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Vlad Vicol

Vlad Vicol

· Professor of Mathematics

New York University · Mathematics

Active 2006–2026

h-index40
Citations5.3k
Papers19570 last 5y
Funding$833k

Academic metrics are sourced from OpenAlex and public funding records; values may differ from Google Scholar.

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About

Vlad Vicol is a faculty member at NYU Courant who has been elected to the American Academy of Arts and Sciences. His research focus includes areas related to mathematics, with notable recognition such as the election to the Academy alongside other distinguished faculty members. His contributions have been recognized through awards and honors, indicating a significant impact in his field. Specific details about his research interests, background, or key contributions are not provided in the page text.

Research topics

  • Physics
  • Mathematics
  • Mechanics
  • Mathematical analysis

Selected publications

  • Formation of Shocks for<scp>2D</scp>Isentropic Compressible Euler

    Communications on Pure and Applied Mathematics · 2020 · 45 citations

    Senior authorCorresponding

    Abstract We consider the 2D isentropic compressible Euler equations, with pressure law p ( ρ ) = (1 γ ) ρ γ , with γ &gt; 1. We provide an elementary constructive proof of shock formation from smooth initial data of finite energy, with no vacuum regions, and with nontrivial vorticity. We prove that for initial data which has minimum slope −1 ε , for ε &gt; 0 taken sufficiently small relative to the amplitude, there exist smooth solutions to the Euler equations which form a shock in time . The bl…

  • Shock Formation and Vorticity Creation for 3d Euler

    Communications on Pure and Applied Mathematics · 2022 · 39 citations

    Senior authorCorresponding

    Abstract We analyze the shock formation process for the 3D nonisentropic Euler equations with the ideal gas law, in which sound waves interact with entropy waves to produce vorticity. Building on our theory for isentropic flows in [3, 4], we give a constructive proof of shock formation from smooth initial data. Specifically, we prove that there exist smooth solutions to the nonisentropic Euler equations which form a generic stable shock with explicitly computable blowup time, location, and direc…

  • An intermittent Onsager theorem

    Inventiones mathematicae · 2023-02-26 · 31 citations

    articleSenior author
  • Simultaneous Development of Shocks and Cusps for 2D Euler with Azimuthal Symmetry from Smooth Data

    Annals of PDE · 2022-11-19 · 29 citations

    articleSenior authorCorresponding
  • Anomalous Diffusion by Fractal Homogenization

    Annals of PDE · 2025-01-03 · 13 citations

    articleOpen accessSenior author

Recent grants

Frequent coauthors

Labs

  • Applied Mathematics LaboratoryPI

Awards & honors

  • NSF Collaborative Research Grant DMS-2307681
  • Simons Investigators program

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