World's Best Scientists 2026 revealed!

Overview

Gary M. Lieberman is affiliated with Iowa State University in the United States. Their research primarily spans the fields of Mathematics and Computer Science, with a focus on applied aspects of these disciplines.

Their work concentrates on topics including nonlinear partial differential equations, geometric analysis and curvature flows, and advanced mathematical modeling in engineering. These areas reflect an emphasis on complex mathematical structures and their applications to engineering problems.

Lieberman has contributed to several publication venues, including:

  • Advances in Differential Equations
  • Communications in Partial Differential Equations
  • Journal of Instructional Research

Recent papers authored by Lieberman include:

  • "Gradient estimates for elliptic oblique derivative problems via the maximum principle" (2020, Advances in Differential Equations)
  • "Gradient estimates for capillary-type problems via the maximum principle, a second look" (2020, Communications in Partial Differential Equations)
  • "The Use and Detection of AI-Based Tools in Higher Education" (2024, Journal of Instructional Research)

Their research outputs demonstrate engagement with both theoretical and applied mathematics as well as emerging interdisciplinary topics such as the use of artificial intelligence in education.

In terms of specific subfields, Lieberman's contributions cover:

  • Applied Mathematics
  • Computational Theory and Mathematics

No frequent coauthors are currently listed in their published work. There is also no record of book publications.

Best Publications

  • SECOND ORDER PARABOLIC DIFFERENTIAL EQUATIONS

    Gary M. Lieberman

  • The natural generalizationj of the natural conditions of ladyzhenskaya and uralľtseva for elliptic equations

    Gary M. Lieberman

  • Nonlinear oblique boundary value problems for nonlinear elliptic equations

    Gary M. Lieberman;Neil S. Trudinger

  • Mixed boundary value problems for elliptic and parabolic differential equations of second order

    Gary M Lieberman

  • A proof of existence of perturbed steady transonic shocks via a free boundary problem

    Sunčica Čanič;Barbara Lee Keyfitz;Gary M. Lieberman

  • Hölder continuity of the gradient of solutions of uniformly parabolic equations with conormal boundary conditions

    Gary M. Lieberman

  • Optimal Hölder regularity for mixed boundary value problems

    Gary M. Lieberman

  • Sharp forms of estimates for subsolutions and supersolutions of quasilinear elliptic equations involving measures

    Gary M. Lieberman

  • Local estimates for subsolutions and supersolutions of oblique derivative problems for general second order elliptic equations

    Gary M. Lieberman

  • The dirichlet problem for quasilinear elliptic equations with continuously differentiable boundary data

    Gary M. Lieberman

  • Derivative blow-up and beyond for quasilinear parabolic equations

    Marek Fila;Gary M. Lieberman

  • The conormal derivative problem for elliptic equations of variational type

    Gary M Lieberman

  • Pointwise Estimates for Oblique Derivative Problems in Nonsmooth Domains

    Gary M. Lieberman

  • Intermediate Schauder theory for second order parabolic equations. IV. Time irregularity and regularity

    Gary M. Lieberman

  • A mostly elementary proof of Morrey space estimates for elliptic and parabolic equations with VMO coefficients

    Gary M. Lieberman

  • The nonlinear oblique derivative problem for quasilinear elliptic equations

    Gary M. Lieberman

  • The Perron process applied to oblique derivative problems

    Gary M Lieberman

  • Quenching of solutions of parabolic equations with nonlinear boundary conditions in several dimensions.

    Gary M. Lieberman;Howard A. Levine

  • Solvability of quasilinear elliptic equations with nonlinear boundary conditions

    Gary M. Lieberman

  • Time-periodic solutions of linear parabolic differential equations

    Gary M Lieberman

Frequent Co-Authors

Sunčica Čanić
Sunčica Čanić University of California, Berkeley
Neil S. Trudinger
Neil S. Trudinger Australian National University
Howard A. Levine
Howard A. Levine Iowa State University

If you think any of the details on this page are incorrect, let us know.

Report an issue

We appreciate your kind effort to assist us to improve this page, it would be helpful providing us with as much detail as possible in the text box below:

Related Online Degrees & Career Pathways

For students studying Mathematics in the USA, exploring related online degrees can open diverse career opportunities. Fields such as data analytics use core mathematical principles and are in high demand. Pursuing a data analytics masters can enhance your ability to analyze complex datasets and make data-driven decisions.

Many professionals with a math background also consider advancing into management roles. If you're interested in business leadership, finding the easiest mba to get into can be a strategic step towards gaining essential business skills without the intense admissions competition.

Moreover, the flexibility of online education makes it easier to balance studies with work or personal commitments. There are several easy online mba programs available, providing accessible pathways to earn your degree while continuing your career.

For those seeking advanced expertise in business administration, looking into the dba online programs can be a cost-effective way to gain doctoral-level knowledge applicable to both academic and industry roles.

Best Scientists Citing Gary M. Lieberman

Trending Scientists