Saturation overshoot and pressure overshoot are studied by incorporating dynamic capillary pressure, capillary pressure hysteresis and hysteretic dynamic coefficient with a traditional fractional flow equation in one-dimensional space. Using the method of lines, the discretizations are constructed by applying the Castillo–Grone’s mimetic operators in the space direction and a semi-implicit integrator in the time direction. Convergence tests and conservation properties of the schemes are presented. Computed profiles capture both the saturation overshoot and pressure overshoot phenomena. Comparisons between numerical results and experiments illustrate the effectiveness and different features of the models
Abstract. Traditional two-phase flow models use an algebraic relationship between cap-illary pressur...
Several experiments have evidenced the occurrence of saturation overshoots for flows in homogeneous ...
We consider a prototype two-phase fluid-flow model with capillary forces. The pressure equation is s...
Saturation overshoot and pressure overshoot are studied by incorporating dynamic capillary pressure,...
Saturation overshoot and pressure overshoot are studied by incorporating dynamic capillary pressure,...
Saturation overshoot and pressure overshoot are studied by incorporating dynamic capillary pressure,...
Motivated by observations of saturation overshoot, this paper investigates numerical modeling of two...
{©} 2017 Elsevier Inc.Motivated by observations of saturation overshoot, this paper investigates num...
{©} 2017 Elsevier Inc.Motivated by observations of saturation overshoot, this paper investigates num...
{©} 2017 Elsevier Inc.Motivated by observations of saturation overshoot, this paper investigates num...
{©} 2017 Elsevier Inc.Motivated by observations of saturation overshoot, this paper investigates num...
Motivated by observations of saturation overshoot, this paper investigates numerical modeling of two...
We investigate the motion of two immiscible fluids in a porous medium described by the two-phase flo...
\u3cp\u3eWe analyze a fully discrete numerical scheme for the model describing two-phase immiscible ...
We analyze a fully discrete numerical scheme for the model describing two-phase immiscible flow in p...
Abstract. Traditional two-phase flow models use an algebraic relationship between cap-illary pressur...
Several experiments have evidenced the occurrence of saturation overshoots for flows in homogeneous ...
We consider a prototype two-phase fluid-flow model with capillary forces. The pressure equation is s...
Saturation overshoot and pressure overshoot are studied by incorporating dynamic capillary pressure,...
Saturation overshoot and pressure overshoot are studied by incorporating dynamic capillary pressure,...
Saturation overshoot and pressure overshoot are studied by incorporating dynamic capillary pressure,...
Motivated by observations of saturation overshoot, this paper investigates numerical modeling of two...
{©} 2017 Elsevier Inc.Motivated by observations of saturation overshoot, this paper investigates num...
{©} 2017 Elsevier Inc.Motivated by observations of saturation overshoot, this paper investigates num...
{©} 2017 Elsevier Inc.Motivated by observations of saturation overshoot, this paper investigates num...
{©} 2017 Elsevier Inc.Motivated by observations of saturation overshoot, this paper investigates num...
Motivated by observations of saturation overshoot, this paper investigates numerical modeling of two...
We investigate the motion of two immiscible fluids in a porous medium described by the two-phase flo...
\u3cp\u3eWe analyze a fully discrete numerical scheme for the model describing two-phase immiscible ...
We analyze a fully discrete numerical scheme for the model describing two-phase immiscible flow in p...
Abstract. Traditional two-phase flow models use an algebraic relationship between cap-illary pressur...
Several experiments have evidenced the occurrence of saturation overshoots for flows in homogeneous ...
We consider a prototype two-phase fluid-flow model with capillary forces. The pressure equation is s...