World's Best Scientists 2026 revealed!

D-Index & Metrics

Mathematics

D-Index
32
Citations
7285
World Ranking
3114
National Ranking
1246

Overview

Tobin A. Driscoll is affiliated with the University of Delaware in the United States and conducts research primarily in the field of Medicine. Their work spans several subfields including Public Health, Environmental and Occupational Health, Electrical and Electronic Engineering, Computational Mechanics, Electronic, Optical and Magnetic Materials, and Pharmaceutical Science.

Their research interests cover multiple specialized topics such as:

  • Ocular Surface and Contact Lens
  • Liquid Crystal Research Advancements
  • Advanced Fiber Optic Sensors
  • Advanced Numerical Methods in Computational Mathematics
  • Glaucoma and retinal disorders
  • Urticaria and Related Conditions
  • Advanced Drug Delivery Systems

Tobin A. Driscoll has contributed to various scientific journals and publication venues including:

  • arXiv (Cornell University)
  • Zenodo (CERN European Organization for Nuclear Research)
  • Bulletin of Mathematical Biology
  • SIAM Journal on Scientific Computing
  • Modeling and Artificial Intelligence in Ophthalmology

The scientist has authored and co-authored a range of recent papers, notable for their topics and publication outlets:

  • AAA Rational Approximation on a Continuum, 2024, SIAM Journal on Scientific Computing
  • Parameter Estimation for Evaporation-Driven Tear Film Thinning, 2020, Bulletin of Mathematical Biology
  • Parameter Estimation for Mixed-Mechanism Tear Film Thinning, 2021, Bulletin of Mathematical Biology
  • Extensional flow of a free film of nematic liquid crystal with moderate elasticity, 2023, Physics of Fluids
  • Dynamics and mechanisms for tear breakup (TBU) on the ocular surface, 2021, Mathematical Biosciences & Engineering

The scientist collaborates frequently with other researchers. Regular co-authors include:

  • Richard Braun
  • Carolyn G. Begley
  • Rayanne A. Luke
  • Deborah Awisi-Gyau
  • Dominick Sinopoli

Tobin A. Driscoll has also contributed to academic books. One published work is: Fundamentals of Numerical Computation: Julia Edition, released in 2022 by the Society for Industrial and Applied Mathematics.

Best Publications

  • Hydrodynamic Stability Without Eigenvalues

    Lloyd N. Trefethen;Anne E. Trefethen;Satish C. Reddy;Tobin A. Driscoll

  • Schwarz-Christoffel mapping

    Tobin A. Driscoll;Lloyd N. Trefethen

  • Interpolation in the limit of increasingly flat radial basis functions

    T.A. Driscoll;B. Fornberg

  • Algorithm 756: a MATLAB toolbox for Schwarz-Christoffel mapping

    Tobin A. Driscoll

  • Observations on the behavior of radial basis function approximations near boundaries

    B. Fornberg;T.A. Driscoll;G. Wright;R. Charles

  • Adaptive residual subsampling methods for radial basis function interpolation and collocation problems

    Tobin A. Driscoll;Alfa R. H. Heryudono

  • A mostly linear model of transition to turbulence

    Jeffrey S. Baggett;Tobin A. Driscoll;Lloyd N. Trefethen

  • Regular Article: A Fast Spectral Algorithm for Nonlinear Wave Equations with Linear Dispersion

    Bengt Fornberg;Tobin A. Driscoll

  • A Padé-based algorithm for overcoming the Gibbs phenomenon

    Tobin A. Driscoll;Bengt Fornberg

  • From Potential Theory to Matrix Iterations in Six Steps

    Tobin A. Driscoll;Kim-Chuan Toh;Lloyd N. Trefethen

  • Staggered Time Integrators for Wave Equations

    Michelle Ghrist;Bengt Fornberg;Tobin A. Driscoll

  • Numerical Conformal Mapping Using Cross-Ratios and Delaunay Triangulation

    Tobin A. Driscoll;Stephen A. Vavasis

  • The chebop system for automatic solution of differential equations

    Tobin A. Driscoll;Folkmar Bornemann;Lloyd N. Trefethen

  • Eigenmodes of Isospectral Drums

    Tobin A. Driscoll

  • Algorithm 843: Improvements to the Schwarz-Christoffel toolbox for MATLAB

    Tobin A. Driscoll

  • Computing eigenmodes ofelliptic operators using radial basis functions

    R. B. Platte;T. A. Driscoll

  • Eigenvalue stability of radial basis function discretizations for time-dependent problems

    R. B. Platte;T. A. Driscoll

  • Polynomials and Potential Theory for Gaussian Radial Basis Function Interpolation

    Rodrigo B. Platte;Tobin A. Driscoll

  • Automatic spectral collocation for integral, integro-differential, and integrally reformulated differential equations

    Tobin A. Driscoll

  • A composite Runge-Kutta method for the spectral solution of semilinear PDEs

    Tobin A. Driscoll

  • A mostly linear model of transition to tur

    Jeffrey S. BaggeKa;Tobin A. Driscoll;Lloyd N. Trefethen

Frequent Co-Authors

Lloyd N. Trefethen
Lloyd N. Trefethen University of Oxford
Bengt Fornberg
Bengt Fornberg University of Colorado Boulder
William D. Henshaw
William D. Henshaw Rensselaer Polytechnic Institute
Geoffrey B. McFadden
Geoffrey B. McFadden National Institute of Standards and Technology
Kim-Chuan Toh
Kim-Chuan Toh National University of Singapore
Giovanni Ghione
Giovanni Ghione Polytechnic University of Turin
Renato Natal Jorge
Renato Natal Jorge University of Porto
Stephen A. Vavasis
Stephen A. Vavasis University of Waterloo
António J.M. Ferreira
António J.M. Ferreira University of Porto

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