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Robert S. Strichartz

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Robert S. Strichartz


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Received his Ph.D. (1966) from Princeton University and is currently teaches mathematics at Cornell University. Research interests cover a wide range of topics in analysis, including harmonic analysis, partial differential equations, analysis on Lie groups and manifolds, integral geometry, wavelets and fractals. Robert's early work using methods of harmonic analysis to obtain fundamental estimates for linear wave equations has played an important role in recent developments in the theory of nonlinear wave equations. His work on fractals began with the study of self-similar measures and their Fourier transforms. More recently his have been concentrating on a theory of differential equations on fractals created by Jun Kigami. Much of this wor ...more

Average rating: 3.87 · 31 ratings · 4 reviews · 5 distinct works
The Way of Analysis

3.84 avg rating — 25 ratings — published 1995 — 2 editions
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Differential Equations on F...

4.33 avg rating — 3 ratings — published 2006 — 2 editions
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Analysis, Probability and M...

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0.00 avg rating — 0 ratings — published 2020
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Analysis, Probability And M...

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Quotes by Robert S. Strichartz  (?)
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“Distribution theory was one of the two great revolutions in mathematical analysis in the 20th century. It can be thought of as the completion of differential calculus, just as the other great revolution, measure theory (or Lebesgue integration theory), can be thought of as the completion of integral calculus. There are many parallels between the two revolutions. Both were created by young, highly individualistic French mathematicians (Henri Lebesgue and Laurent Schwartz). Both were rapidly assimilated by the mathematical community, and opened up new worlds of mathematical development. Both forced a complete rethinking of all mathematical analysis that had come before, and basically altered the nature of the questions that mathematical analysts asked.”
― Robert S. Strichartz, GUIDE TO DISTRIBUTION THEORY AND FOURIER TRANSFORMS, A

“Distribution theory was one of the two great revolutions in mathematical analysis in the 20th century. It can be thought of as the completion of differential calculus, just as the other great revolution, measure theory (or Lebesgue integration theory), can be thought of as the completion of integral calculus. There are many parallels between the two revolutions. Both were created by young, highly individualistic French mathematicians (Henri Lebesgue and
Laurent Schwartz). Both were rapidly assimilated by the mathematical community, and opened up new worlds of mathematical development. Both forced a complete rethinking of all mathematical analysis that had come before, and basically altered the nature of the questions that mathematical analysts asked.”
― Robert S. Strichartz, GUIDE TO DISTRIBUTION THEORY AND FOURIER TRANSFORMS, A



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