World's Best Scientists 2026 revealed!
Jan Nordström

Jan Nordström

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Mathematics
Sweden
2026

D-Index & Metrics

Mathematics

D-Index
42
Citations
7322
World Ranking
1789
National Ranking
11

Engineering and Technology

D-Index
42
Citations
7363
World Ranking
6532
National Ranking
56

Research.com Recognitions

  • 2026 - Research.com Mathematics in Sweden Leader Award

Overview

Jan Nordström is affiliated with Linköping University in Sweden, where their research focuses on diverse areas within engineering and mathematics. Their work predominantly spans computational mechanics and numerical analysis, contributing to the broader fields of engineering and applied mathematics.

Their main fields of study include:

  • Engineering
  • Mathematics

Within these domains, Nordström has concentrated efforts on several subfields:

  • Computational Mechanics
  • Numerical Analysis
  • Electrical and Electronic Engineering
  • Applied Mathematics
  • Mechanics of Materials

The scientist's research covers a range of specialized topics, notably in computational mathematics and fluid dynamics:

  • Advanced Numerical Methods in Computational Mathematics
  • Computational Fluid Dynamics and Aerodynamics
  • Numerical methods for differential equations
  • Electromagnetic Simulation and Numerical Methods
  • Numerical methods in engineering
  • Fluid Dynamics and Turbulent Flows
  • Navier-Stokes equation solutions

Jan Nordström has published extensively, contributing numerous articles to leading journals. Frequent publication venues for their work include:

  • Journal of Computational Physics
  • arXiv (Cornell University)
  • Journal of Scientific Computing
  • SIAM Journal on Numerical Analysis
  • SSRN Electronic Journal

Among their recent papers are the following:

  • "Analysis of the SBP-SAT Stabilization for Finite Element Methods Part I: Linear Problems," 2020, Journal of Scientific Computing
  • "The Number of Boundary Conditions for Initial Boundary Value Problems," 2020, SIAM Journal on Numerical Analysis
  • "Properties of Runge-Kutta-Summation-By-Parts methods," 2020, Journal of Computational Physics
  • "A linear and nonlinear analysis of the shallow water equations and its impact on boundary conditions," 2022, Journal of Computational Physics
  • "A skew-symmetric energy and entropy stable formulation of the compressible Euler equations," 2022, Journal of Computational Physics

Collaboration forms a significant aspect of Nordström's research profile. Frequent co-authors include:

  • Philipp Öffner
  • Fredrik Laurén
  • Alexander Rothkopf
  • David A. Kopriva
  • Andrew R. Winters

Best Publications

  • A Stable and Conservative Interface Treatment of Arbitrary Spatial Accuracy

    Mark H Carpenter;Jan Nordström;David Gottlieb

  • Review of summation-by-parts schemes for initial–boundary-value problems

    Magnus Svärd;Jan Nordström

  • Summation by parts operators for finite difference approximations of second derivatives

    Ken Mattsson;Jan Nordström

  • A stable high-order finite difference scheme for the compressible Navier-Stokes equations, far-field boundary conditions

    Magnus Svärd;Mark H. Carpenter;Jan Nordström

  • The Fringe Region Technique and the Fourier Method Used in the Direct Numerical Simulation of Spatially Evolving Viscous Flows

    Jan Nordström;Niklas Nordin;Dan Henningson

  • A stable high-order finite difference scheme for the compressible Navier-Stokes equations

    Magnus Svärd;Jan Nordström

  • On the order of accuracy for difference approximations of initial-boundary value problems

    Magnus Svärd;Jan Nordström

  • Boundary and Interface Conditions for High-Order Finite-Difference Methods Applied to the Euler and Navier-Stokes Equations

    Jan Nordström;Mark H Carpenter

  • Stable and Accurate Artificial Dissipation

    Ken Mattsson;Magnus Svärd;Jan Nordström

  • High-order finite difference methods, multidimensional linear problems, and curvilinear coordinates

    Jan Nordström;Mark H. Carpenter

  • Discretely conservative finite-difference formulations for nonlinear conservation laws in split form: Theory and boundary conditions

    Travis C. Fisher;Mark H. Carpenter;Jan NordströM;Nail K. Yamaleev

  • A stable and conservative high order multi-block method for the compressible Navier-Stokes equations

    Jan Nordström;Jing Gong;Edwin van der Weide;Magnus Svärd

  • Well-Posed Boundary Conditions for the Navier--Stokes Equations

    Jan Nordström;Magnus Svärd

  • Conservative Finite Difference Formulations, Variable Coefficients, Energy Estimates and Artificial Dissipation

    Jan Nordström

  • Finite volume methods, unstructured meshes and strict stability for hyperbolic problems

    Jan Nordström;Karl Forsberg;Carl Adamsson;Peter Eliasson

  • Simulation of Dynamic Earthquake Ruptures in Complex Geometries Using High-Order Finite Difference Methods

    Jeremy E. Kozdon;Eric M. Dunham;Jan Nordström

  • A Roadmap to Well Posed and Stable Problems in Computational Physics

    Jan Nordström

  • Summation-by-parts in time

    Jan Nordström;Tomas Lundquist

  • Revisiting and Extending Interface Penalties for Multi-domain Summation-by-Parts Operators

    Mark H. Carpenter;Jan Nordström;David Gottlieb

  • High order finite difference methods for wave propagation in discontinuous media

    Ken Mattsson;Jan Nordström

  • Polynomial Chaos Methods for Hyperbolic Partial Differential Equations: Numerical Techniques for Fluid Dynamics Problems in the Presence of Uncertainties

    Mass Per Pettersson;Gianluca Iaccarino;Jan Nordström

Frequent Co-Authors

Gianluca Iaccarino
Gianluca Iaccarino Stanford University
Mark H. Carpenter
Mark H. Carpenter Langley Research Center
Eric M. Dunham
Eric M. Dunham Stanford University
Steven H. Frankel
Steven H. Frankel Xavier University
Rémi Abgrall
Rémi Abgrall University of Zurich
David Gottlieb
David Gottlieb Brown University
Thomas Hagstrom
Thomas Hagstrom Southern Methodist University
Dan S. Henningson
Dan S. Henningson Royal Institute of Technology
Suchuan Dong
Suchuan Dong Purdue University West Lafayette

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