David A. Kopriva

David A. Kopriva

Florida State University

H-index: 35

North America-United States

About David A. Kopriva

David A. Kopriva, With an exceptional h-index of 35 and a recent h-index of 21 (since 2020), a distinguished researcher at Florida State University, specializes in the field of Spectral Methods, Numerical Solution of PDEs.

His recent articles reflect a diverse array of research interests and contributions to the field:

: A high-order discontinuous Galerkin solver for flow simulations and multi-physics applications

On the theoretical foundation of overset grid methods for hyperbolic problems II: Entropy bounded formulations for nonlinear conservation laws

Analysis of an Explicit, High-Order Semi-Lagrangian Nodal Method

A Split-form, Stable CG/DG-SEM for Wave Propagation Modeled by Linear Hyperbolic Systems

Stability of discontinuous Galerkin spectral element schemes for wave propagation when the coefficient matrices have jumps

A statically condensed discontinuous Galerkin spectral element method on Gauss-Lobatto nodes for the compressible Navier-Stokes equations

Construction of modern robust nodal discontinuous Galerkin spectral element methods for the compressible Navier–Stokes equations

Stability of wall boundary condition procedures for discontinuous Galerkin spectral element approximations of the compressible Euler equations

David A. Kopriva Information

University

Position

Professor Emeritus of Mathematics The and San Diego State University

Citations(all)

5632

Citations(since 2020)

2382

Cited By

4309

hIndex(all)

35

hIndex(since 2020)

21

i10Index(all)

72

i10Index(since 2020)

42

Email

University Profile Page

Florida State University

Google Scholar

View Google Scholar Profile

David A. Kopriva Skills & Research Interests

Spectral Methods

Numerical Solution of PDEs

Top articles of David A. Kopriva

Title

Journal

Author(s)

Publication Date

: A high-order discontinuous Galerkin solver for flow simulations and multi-physics applications

Computer Physics Communications

Esteban Ferrer

Gonzalo Rubio

Gerasimos Ntoukas

Wojciech Laskowski

OA Mariño

...

2023/6/1

On the theoretical foundation of overset grid methods for hyperbolic problems II: Entropy bounded formulations for nonlinear conservation laws

Journal of Computational Physics

David A Kopriva

Gregor J Gassner

Jan Nordström

2022/12/15

Analysis of an Explicit, High-Order Semi-Lagrangian Nodal Method

arXiv preprint arXiv:2212.11407

Gustaaf B Jacobs

Hareshram Natarajan

Pavel Popov

David A Kopriva

2022/12/21

A Split-form, Stable CG/DG-SEM for Wave Propagation Modeled by Linear Hyperbolic Systems

Journal of Scientific Computing

David A Kopriva

Gregor J Gassner

2021/10

Stability of discontinuous Galerkin spectral element schemes for wave propagation when the coefficient matrices have jumps

Journal of Scientific Computing

David A Kopriva

Gregor J Gassner

Jan Nordström

2021/7

A statically condensed discontinuous Galerkin spectral element method on Gauss-Lobatto nodes for the compressible Navier-Stokes equations

Journal of Computational Physics

Andres M Rueda-Ramirez

Esteban Ferrer

David A Kopriva

Gonzalo Rubio

Eusebio Valero

2021/2/1

Construction of modern robust nodal discontinuous Galerkin spectral element methods for the compressible Navier–Stokes equations

Efficient High-Order Discretizations for Computational Fluid Dynamics

Andrew R Winters

David A Kopriva

Gregor J Gassner

Florian Hindenlang

2021

Stability of wall boundary condition procedures for discontinuous Galerkin spectral element approximations of the compressible Euler equations

Spectral and High Order Methods for Partial Differential Equations ICOSAHOM 2018

Florian J Hindenlang

Gregor J Gassner

David A Kopriva

2020/8/11

Assessing standard and kinetic energy conserving volume fluxes in discontinuous Galerkin formulations for marginally resolved Navier-Stokes flows

Computers & Fluids

Bjoern F Klose

Gustaaf B Jacobs

David A Kopriva

2020/6/15

An entropy–stable discontinuous Galerkin approximation for the incompressible Navier–Stokes equations with variable density and artificial compressibility

Journal of Computational Physics

Diego Lodares

Juan Manzanero

Esteban Ferrer

Eusebio Valero

2022/4/15

A free–energy stable nodal discontinuous Galerkin approximation with summation–by–parts property for the Cahn–Hilliard equation

Journal of Computational Physics

Juan Manzanero

Gonzalo Rubio

David A Kopriva

Esteban Ferrer

Eusebio Valero

2020/2/15

See List of Professors in David A. Kopriva University(Florida State University)

Co-Authors

H-index: 45
Joaquim Peiro

Joaquim Peiro

Imperial College London

H-index: 42
Jan Nordström

Jan Nordström

Linköpings Universitet

H-index: 42
Farzad Mashayek

Farzad Mashayek

University of Illinois at Chicago

H-index: 36
Gregor Gassner

Gregor Gassner

Universität zu Köln

H-index: 27
Gustaaf Jacobs

Gustaaf Jacobs

San Diego State University

H-index: 27
Eusebio Valero

Eusebio Valero

Universidad Politécnica de Madrid

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