World's Best Scientists 2026 revealed!

D-Index & Metrics

Mathematics

D-Index
33
Citations
6525
World Ranking
3005
National Ranking
1215

Overview

Eugene B. Fabes was affiliated with the University of Minnesota in the United States. Their academic career focused on research and contributions within their field, although specific topics or subfields of study are not detailed in the available information.

Over the course of their career, they did not have a recorded list of recent papers or notable publication activities in particular venues. There is no available information regarding frequent co-authors or collaborative research partnerships.

The scientist did not have documented book publications or identified main fields and subfields of study accessible in the provided data. Likewise, there is no record of awards won during their career.

No specific topics of research work are listed, and no citation counts or publication metrics were provided that would outline the impact or scope of their academic output.

Best Publications

  • The local regularity of solutions of degenerate elliptic equations

    Eugene B. Fabes;Carlos E. Kenig;Raul P. Serapioni

  • A New Proof of Moser’s Parabolic Harnack Inequality Using the old Ideas of Nash

    E. B. Fabes;E. B. Fabes;Daniel W. Stroock;Daniel W. Stroock

  • Potential techniques for boundary value problems on C1-domains

    Unknown

  • The Dirichlet problem for the Stokes system on Lipschitz domains

    E. B. Fabes;C. E. Kenig;G. C. Verchota

  • The Wiener test for degenerate elliptic equations

    E. B. Fabes;D. S. Jerison;C. E. Kenig

  • Singular integrals with mixed homogeneity

    Unknown

  • Boundary Layers on Sobolev–Besov Spaces and Poisson's Equation for the Laplacian in Lipschitz Domains

    Eugene Fabes;Osvaldo Mendez;Marius Mitrea

  • The initial value problem for the Navier-Stokes equations with data in Lp

    Unknown

  • The $L^p$-integrability of Green’s functions and fundamental solutions for elliptic and parabolic equations

    Unknown

  • A backward Harnack inequality and Fatou theorem for nonnegative solutions of parabolic equations

    Eugene B. Fabes;Nicola Garofalo;Sandro Salsa

  • Harnack’s inequality for Schrödinger operators and the continuity of solutions

    F. Chiarenza;E. Fabes;N. Garofalo

  • Necessary and sufficient conditions for absolute continuity of elliptic-harmonic measure

    Eugene Barry Fabes;David S. Jerison;Carlos E. Kenig

  • On a regularity theorem for weak solutions to transmission problems with internal Lipschitz boundaries

    L. Escauriaza;E. B. Fabes;G. Verchota

  • Conditional gauge and potential theory for the Schrödinger operator

    Unknown

  • A New Proof of Moser's Parabolic Harnack Inequality via the Old Ideas of Nash

    Unknown

  • Behavior near the boundary of positive solutions of second order parabolic equations. II

    E. B. Fabes;M. V. Safonov;Y. U. Yuan;Y. U. Yuan

  • Fatou Theorems for Some Nonlinear Elliptic Equations.

    Eugene Fabes;Nicola Garofalo;Santiago Marin Malave;Sandro Salsa

  • The inverse conductivity problem with one measurement: uniqueness for convex polyhedra

    Bartolomé Barceló;Eugene Fabes;Jin Keun Seo

  • Examples of singular parabolic measures and singular transition probability densities

    Eugene B. Fabes;Carlos E. Kenig

  • Construction of inertial manifolds by elliptic regularization

    Eugene Fabes;Mitchell Luskin;George R Sell

  • Weak-type estimates for the Riesz transforms associated with the Gaussian measure.

    Eugene B. Fabes;Cristian E. Gutiérrez;Roberto Scotto

  • Multilinear Littlewood-Paley estimates with applications to partial differential equations.

    Eugene B. Fabes;David S. Jerison;Carlos E. Kenig

  • Estimates of caloric measure and the initial-Dirichlet problem for the heat equation in Lipschitz cylinders

    Eugene Fabes;Sandro Salsa

  • MULTILINEAR SQUARE FUNCTIONS AND PARTIAL DIFFERENTIAL EQUATIONS

    Eugene B. Fabes;David S. Jerison;Carlos E. Kenig

  • Uniqueness in the dirichlet problem for some elliptic operators with discontinuous coefficients

    M. Cristina Cerutti;Luis Escauriaza;Eugene B. Fabes

  • Inverse conductivity problem with one measurement: error estimates and approximate identification for perturbed disks

    Eugene Fabes;Hyeonabae Kang;Jin Keun Seo

Frequent Co-Authors

Nicola Garofalo
Nicola Garofalo University of Padua
Carlos E. Kenig
Carlos E. Kenig University of Chicago
Luis Escauriaza
Luis Escauriaza University of the Basque Country
Jin Keun Seo
Jin Keun Seo Yonsei University
Marius Mitrea
Marius Mitrea Baylor University
George R. Sell
George R. Sell University of Minnesota
Giovanni Alessandrini
Giovanni Alessandrini University of Trieste
Fanghua Lin
Fanghua Lin Courant Institute of Mathematical Sciences
Mitchell Luskin
Mitchell Luskin University of Minnesota

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