default search action
Google
Google Scholar
Semantic Scholar
Internet Archive Scholar
CiteSeerX
ORCIDJournal of Computational Physics, Volume 359
Volume 359, April 2018
- U. Rasthofer, Wolfgang A. Wall, Volker Gravemeier
:
An extended algebraic variational multiscale-multigrid-multifractal method (XAVM4) for large-eddy simulation of turbulent two-phase flow. 1-19 - Mathew A. Cleveland, Allan B. Wollaber:
Corrected implicit Monte Carlo. 20-44 - Richard M. J. Kramer, Christopher M. Siefert, Thomas E. Voth, Pavel B. Bochev:
Formulation and computation of dynamic, interface-compatible Whitney complexes in three dimensions. 45-76 - Xucheng Meng, Guanghui Hu:
A NURBS-enhanced finite volume solver for steady Euler equations. 77-92 - Nickolay Y. Gnedin, Vadim A. Semenov, Andrey V. Kravtsov:
Enforcing the Courant-Friedrichs-Lewy condition in explicitly conservative local time stepping schemes. 93-105 - Masayuki Tanaka, Rui Cardoso, Hamid Bahai:
Multi-resolution MPS method. 106-136 - N. K. Mapakshi, Justin Chang, K. B. Nakshatrala:
A scalable variational inequality approach for flow through porous media models with pressure-dependent viscosity. 137-163 - Jean-Baptiste Chapelier, B. Wasistho, Carlo Scalo:
A Coherent vorticity preserving eddy-viscosity correction for Large-Eddy Simulation. 164-182 - Chang-Jun Zheng, Chuan-Xing Bi, Chuanzeng Zhang, Hai-Feng Gao, Haibo Chen:
Free vibration analysis of elastic structures submerged in an infinite or semi-infinite fluid domain by means of a coupled FE-BE solver. 183-198 - Yimin Zhong, Kui Ren, Richard Tsai:
An implicit boundary integral method for computing electric potential of macromolecules in solvent. 199-215 - Andrea Alessandro Ruggiu, Per Weinerfelt, Jan Nordström:
A new multigrid formulation for high order finite difference methods on summation-by-parts form. 216-238 - Cheng Liu, Changhong Hu:
An adaptive multi-moment FVM approach for incompressible flows. 239-262 - Michael O'Neil, Antoine J. Cerfon:
An integral equation-based numerical solver for Taylor states in toroidal geometries. 263-282 - Andrea Mueller:
Novel two-way artificial boundary condition for 2D vertical water wave propagation modelled with Radial-Basis-Function Collocation Method. 283-295 - Woojin Kim, Injae Lee, Haecheon Choi:
A weak-coupling immersed boundary method for fluid-structure interaction with low density ratio of solid to fluid. 296-311 - Jiangguo Liu, Simon Tavener, Zhuoran Wang:
The lowest-order weak Galerkin finite element method for the Darcy equation on quadrilateral and hybrid meshes. 312-330 - Stefan P. Domino:
Design-order, non-conformal low-Mach fluid algorithms using a hybrid CVFEM/DG approach. 331-351 - Lin Yang, Feng Zhang, Cai-Zhuang Wang, Kai-Ming Ho, Alex Travesset:
Implementation of metal-friendly EAM/FS-type semi-empirical potentials in HOOMD-blue: A GPU-accelerated molecular dynamics software. 352-360 - Maciej Waruszewski, Christian Kühnlein, Hanna Pawlowska, Piotr K. Smolarkiewicz:
MPDATA: Third-order accuracy for variable flows. 361-379 - Guangrui Sun, J. Andrzej Domaradzki:
Implicit LES using adaptive filtering. 380-408 - Seungwon Shin, Jalel Chergui, Damir Juric, Lyes Kahouadji, Omar K. Matar, Richard V. Craster:
A hybrid interface tracking - level set technique for multiphase flow with soluble surfactant. 409-435 - M. Yarmohammadi, Shahnam Javadi, Esmail Babolian:
Spectral iterative method and convergence analysis for solving nonlinear fractional differential equation. 436-450
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 2026-07-14 00:33 CEST 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, funded, and maintained by:
Schloss Dagstuhl - Leibniz Center for Informatics is a member of the Leibniz Association and is funded by the federal government of Germany and the states of Germany, especially Saarland and Rhineland‑Palatinate.
