| 1 |
Melt fracture modeled as 2D elastic flow instability
Kwon Y
Rheologica Acta, 54(5), 445, 2015 |
| 2 |
Decoupled algorithm for transient viscoelastic flow modeling
Kwon Y, Park KS
Korea-Australia Rheology Journal, 24(1), 53, 2012 |
| 3 |
Convergence limit in numerical modeling of steady contraction viscoelastic flow and time-dependent behavior near the limit
Kwon Y, Han JH
Korea-Australia Rheology Journal, 22(4), 237, 2010 |
| 4 |
Numerical description of start-up viscoelastic plane Poiseuille flow
Park KS, Kwon YD
Korea-Australia Rheology Journal, 21(1), 47, 2009 |
| 5 |
Numerical result of complex quick time behavior of viscoelastic fluids in flow domains with traction boundaries
Kwon Y
Korea-Australia Rheology Journal, 19(4), 211, 2007 |
| 6 |
Numerical analysis of viscoelastic flows in a channel obstructed by an asymmetric array of obstacles
Kwon Y
Korea-Australia Rheology Journal, 18(3), 161, 2006 |
| 7 |
Finite element analysis of viscoelastic flows in a domain with geometric singularities
Yoon S, Kwon Y
Korea-Australia Rheology Journal, 17(3), 99, 2005 |
| 8 |
Finite element analysis of planar 4:1 contraction flow with the tensor-logarithmic formulation of differential constitutive equations
Kwon Y
Korea-Australia Rheology Journal, 16(4), 183, 2004 |
| 9 |
Differential viscoelastic constitutive equations for polymer melts in steady shear and elongational flows
Zatloukal M
Journal of Non-Newtonian Fluid Mechanics, 113(2-3), 209, 2003 |
| 10 |
Finite element modeling of high Deborah number planar contraction flows with rational function interpolation of the Leonov model
Kwon Y, Kim SJ, Kim S
Korea-Australia Rheology Journal, 15(3), 131, 2003 |
