Professor, Department of Mathematics and Statistics, College of Natural Sciences
My research lies at the overlap of Nonlinear Fourier Analysis/Harmonic Analysis and Nonlinear Partial Differential Equations integrating into it tools from geometry, gauge theory and probability. In recent years, its main focus has been to investigate:
(i) the behavior of solutions to nonlinear dispersive equations arising as models both in Physics and in Geometry -both from a deterministic and nondeterministic viewpoint and
(ii) wave-packet analysis techniques and multilinear singular pseudodifferential operators naturally arising in Analysis and PDE.
These are two areas that intimately relate to each other by way of decompositions, frequency interactions analysis and nonlinear estimates.
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(i) the behavior of solutions to nonlinear dispersive equations arising as models both in Physics and in Geometry -both from a deterministic and nondeterministic viewpoint and
(ii) wave-packet analysis techniques and multilinear singular pseudodifferential operators naturally arising in Analysis and PDE.
These are two areas that intimately relate to each other by way of decompositions, frequency interactions analysis and nonlinear estimates.
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About Andrea Nahmod
My research lies at the overlap of Nonlinear Fourier Analysis/Harmonic Analysis and Nonlinear Partial Differential Equations integrating into it tools from geometry, gauge theory and probability. In recent years, its main focus has been to investigate:
(i) the behavior of solutions to nonlinear dispersive equations arising as models both in Physics and in Geometry -both from a deterministic and nondeterministic viewpoint and
(ii) wave-packet analysis techniques and multilinear singular pseudodifferential operators naturally arising in Analysis and PDE.
These are two areas that intimately relate to each other by way of decompositions, frequency interactions analysis and nonlinear estimates.
(i) the behavior of solutions to nonlinear dispersive equations arising as models both in Physics and in Geometry -both from a deterministic and nondeterministic viewpoint and
(ii) wave-packet analysis techniques and multilinear singular pseudodifferential operators naturally arising in Analysis and PDE.
These are two areas that intimately relate to each other by way of decompositions, frequency interactions analysis and nonlinear estimates.
| Present | Professor, Department of Mathematics and Statistics, College of Natural Sciences, University of Massachusetts Amherst | |
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Disciplines
Research Interests
Honors and Awards
- 2014 Simons Fellow in Mathematics, Simons Foundation
- Named a Fellow of the American Mathematical Society (AMS)
- 2015-16 Spotlight Scholar
- 2016 American Mathematical Society Fellow
Contact Information
1432 Lederle Grad Research Tower
University of Massachusetts Amherst
Amherst MA, 01003
Tel: 413-545-6031
Email: