most citedA Space Time Domain Decomposition Approach using Enhanced Velocity Mixed Finite Element Method

17 citations · 34 across the 4 of their papers we have counts for

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5 papers

math.NA2019★ 16 cited

Error indicator for the incompressible Darcy flow problems using Enhanced Velocity Mixed Finite Element Method

Yerlan Amanbek, Gurpreet Singh, Gergina Pencheva +1

In the flow and transport numerical simulation, mesh adaptivity strategy is important in reducing the usage of CPU time and memory. The refinement based on the pressure error estim…

math.NA2019

Recovery of the Interface Velocity for the Incompressible Flow in Enhanced Velocity Mixed Finite Element Method

Yerlan Amanbek, Gurpreet Singh, Mary F. Wheeler

The velocity, coupling term in the flow and transport problems, is important in the accurate numerical simulation or in the posteriori error analysis for adaptive mesh refinement.…

math.NA2018★ 1 cited

A Domain Decomposition Approach for Local Mesh Refinement in Space and Time

Gurpreet Singh, Mary F. Wheeler

We present an adaptive space-time mesh refinement approach based a domain decomposition approach (Singh and Wheeler, 2018) that allows different time-step sizes and mesh refinement…

math.NA2018

Multiscale Methods for Model Order Reduction of Non Linear Multiphase Flow Problems

Gurpreet Singh, Wingtat Leung, Mary F. Wheeler

Numerical simulations for flow and transport in subsurface porous media often prove computationally prohibitive due to property data availability at multiple spatial scales that ca…

math.NA2018★ 17 cited

A Space Time Domain Decomposition Approach using Enhanced Velocity Mixed Finite Element Method

Gurpreet Singh, Mary F. Wheeler

A space-time domain decomposition approach is presented as a natural extension of the enhanced velocity mixed finite element (EVMFE) [Wheeler et. al] for spatial domain decompositi…