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Mathematics

D-Index
40
Citations
6629
World Ranking
2058
National Ranking
873

Overview

Fedor Nazarov is affiliated with Kent State University in the United States. Their research spans multiple fields within mathematics and engineering, focusing primarily on applied and computational areas.

The main fields of study for Nazarov include:

  • Mathematics
  • Engineering

Within these broad fields, Nazarov concentrates on several subfields such as:

  • Applied Mathematics
  • Mathematical Physics
  • Mechanical Engineering
  • Computational Theory and Mathematics
  • Statistics and Probability

The topics of research most frequently addressed in their work are:

  • Nonlinear Partial Differential Equations
  • Point processes and geometric inequalities
  • Advanced Mathematical Modeling in Engineering
  • Advanced Harmonic Analysis Research
  • Geometric Analysis and Curvature Flows
  • Hydraulic and Pneumatic Systems
  • Mathematical Dynamics and Fractals

Fedor Nazarov has published papers in several recurring venues, including:

  • arXiv (Cornell University)
  • Advances in Mathematics
  • Trudy NAMI
  • International Journal of Fluid Power
  • Linköping electronic conference proceedings

Among recent notable publications are:

  • "On the sharp upper bound related to the weak Muckenhoupt-Wheeden conjecture," 2020, published in Analysis & PDE
  • "The sharp upper bound for the area of the nodal sets of Dirichlet Laplace eigenfunctions," 2021, published in Geometric and Functional Analysis
  • "The local Tb theorem with rough test functions," 2020, published in Advances in Mathematics
  • "The Landis conjecture on exponential decay," 2020, published in arXiv (Cornell University)
  • "Chemotaxis and reactions in biology," 2022, published in Journal of the European Mathematical Society

Frequent collaborators of Nazarov include:

  • Dmitry Ryabogin
  • Vladyslav Yaskin
  • Alexander Logunov
  • Eugenia Malinnikova
  • Nikolaï Nadirashvili

Best Publications

  • Global well-posedness for the critical 2D dissipative quasi-geostrophic equation

    A. Kiselev;F. Nazarov;A. Volberg

  • The Tb-theorem on non-homogeneous spaces

    F. Nazarov;S. Treil;A. Volberg

  • Weak type estimates and Cotlar inequalities for Calderón-Zygmund operators on nonhomogeneous spaces

    F. Nazarov;S. Treil;A. Volberg

  • The Bellman functions and two-weight inequalities for Haar multipliers

    F. Nazarov;S. Treil;A. Volberg

  • Blow up and regularity for fractal Burgers equation

    Alexander Kiselev;Fedor Nazarov;Roman Shterenberg

  • Cauchy integral and Calderón-Zygmund operators on nonhomogeneous spaces

    F. Nazarov;S. Treil;A. Volberg

  • ON THE NUMBER OF NODAL DOMAINS OF RANDOM SPHERICAL HARMONICS

    Fedor Nazarov;Mikhail Sodin

  • Intuitive dyadic calculus: The basics

    Andrei K. Lerner;Andrei K. Lerner;Fedor Nazarov;Fedor Nazarov

  • Asymptotic laws for the spatial distribution and the number of connected components of zero sets of Gaussian random functions

    Fedor Nazarov;Mikhail Sodin

  • Variation on a theme of caffarelli and vasseur

    Alexander Kiselev;Fedor Nazarov

  • On the uniform rectifiability of AD-regular measures with bounded Riesz transform operator: the case of codimension 1

    Fedor Nazarov;Alexander Volberg;Xavier Tolsa

  • Accretive system Tb-theorems on nonhomogeneous spaces

    F. Nazarov;S. Treil;A. Volberg

  • Persistence and Permanence of Mass-Action and Power-Law Dynamical Systems

    Gheorghe Craciun;Fedor Nazarov;Casian Pantea

  • Two weight inequalities for individual Haar multipliers and other well localized operators

    Fedor Nazarov;Sergei Treil;Alexander Volberg

  • On the Maximal Perimeter of a Convex Set in $ ℝ n $$\mathbb{R}^n$ with Respect to a Gaussian Measure

    Fedor Nazarov

  • Bellman function in stochastic control and harmonic analysis

    F. Nazarov;S. Treil;A. Volberg

  • On Convex Bodies and Log-Concave Probability Measures with Unconditional Basis

    S. G. Bobkov;F. L. Nazarov

  • The Hörmander Proof of the Bourgain–Milman Theorem

    Fedor Nazarov

  • Two weight estimate for the Hilbert transform and corona decomposition for non-doubling measures

    Fedor Nazarov;Sergei Treil;Alexander Volberg

  • Sharp estimates in vector Carleson imbedding theorem and for vector paraproducts

    F. Nazarov;G. Pisier;S. Treil;A. Volberg

  • Bellman functions and two weight inequalities for Haar multipliers

    Fedor Nazarov;Sergei Treil;Alexander Volberg

Frequent Co-Authors

Alexander Volberg
Alexander Volberg Michigan State University
Sergei Treil
Sergei Treil Brown University
Alexander Kiselev
Alexander Kiselev Duke University
Andreas Seeger
Andreas Seeger University of Wisconsin–Madison
Sergey G. Bobkov
Sergey G. Bobkov University of Minnesota
Russell Lyons
Russell Lyons Indiana University
Leonid Polterovich
Leonid Polterovich Tel Aviv University
Tuomas Hytönen
Tuomas Hytönen Aalto University
Gilles Pisier
Gilles Pisier Texas A&M University
Harry Kesten
Harry Kesten Cornell University

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