Year |
Citation |
Score |
2019 |
Lee H, Lee H. Numerical Simulations of Viscoelastic Fluid Flows Past a Transverse Slot Using Least-Squares Finite Element Methods Journal of Scientific Computing. 79: 369-388. DOI: 10.1007/S10915-018-0856-X |
0.5 |
|
2017 |
Ervin VJ, Lee H, Ruiz-Ramírez J. Nonlinear Darcy fluid flow with deposition Journal of Computational and Applied Mathematics. 309: 79-94. DOI: 10.1016/J.Cam.2016.06.025 |
0.498 |
|
2016 |
Kuberry P, Lee H. Convergence of a fluid-structure interaction problem decoupled by a Neumann control over a single time step Journal of Mathematical Analysis and Applications. 437: 645-667. DOI: 10.1016/J.Jmaa.2016.01.022 |
0.386 |
|
2016 |
Ervin VJ, Lee H, Salgado AJ. Generalized Newtonian fluid flow through a porous medium Journal of Mathematical Analysis and Applications. 433: 603-621. DOI: 10.1016/J.Jmaa.2015.07.054 |
0.443 |
|
2016 |
Lee H, Xu S. Finite element error estimation for quasi-Newtonian fluid-structure interaction problems Applied Mathematics and Computation. 274: 93-105. DOI: 10.1016/J.Amc.2015.10.071 |
0.412 |
|
2015 |
Kuberry P, Lee H. Analysis of a Fluid-Structure Interaction Problem Recast in an Optimal Control Setting Siam Journal On Numerical Analysis. 53: 1464-1487. DOI: 10.1137/140958220 |
0.443 |
|
2015 |
Lee H, Xu S. Fully discrete error estimation for a quasi-Newtonian fluid-structure interaction problem Computers and Mathematics With Applications. DOI: 10.1016/J.Camwa.2015.12.024 |
0.406 |
|
2014 |
Lee H, Rife K. Least squares approach for the time-dependent nonlinear Stokes–Darcy flow Computers & Mathematics With Applications. 67: 1806-1815. DOI: 10.1016/J.Camwa.2014.04.002 |
0.587 |
|
2014 |
Ervin VJ, Jenkins EW, Lee H. Approximation of the stokes-darcy system by optimization Journal of Scientific Computing. 59: 775-794. DOI: 10.1007/S10915-013-9779-8 |
0.523 |
|
2013 |
Kuberry P, Lee H. A decoupling algorithm for fluid-structure interaction problems based on optimization Computer Methods in Applied Mechanics and Engineering. 267: 594-605. DOI: 10.1016/J.Cma.2013.10.006 |
0.456 |
|
2013 |
Galvin K, Lee H. Analysis and approximation of the Cross model for quasi-Newtonian flows with defective boundary conditions Applied Mathematics and Computation. 222: 244-254. DOI: 10.1016/J.Amc.2013.07.006 |
0.733 |
|
2013 |
Chen T, Lee H, Liu C. Numerical approximation of the Oldroyd-B model by the weighted least-squares/discontinuous Galerkin method Numerical Methods For Partial Differential Equations. 29: 531-548. DOI: 10.1002/Num.21719 |
0.507 |
|
2012 |
Galvin KJ, Lee H, Rebholz LG. Approximation of viscoelastic flows with defective boundary conditions Journal of Non-Newtonian Fluid Mechanics. 169: 104-113. DOI: 10.1016/J.Jnnfm.2011.12.002 |
0.733 |
|
2012 |
Lee H. Numerical approximation of Quasi‐Newtonian flows by ALE‐FEM Numerical Methods For Partial Differential Equations. 28: 1667-1695. DOI: 10.1002/Num.20698 |
0.519 |
|
2011 |
Lee HK, Olshanskii MA, Rebholz LG. On error analysis for the 3d navier-stokes equations in velocity-vorticity-helicity form Siam Journal On Numerical Analysis. 49: 711-732. DOI: 10.1137/10080124X |
0.506 |
|
2011 |
Lee H. Optimal control for quasi-Newtonian flows with defective boundary conditions Computer Methods in Applied Mechanics and Engineering. 200: 2498-2506. DOI: 10.1016/J.Cma.2011.04.019 |
0.595 |
|
2009 |
Cox CL, Lee H, Szurley DC. Optimal control of non-isothermal viscous fluid flow Mathematical and Computer Modelling. 50: 1142-1153. DOI: 10.1016/J.Mcm.2009.06.006 |
0.603 |
|
2008 |
Borggaard J, Lee H, Iliescu T, Roop JP, Son H. A two-level discretization method for the smagorinsky model Multiscale Modeling and Simulation. 7: 599-621. DOI: 10.1137/070704812 |
0.436 |
|
2008 |
Ervin VJ, Howell JS, Lee H. A two-parameter defect-correction method for computation of steady-state viscoelastic fluid flow Applied Mathematics and Computation. 196: 818-834. DOI: 10.1016/J.Amc.2007.07.014 |
0.493 |
|
2008 |
Jenkins E, Lee H. A domain decomposition method for the Oseen-viscoelastic flow equations ☆ Applied Mathematics and Computation. 195: 127-141. DOI: 10.1016/J.Amc.2007.04.086 |
0.543 |
|
2007 |
Ervin VJ, Lee H. Numerical approximation of a quasi-Newtonian Stokes flow problem with defective boundary conditions Siam Journal On Numerical Analysis. 45: 2120-2140. DOI: 10.1137/060669012 |
0.588 |
|
2007 |
Lee H, Lee H. Analysis and finite element approximation of an optimal control problem for the Oseen viscoelastic fluid flow Journal of Mathematical Analysis and Applications. 336: 1090-1106. DOI: 10.1016/J.Jmaa.2007.03.048 |
0.551 |
|
2007 |
Borggaard J, Iliescu T, Lee H, Roop JP, Son H. Numerical approximation of the Smagorinsky model by a two‐level method Pamm. 7: 1101005-1101006. DOI: 10.1002/Pamm.200700754 |
0.444 |
|
2006 |
Ervin VJ, Lee H. Defect correction method for viscoelastic fluid flows at high weissenberg number Numerical Methods For Partial Differential Equations. 22: 145-164. DOI: 10.1002/Num.20090 |
0.514 |
|
2005 |
Ervin VJ, Lee HK, Ntasin LN. Analysis of the Oseen-viscoelastic fluid flow problem Journal of Non-Newtonian Fluid Mechanics. 127: 157-168. DOI: 10.1016/J.Jnnfm.2005.03.006 |
0.471 |
|
2004 |
Lee H. A Multigrid Method for Viscoelastic Fluid Flow Siam Journal On Numerical Analysis. 42: 109-129. DOI: 10.1137/S0036142902415924 |
0.484 |
|
2004 |
Lee HK. Analysis of a defect correction method for viscoelastic fluid flow Computers and Mathematics With Applications. 48: 1213-1229. DOI: 10.1016/J.Camwa.2004.10.016 |
0.452 |
|
2004 |
Lee HK. Dynamics of accretion flows dominated by the poynting flux onto black holes Progress of Theoretical Physics Supplement. 155: 369-370. |
0.318 |
|
2003 |
Liakos A, Lee H. Two-level finite element discretization of viscoelastic fluid flow ☆ Computer Methods in Applied Mechanics and Engineering. 192: 4965-4979. DOI: 10.1016/S0045-7825(03)00443-2 |
0.568 |
|
2003 |
Lee HK. Two-dimensional accretion flow driven by Poynting flux Journal of the Korean Physical Society. 42. |
0.364 |
|
2002 |
Layton W, Lee HK, Peterson J. A defect-correction method for the incompressible Navier-Stokes equations Applied Mathematics and Computation. 129: 1-19. DOI: 10.1016/S0096-3003(01)00026-1 |
0.423 |
|
2002 |
Lee HK. An optimization-based domain decomposition method for the Boussinesq equations Numerical Methods For Partial Differential Equations. 18: 1-25. DOI: 10.1002/Num.1043 |
0.5 |
|
2002 |
Lee HK. Radial equation for an accretion flow driven by Poynting flux Journal of the Korean Physical Society. 40: 934-937. |
0.366 |
|
2000 |
Gunzburger MD, Lee HK. An optimization-based domain decomposition method for the Navier-Stokes equations Siam Journal On Numerical Analysis. 37: 1455-1480. DOI: 10.1137/S0036142998332864 |
0.533 |
|
2000 |
Lee HK. An optimization-based domain decomposition method for a nonlinear problem Applied Mathematics and Computation. 113: 23-42. DOI: 10.1016/S0096-3003(99)00079-X |
0.452 |
|
1998 |
Layton W, Lee HK, Peterson J. Numerical Solution of the Stationary Navier--Stokes Equations Using a Multilevel Finite Element Method Siam Journal On Scientific Computing. 20: 1-12. DOI: 10.1137/S1064827596306045 |
0.492 |
|
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