Dr. Scott Armstrong

Professor

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Biography

Scott Armstrong is a Professor in the Department of Mathematics at New York University. His research focuses on partial differential equations, calculus of variations, and probability theory. Over the years, he has contributed significantly to the understanding of homogenization in partial differential equations, random media problems, and statistical mechanics. His extensive work includes examining the additive structure in elliptic homogenization and the stochastic homogenization of quasilinear Hamilton-Jacobi equations. Scott has published numerous articles in leading mathematical journals and is recognized for his contributions to the field of mathematics, particularly in the areas concerned with quantitative stochastic problems and the mathematical underpinnings of random phenomena.

Research Interests

Requirements for New York University

Doctorate Program
Requirements
Prerequisites
Bachelor's degree from accredited institution Strong background in biological, chemical, physical, or mathematical sciences
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Specialization Notes

Open Program in Biomedical Sciences (Vilcek Institute) covers departments like Biochemistry, Pathology, Neuroscience, Microbiology, etc.