Guaranteed lower bounds for eigenvalues C Carstensen, J Gedicke
Mathematics of Computation 83 (290), 2605-2629, 2014
110 2014 An oscillation-free adaptive FEM for symmetric eigenvalue problems C Carstensen, J Gedicke
Numerische Mathematik 118 (3), 401-427, 2011
62 2011 Explicit error estimates for Courant, Crouzeix-Raviart and Raviart-Thomas finite element methods C Carstensen, J Gedicke, D Rim
Journal of Computational Mathematics 30 (4), 2012
60 2012 An adaptive finite element eigenvalue solver of asymptotic quasi-optimal computational complexity C Carstensen, J Gedicke
SIAM Journal on Numerical Analysis 50 (3), 1029-1057, 2012
53 2012 Computational competition of symmetric mixed FEM in linear elasticity C Carstensen, M Eigel, J Gedicke
Computer methods in applied mechanics and engineering 200 (41-44), 2903-2915, 2011
41 2011 Arnold--Winther mixed finite elements for Stokes eigenvalue problems J Gedicke, A Khan
SIAM Journal on Scientific Computing 40 (5), A3449-A3469, 2018
31 2018 An adaptive homotopy approach for non-selfadjoint eigenvalue problems C Carstensen, J Gedicke, V Mehrmann, A Miedlar
Numerische Mathematik 119 (3), 557-583, 2011
27 2011 An Adaptive P_1 Finite Element Method for Two-Dimensional Transverse Magnetic Time Harmonic Maxwell’s Equations with General Material Properties and General Boundary Conditions SC Brenner, J Gedicke, LY Sung
Journal of Scientific Computing 68 (2), 848-863, 2016
26 2016 SC Brenner, J Gedicke, LY Sung
SIAM Journal on Numerical Analysis 56 (3), 1758-1785, 2018
24 2018 Hodge decomposition for two‐dimensional time‐harmonic Maxwell's equations: impedance boundary condition SC Brenner, J Gedicke, LY Sung
Mathematical Methods in the Applied Sciences 40 (2), 370-390, 2017
23 2017 A posteriori error estimators for convection–diffusion eigenvalue problems J Gedicke, C Carstensen
Computer Methods in Applied Mechanics and Engineering 268, 160-177, 2014
21 2014 Justification of the saturation assumption C Carstensen, D Gallistl, J Gedicke
Numerische Mathematik 134, 1-25, 2016
19 2016 P 1 finite element methods for an elliptic optimal control problem with pointwise state constraintsSC Brenner, L Sung, J Gedicke
IMA Journal of Numerical Analysis 40 (1), 1-28, 2020
18 2020 An A Posteriori Analysis of SC Brenner, J Gedicke, LY Sung, Y Zhang
SIAM Journal on Numerical Analysis 55 (1), 87-108, 2017
18 2017 Robust residual-based a posteriori Arnold–Winther mixed finite element analysis in elasticity C Carstensen, J Gedicke
Computer Methods in Applied Mechanics and Engineering 300, 245-264, 2016
17 2016 Divergence-conforming discontinuous Galerkin finite elements for Stokes eigenvalue problems J Gedicke, A Khan
Numerische Mathematik 144, 585-614, 2020
16 2020 An adaptive P 1 finite element method for two-dimensional Maxwell’s equations SC Brenner, J Gedicke, LY Sung
Journal of Scientific Computing 55 (3), 738-754, 2013
15 2013 An equilibrated a posteriori error estimator for arbitrary-order Nédélec elements for magnetostatic problems J Gedicke, S Geevers, I Perugia
Journal of Scientific Computing 83, 1-23, 2020
14 2020 Numerical experiments for the Arnold--Winther mixed finite elements for the Stokes problem C Carstensen, J Gedicke, EJ Park
SIAM Journal on Scientific Computing 34 (4), A2267-A2287, 2012
13 2012 A polynomial-degree-robust a posteriori error estimator for Nédélec discretizations of magnetostatic problems J Gedicke, S Geevers, I Perugia, J Schöberl
SIAM Journal on Numerical Analysis 59 (4), 2237-2253, 2021
12 2021 
Li-yeng SungLouisiana State UniversityE-mail megerősítve itt: math.lsu.edu
