Parametric reduced order modeling-based discrete velocity method for simulation of steady rarefied flows

LM Yang, X Zhao, C Shu, YJ Du - Journal of Computational Physics, 2021 - Elsevier
In this work, a parametric reduced order modeling-based discrete velocity method (PROM-
DVM) is developed for simulation of steady rarefied flows. This method aims to reduce the …

L1-based reduced over collocation and hyper reduction for steady state and time-dependent nonlinear equations

Y Chen, L Ji, A Narayan, Z Xu - Journal of Scientific Computing, 2021 - Springer
The task of repeatedly solving parametrized partial differential equations (pPDEs) in
optimization, control, or interactive applications makes it imperative to design highly efficient …

[PDF][PDF] Practical absorbing boundary conditions for wave propagation on arbitrary domain

F Wang, JZ Yang, C Yuan - ADVANCES IN APPLIED …, 2020 - global-sci.com
This paper presents an absorbing boundary conditions (ABCs) for wave propagations on
arbitrary computational domains. The purpose of ABCs is to eliminate the unwanted …

Reduced basis method for the nonlinear Poisson–Boltzmann equation regularized by the range-separated canonical tensor format

C Kweyu, L Feng, M Stein, P Benner - International Journal of …, 2024 - degruyter.com
Abstract The Poisson–Boltzmann equation (PBE) is a fundamental implicit solvent
continuum model for calculating the electrostatic potential of large ionic solvated …