Partitioned time stepping method for a dual-porosity-Stokes model
type: Item
instance of: scholarly article
title: Partitioned time stepping method for a dual-porosity-Stokes model
zbMATH Open document ID: 1419.65030
author: Li Shan
author: Jiangyong Hou
author: Jie Chen
author: Wenjing Yan
published in: Journal of Scientific Computing
publication date: 2019-06-27T00:00:00Z
Mathematics Subject Classification ID: 65M06
Mathematics Subject Classification ID: 65N30
Mathematics Subject Classification ID: 65M15
Mathematics Subject Classification ID: 76D07
Mathematics Subject Classification ID: 76S05
Mathematics Subject Classification ID: 35Q35
zbMATH DE Number: 7074530
zbMATH Keywords: dual-porosity-Stokes model
zbMATH Keywords: partitioned time stepping method
zbMATH Keywords: Beavers-Joseph interface condition
zbMATH Keywords: error estimate
MaRDI profile type: Publication
full work available at URL: s10915-018-0879-3
OpenAlex ID: W2903420685
cites work: Parallel, non-iterative, multi-physics domain decomposition methods for time-dependent Stokes-Darcy systems
cites work: Finite Element Approximations for Stokes–Darcy Flow with Beavers–Joseph Interface Conditions
cites work: Coupled Stokes-Darcy model with Beavers-Joseph interface boundary condition
cites work: Robin-Robin domain decomposition methods for the steady-state Stokes-Darcy system with the Beavers-Joseph interface condition
cites work: Decoupled time stepping methods for fluid-fluid interaction
cites work: Partitioned Time Stepping for a Parabolic Two Domain Problem
cites work: Efficient and long-time accurate second-order methods for the Stokes-Darcy system
cites work: An efficient and long-time accurate third-order algorithm for the Stokes-Darcy system
cites work: Mathematical and numerical models for coupling surface and groundwater flows
cites work: A dual-porosity-Stokes model and finite element method for coupling dual-porosity flow and free flow
cites work: A Domain Decomposition Method for the Steady-State Navier--Stokes--Darcy Model with Beavers--Joseph Interface Condition
cites work: On The Interface Boundary Condition of Beavers, Joseph, and Saffman
cites work: Uncoupling evolutionary groundwater-surface water flows using the Crank-Nicolson leapfrog method
cites work: Coupling Fluid Flow with Porous Media Flow
cites work: Stability of two IMEX methods, CNLF and BDF2-AB2, for uncoupling systems of evolution equations
cites work: Analysis of Long Time Stability and Errors of Two Partitioned Methods for Uncoupling Evolutionary Groundwater--Surface Water Flows
cites work: Long time stability of four methods for splitting the evolutionary Stokes-Darcy problem into Stokes and Darcy subproblems
cites work: Decoupled schemes for a non-stationary mixed Stokes-Darcy model
cites work: Partitioned time stepping method for fully evolutionary Stokes-Darcy flow with Beavers-Joseph interface conditions
cites work: A decoupling method with different subdomain time steps for the nonstationary stokes–darcy model
cites work: Stability and convergence analysis of a decoupled algorithm for a fluid-fluid interaction problem
Wikidata QID: Q128846673
DOI: 10.1007/S10915-018-0879-3
description: scientific article; zbMATH DE number 7074530