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I am a data scientist at Splunk. I got my math PhD at the University of Arizona, specializing in probability theory and differential geometry, and I did a postdoc at the Courant Institute at NYU. Here is a link to my LinkedIn profile, my résumé, and my publications and projects.


1d
accepted Is there a natural measurable structure on the $\sigma$-algebra of a measurable space?
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comment Is there a natural measurable structure on the $\sigma$-algebra of a measurable space?
Let no one say category theory lacks practical applications. Thanks for the tip & the existence theorem, David! I will be very interested to hear more about the natural $\sigma$-algebra on the space of measurable functions Hom($X$, $Y$). Can you add some more details to your answer as to what that $\sigma$-algebra looks like? e.g., what are examples of measurable sets of maps, and do those form a base for the $\sigma$-algebra? What do functorality & right-adjointness mean in this context?
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awarded  Nice Question
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awarded  Nice Question
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awarded  Nice Answer
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awarded  Popular Question
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awarded  Popular Question
Nov
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accepted What is quantum Brownian motion?
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awarded  Popular Question
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awarded  Popular Question
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awarded  Yearling
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awarded  Popular Question
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awarded  Nice Question
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comment Example of a space for which $V \cong Hom(V,V)$
Also, can you demonstrate this property in your answer? I'll be happy to accept it in that case.
Jul
31
comment Example of a space for which $V \cong Hom(V,V)$
This is a great observation, @blackburne. Could you provide a reference, please? I'd love to learn more about row-finite matrices, particularly from a functional-analytic point of view.
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awarded  Inquisitive
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awarded  Curious
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awarded  Popular Question
Apr
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comment Example: a locally convex TVS which is not compactly generated
Thanks, Francois!
Apr
28
accepted Example: a locally convex TVS which is not compactly generated