default search action
Journal of Computational Physics, Volume 402
Volume 402, February 2020
- Kevin Schmidmayer
, Spencer H. Bryngelson
An assessment of multicomponent flow models and interface capturing schemes for spherical bubble dynamics. - Yoram Kozak
WENO interpolation for Lagrangian particles in highly compressible flow regimes. - Richard Vasques
A spectral approach for solving the nonclassical transport equation. - Markus Kantner
Generalized Scharfetter-Gummel schemes for electro-thermal transport in degenerate semiconductors using the Kelvin formula for the Seebeck coefficient. - Amit Katiyar, Shivam Agrawal
A general peridynamics model for multiphase transport of non-Newtonian compressible fluids in porous media. - Timon Hitz
Comparison of macro- and microscopic solutions of the Riemann problem I. Supercritical shock tube and expansion into vacuum. - Massoud Rezavand
A weakly compressible SPH method for violent multi-phase flows with high density ratio. - Adam O'Brien
A moving immersed boundary method for simulating particle interactions at fluid-fluid interfaces. - Florian Holderied, Stefan Possanner, Ahmed Ratnani
Structure-preserving vs. standard particle-in-cell methods: The case of an electron hybrid model. - Christian R. Scullard, Abigail Hickok, Justyna O. Sotiris, Bilyana M. Tzolova, R. Loek Van Heyningen, Frank R. Graziani:
Adaptive spectral solution method for the Landau and Lenard-Balescu equations. - Taras I. Lakoba:
Study of instability of the Fourier split-step method for the massive Gross-Neveu model. - Zhichao Peng, Vrushali A. Bokil
Asymptotic and positivity preserving methods for Kerr-Debye model with Lorentz dispersion in one dimension. - Dong-Yeop Na
Diagnosing numerical Cherenkov instabilities in relativistic plasma simulations based on general meshes. - Liu Liu, Xueyu Zhu
A bi-fidelity method for the multiscale Boltzmann equation with random parameters. - Hyun C. Yoon, Peng Zhou, Jihoon Kim
Robust modeling of hysteretic capillary pressure and relative permeability for two phase flow in porous media. - Qiwei Zhan
Unified Riemann solution for multi-physics coupling: Anisotropic poroelastic/elastic/fluid interfaces. - Kevin R. Holst, Ryan S. Glasby, Ryan B. Bond:
On the effect of temporal error in high-order simulations of unsteady flows. - Hillary R. Fairbanks
Bi-fidelity approximation for uncertainty quantification and sensitivity analysis of irradiated particle-laden turbulence. - Yang Liu
A moment-of-fluid method for diffusion equations on irregular domains in multi-material systems. - Julien Maes, Cyprien Soulaine
A unified single-field Volume-of-Fluid-based formulation for multi-component interfacial transfer with local volume changes. - Rangesh Jagannathan, W. Schuyler Hinman
Solution verification of multiphase flows with one-way coupling. - Hang Zhou
Modeling the long-range wave propagation by a split-step wavelet method. - Jorge Eduardo Macías-Díaz
A parallelized computational model for multidimensional systems of coupled nonlinear fractional hyperbolic equations. - Alex H. Barnett, Leslie Greengard, Thomas M. Hagstrom
High-order discretization of a stable time-domain integral equation for 3D acoustic scattering. - Gilles Tissot
Optimal cavity shape design for acoustic liners using Helmholtz equation with visco-thermal losses.
- Stéphane Zaleski, Feng Xiao
Special issue: Numerical methods and modeling of multiphase flows.
- Ali Zidane, Abbas Firoozabadi:
Higher-order simulation of two-phase compositional flow in 3D with non-planar fractures.
manage site settings
To protect your privacy, all features that rely on external API calls from your browser are turned off by default. You need to opt-in for them to become active. All settings here will be stored as cookies with your web browser. For more information see our F.A.Q.
last updated on 2024-12-19 22:13 CET by the dblp team
all metadata released as open data under CC0 1.0 license
see also: Terms of Use | Privacy Policy | Imprint
dblp was originally created in 1993 at:
since 2018, dblp has been operated and maintained by:
the dblp computer science bibliography is funded and supported by: