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  1. scholar.google.com › citations‪Dmitry Vaintrob‬ - ‪Google Scholar‬

    Articles 1–20. ‪Postdoctoral Researcher in Mathematics, Institut des Hautes Études Scientifiques‬ - ‪‪Cited by 481‬‬ - ‪Algebraic Geometry‬ - ‪Topology‬ - ‪Mathematical Physics‬.

  2. math.berkeley.edu › ~vaintrobDmitry Vaintrob - University of California, Berkeley

    Dmitry Vaintrob. I am a Morrey Visiting Assistant Professor at UC Berkeley. I received my Ph. D. under Roman Bezrukavnikov at MIT. I currently work on problems at the intersection of logarithmic algebraic geometry, higher algebra, mirror symmetry and number theory.

  3. math.berkeley.edu › ~vaintrob › cvDmitry Vaintrob

    Dmitry Vaintrob. Ph.D., Mathematics, June 2016 Advisor: Roman Bezrukavnikov. Harvard University. A.B., Mathematics, with honors, May 2011. Publications. Formality of Little Disks and Algebraic Geometry. Preprint. https://math. berkeley.edu/~vaintrob/shortened_splitting.pdf. Moduli of Framed Formal Curves. Preprint. https://arxiv.org/abs/1910. 11550

  4. math.mit.edu › ~mitkavDmitry Vaintrob - MIT Mathematics

    Dmitry Vaintrob. Office: E18-401C. Email: mitkav [at]math [dot]mit [dot]edu. I am a fifth-year graduate student at MIT. My advisor is Roman Bezrukavnikov. I'm interested in geometric representation theory, number theory, derived algebraic geometry and topology. A draft of my thesis can be found here . Publications.

  5. math.berkeley.edu › ~vaintrob › toricCoherent-constructible correspondences and log-perfectoid mirror...

    Dmitry Vaintrob. November 2, 2017. Abstract. Suppose k is an arbitrary field (of any characteristic) and X is a smooth complete toric variety, which is a compactification of the torus. T := (Gm)n: Let S := (S1)n be a topological torus on the Langlands dual lattice to T. The N-power map PN : T ! T extends to a ramified power map PN : X !

  6. esp.mit.edu › teach › teachersMIT ESP - Dmitry Vaintrob

    We'll learn how to take sums of certain series, including the famous identity $$\sum_{n=1}^\infty \frac{1}{n^2}=\frac{\pi^2}{6}.$$ We'll talk about Zeta functions (defined by series like the one above) and their relation to primes, and learn about a couple of open problems, including one of the most important and elusive conjectures in ...

  7. math.mit.edu › highschool › primesPRIMES: Dmitry Vaintrob | MIT Mathematics

    The problem of most mathematicians who never fully realize their talent is that they act smarter than they are. Dmitry Vaintrob, the top prize in the 2006 Siemens competition and in the 2007 ISEF and the 3d place in the 2007 Intel STS. Email us: primes@math.mit.edu.