mo
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