World's Best Scientists 2026 revealed!

D-Index & Metrics

Mathematics

D-Index
36
Citations
6602
World Ranking
2610
National Ranking
1076

Research.com Recognitions

  • 2016 - Fellow of the American Mathematical Society For contributions to partial differential equations and applied mathematics.
  • 2009 - SIAM Fellow For advances in the analysis of nonlinear problems.

Overview

Robert L. Pego is affiliated with Carnegie Mellon University in the United States. Their research spans multiple areas primarily within mathematics and physics, reflecting an interdisciplinary approach to complex scientific problems.

The main fields of study for Robert L. Pego include:

  • Mathematics
  • Physics and Astronomy

Within these broader domains, their work further concentrates on several subfields:

  • Mathematical Physics
  • Statistical and Nonlinear Physics
  • Applied Mathematics
  • Condensed Matter Physics
  • Computational Theory and Mathematics

The topics they frequently explore in their research encompass:

  • Nonlinear Photonic Systems
  • Nonlinear Waves and Solitons
  • Advanced Mathematical Physics Problems
  • Theoretical and Computational Physics
  • Stochastic processes and statistical mechanics
  • Mathematical Dynamics and Fractals
  • Advanced Mathematical Modeling in Engineering

Recent publications authored or coauthored by Robert L. Pego include:

  • "Temporal oscillations in Becker-Döring equations with atomization" (2020), published in Nonlinearity
  • "On Long Waves and Solitons in Particle Lattices with Forces of Infinite Range" (2024), published in SIAM Journal on Applied Mathematics
  • "Global Weak Solutions of a Hamiltonian Regularised Burgers Equation" (2022), published in Journal of Dynamics and Differential Equations
  • "Oscillations in a Becker--Döring Model with Injection and Depletion" (2022), published in SIAM Journal on Applied Mathematics
  • "Two-Dimensional Grain Boundary Networks: Stochastic Particle Models and Kinetic Limits" (2020), published in Archive for Rational Mechanics and Analysis

Frequent coauthors working alongside Robert L. Pego include:

  • Benjamin Ingimarson
  • Jian-Guo Liu
  • Juan J. L. Velázquez
  • Gautam Iyer
  • Barbara Niethammer

Their scholarly work has appeared regularly in these venues:

  • arXiv (Cornell University)
  • Nonlinearity
  • SIAM Journal on Applied Mathematics
  • Journal of Dynamics and Differential Equations
  • Archive for Rational Mechanics and Analysis

Recognition for Robert L. Pego's contributions includes:

  • Fellow of the American Mathematical Society (2016), awarded for contributions to partial differential equations and applied mathematics
  • SIAM Fellow (2009), awarded for advances in the analysis of nonlinear problems

Best Publications

  • Front migration in the nonlinear Cahn-Hilliard equation

    Robert L. Pego

  • Eigenvalues, and Instabilities of Solitary Waves

    Robert L. Pego;Michael I. Weinstein

  • Metastable patterns in solutions of ut = ϵ2uxx − f(u)

    J. Carr;R. L. Pego

  • Asymptotic stability of solitary waves

    Robert L. Pego;Michael I. Weinstein

  • Solitary waves on FPU lattices: I. Qualitative properties, renormalization and continuum limit

    G Friesecke;R L Pego

  • Stable viscosity matrices for systems of conservation laws

    Andrew Majda;Robert L Pego

  • Phase transitions in one-dimensional nonlinear viscoelasticity: admissibility and stability

    Robert L. Pego

  • Stable patterns in a viscous diffusion equation

    A. Novick-Cohen;R. L. Pego

  • Approach to self-similarity in Smoluchowski's coagulation equations

    Govind Menon;Robert L. Pego

  • On the dynamics of fine structure

    J. M. Ball;P. J. Holmes;Richard D James;R. L. Pego

  • Oscillatory instability of traveling waves for a KdV-Burgers equation

    Robert L. Pego;Peter Smereka;Michael I. Weinstein

  • Solitary waves on FPU lattices: II. Linear implies nonlinear stability

    G Friesecke;R L Pego

  • Spectrally Stable Encapsulated Vortices for Nonlinear Schrödinger Equations

    Robert L. Pego;Henry A. Warchall

  • On the transverse instability of solitary waves in the Kadomtsev-Petviashvili equation

    J.C. Alexander;R.L. Pego;R.L. Sachs

  • Solitary waves on Fermi Pasta Ulam lattices: III. Howland-type Floquet theory

    G Friesecke;R L Pego

  • Invariant manifolds for metastable patterns in ut = ε2uxx—f(u)

    Jack Carr;Robert Pego

  • Solitary waves on Fermi-Pasta-Ulam lattices: IV. Proof of stability at low energy

    G Friesecke;R L Pego

  • Non-Self-Similar Behavior in the LSW Theory of Ostwald Ripening

    Barbara Niethammer;Robert L. Pego

  • Two-dimensional solitary waves for a Benny-Luke equation

    Robert L. Pego;José Raúl Quintero

  • Stable and accurate pressure approximation for unsteady incompressible viscous flow

    Jian-Guo Liu;Jie Liu;Robert L. Pego

  • On asymptotic stability of solitary waves

    Robert L. Pego;Michael I. Weinstein

Frequent Co-Authors

Michael I. Weinstein
Michael I. Weinstein Columbia University
Pierre Degond
Pierre Degond Toulouse Mathematics Institute
Juan J. L. Velázquez
Juan J. L. Velázquez University of Bonn
John H. Maddocks
John H. Maddocks École Polytechnique Fédérale de Lausanne
Guido Schneider
Guido Schneider University of Stuttgart
C. David Levermore
C. David Levermore University of Maryland, College Park
James G. McNally
James G. McNally National Institutes of Health
Philip Holmes
Philip Holmes Princeton University
Richard D. James
Richard D. James University of Minnesota
Ellen D. Williams
Ellen D. Williams University of Maryland, College Park

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 interested in Mathematics, exploring related online degrees can broaden career opportunities. Fields like data science and business analytics highly value mathematical skills, making programs such as a masters in data analytics a natural extension for those aiming to apply math in real-world scenarios.

Many aspiring professionals also consider earning an MBA to complement their quantitative background. When searching for flexible options, it's important to know about schools that can you transfer MBA credits to reduce study time and cost. This can be especially useful for students who have already completed graduate coursework.

If accessibility is a priority, researching easy MBA programs to get into can help candidates find schools with less competitive admissions, allowing for quicker acceptance. Additionally, some learners may benefit from choosing from the easiest and fastest online MBA programs, which offer accelerated paths to earning a degree while balancing other commitments.

Combining a solid foundation in Mathematics with practical business or analytics knowledge can open doors to diverse career pathways in finance, technology, or management.

Best Scientists Citing Robert L. Pego

Trending Scientists

Recently Published Articles