Gustav Eriksson
Postdoctoral position at Department of Information Technology; Division of Scientific Computing
- E-mail:
- gustav.eriksson@it.uu.se
- Visiting address:
- Hus 10, Regementsvägen 10
- Postal address:
- Box 524
751 20 UPPSALA
Short presentation
I am a PhD student in scientific computing, specializing in numerical analysis. My supervisor is Ken Mattsson. My research focus is on high-order finite difference methods for time-dependent partial differential equations.
Publications
Recent publications
-
Part of Applied Acoustics, 2026
- DOI for Efficient finite difference modeling of infrasound propagation in realistic 3D domains: Validation with wind turbine measurements
- Download full text (pdf) of Efficient finite difference modeling of infrasound propagation in realistic 3D domains: Validation with wind turbine measurements
-
Part of Journal of Scientific Computing, 2026
- DOI for Provably Stable and High-Order Accurate Multi-Block Finite Difference Discretisation for Incompressible Flow
- Download full text (pdf) of Provably Stable and High-Order Accurate Multi-Block Finite Difference Discretisation for Incompressible Flow
-
Projection based summation-by-parts methods, embeddings and the pseudoinverse
Part of Journal of Computational Physics, 2025
- DOI for Projection based summation-by-parts methods, embeddings and the pseudoinverse
- Download full text (pdf) of Projection based summation-by-parts methods, embeddings and the pseudoinverse
-
Acoustic shape optimization using energy stable curvilinear finite differences
Part of Journal of Computational Physics, 2024
- DOI for Acoustic shape optimization using energy stable curvilinear finite differences
- Download full text (pdf) of Acoustic shape optimization using energy stable curvilinear finite differences
-
Robust and efficient discretizations of wave-dominated problems
2024
All publications
Articles in journal
-
Part of Applied Acoustics, 2026
- DOI for Efficient finite difference modeling of infrasound propagation in realistic 3D domains: Validation with wind turbine measurements
- Download full text (pdf) of Efficient finite difference modeling of infrasound propagation in realistic 3D domains: Validation with wind turbine measurements
-
Part of Journal of Scientific Computing, 2026
- DOI for Provably Stable and High-Order Accurate Multi-Block Finite Difference Discretisation for Incompressible Flow
- Download full text (pdf) of Provably Stable and High-Order Accurate Multi-Block Finite Difference Discretisation for Incompressible Flow
-
Projection based summation-by-parts methods, embeddings and the pseudoinverse
Part of Journal of Computational Physics, 2025
- DOI for Projection based summation-by-parts methods, embeddings and the pseudoinverse
- Download full text (pdf) of Projection based summation-by-parts methods, embeddings and the pseudoinverse
-
Acoustic shape optimization using energy stable curvilinear finite differences
Part of Journal of Computational Physics, 2024
- DOI for Acoustic shape optimization using energy stable curvilinear finite differences
- Download full text (pdf) of Acoustic shape optimization using energy stable curvilinear finite differences
-
Part of Journal of Computational Physics, 2023
- DOI for Boundary and interface methods for energy stable finite difference discretizations of the dynamic beam equation
- Download full text (pdf) of Boundary and interface methods for energy stable finite difference discretizations of the dynamic beam equation
-
Non-conforming Interface Conditions for the Second-Order Wave Equation
Part of Journal of Scientific Computing, 2023
- DOI for Non-conforming Interface Conditions for the Second-Order Wave Equation
- Download full text (pdf) of Non-conforming Interface Conditions for the Second-Order Wave Equation
-
Weak Versus Strong Wall Boundary Conditions for the Incompressible Navier-Stokes Equations
Part of Journal of Scientific Computing, 2022
- DOI for Weak Versus Strong Wall Boundary Conditions for the Incompressible Navier-Stokes Equations
- Download full text (pdf) of Weak Versus Strong Wall Boundary Conditions for the Incompressible Navier-Stokes Equations