Name
Affiliation
Papers
J. H. ADLER
Mathematics Department, Pennsylvania State University, University Park, PA 16802, United States
23
Collaborators
Citations 
PageRank 
43
56
10.02
Referers 
Referees 
References 
81
196
170
Search Limit
100196
Title
Citations
PageRank
Year
An enriched Galerkin method for the Stokes equations00.342022
A Finite-Element Framework For A Mimetic Finite-Difference Discretization Of Maxwell'S Equations00.342021
Robust preconditioners for a new stabilized discretization of the poroelastic equations.10.352020
An a posteriori error estimator for the weak Galerkin least-squares finite-element method00.342019
Vector-potential finite-element formulations for two-dimensional resistive magnetohydrodynamics.00.342019
Composite-grid multigrid for diffusion on the sphere.00.342018
Robust Solvers for Maxwell's Equations with Dissipative Boundary Conditions.00.342017
Discrete Energy Laws for the First-Order System Least-Squares Finite-Element Approach.00.342017
Combining Deflation and Nested Iteration for Computing Multiple Solutions of Nonlinear Variational Problems.00.342017
Preconditioning a mass-conserving discontinuous Galerkin discretization of the Stokes equations.00.342017
A drift-diffusion solver using a finite-element method to analyze carrier dynamics at ultra-high solar concentrations00.342017
Constrained Optimization for Liquid Crystal Equilibria.40.452016
Monolithic Multigrid Methods for Two-Dimensional Resistive Magnetohydrodynamics50.522016
Energy Minimization for Liquid Crystal Equilibrium with Electric and Flexoelectric Effects.30.442015
Graded mesh approximation in weighted Sobolev spaces and elliptic equations in 2D20.422015
An Energy-Minimization Finite-Element Approach for the Frank--Oseen Model of Nematic Liquid Crystals30.412015
Error Analysis for Constrained First-Order System Least-Squares Finite-Element Methods.10.402014
Numerical Approximation of Asymptotically Disappearing Solutions of Maxwell's Equations.10.362013
Island Coalescence Using Parallel First-Order System Least Squares on Incompressible Resistive Magnetohydrodynamics.20.402013
Efficiency Based Adaptive Local Refinement for First-Order System Least-Squares Formulations140.922011
First-order system least squares and the energetic variational approach for two-phase flow10.382011
First-Order System Least Squares for Incompressible Resistive Magnetohydrodynamics100.852010
Nested Iteration and First-Order System Least Squares for Incompressible, Resistive Magnetohydrodynamics90.732010