World's Best Scientists 2026 revealed!

D-Index & Metrics

Mathematics

D-Index
31
Citations
4119
World Ranking
3334
National Ranking
1308

Best Publications

  • L2 decay for weak solutions of the Navier-Stokes equations

    Unknown

  • Large time behaviour of solutions to the navier-stokes equations

    Unknown

  • Decay of solutions of some nonlinear wave equations

    C.J Amick;J.L Bona;M.E Schonbek

  • Lower bounds of rates of decay for solutions to the Navier-Stokes equations

    Maria E. Schonbek

  • Travelling-wave solutions to the Korteweg-de Vries-Burgers equation

    J. L. Bona;M. E. Schonbek

  • On the temporal decay for the Hall-magnetohydrodynamic equations

    Dongho Chae;Maria Schonbek

  • On the decay of higher-order norms of the solutions of Navier–Stokes equations

    Unknown

  • Large-time behaviour of solutions to the magneto-hydrodynamics equations

    M. E. Schonbek;T. P. Schonbek;Endre Süli

  • Large time decay and growth for solutions of a viscous Boussinesq system

    Unknown

  • Decay of solution to parabolic conservation laws

    Unknown

  • Existence of solutions for the boussinesq system of equations

    Unknown

  • On optimal decay rates for weak solutions to the Navier-Stokes equations in $R^n$

    Unknown

  • A Canonical System of lntegrodifferential Equations Arising in Resonant Nonlinear Acoustics

    Andrew Majda;Rodolfo Rosales;Maria Schonbek

  • Large Time Behaviour of Solutions to the Navier-Stokes Equations in H Spaces

    Unknown

  • Classical Solutions for a Nonlinear Fokker-Planck Equation Arising in Computational Neuroscience

    José A. Carrillo;María d. M. González;Maria P. Gualdani;Maria E. Schonbek

  • Asymptotic Behavior to Dissipative Quasi-Geostrophic Flows

    Unknown

  • Uniform decay rates for parabolic conservation laws

    Unknown

  • Non-Uniform Decay of MHD Equations With and Without Magnetic Diffusion

    Unknown

  • STRONG SOLUTIONS TO THE INCOMPRESSIBLE NAVIER-STOKES EQUATIONS IN THE HALF-SPACE

    Marco Cannone;Fabrice Planchon;Maria Schonbek

  • Models for propagation of bores. I. Two-dimensional theory

    J. L. Bona;S. V. Rajopadhye;M. E. Schonbek

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