| 109 - 121 |
An isothermal model for high-speed spinning of liquid crystalline polymer fibers - coupling of flow, orientation, and crystallization
Forest MG, Ueda T |
| 123 - 130 |
Improved quantification of the drag reduction phenomenon through turbulence reduction parameters
Gasljevic K, Matthys EF |
| 131 - 148 |
An improved diameter scaling correlation for turbulent flow of drag-reducing polymer solutions
Gasljevic K, Aguilar G, Matthys EF |
| 149 - 158 |
The response of electrorheological fluid under oscillatory squeeze flow
See H, Field JS, Pfister B |
| 159 - 190 |
Thermoviscoelastic simulation of thermally and pressure-induced stresses in injection moulding for the prediction of shrinkage and warpage for fibre-reinforced thermoplastics
Zheng R, Kennedy P, Phan-Thien N, Fan XJ |
| 191 - 215 |
Variance reduction methods for CONNFFESSIT-like simulations
Bonvin J, Picasso M |
| 217 - 232 |
Time-dependent finite-element method for the simulation of three-dimensional viscoelastic flow with integral models
Rasmussen HK |
| 233 - 256 |
Galerkin/least-square finite-element methods for steady viscoelastic flows
Fan YR, Tanner RI, Phan-Thien N |
| 257 - 274 |
Simulation of fibre suspension flows by the Brownian configuration field method
Fan XJ, Phan-Thien N, Zheng R |
| 275 - 287 |
Simulation of the evolution of concentrated shear layers in a Maxwell fluid with a fast high-resolution finite-difference scheme
Kupferman R, Denn MM |
| 289 - 290 |
Some comments on "Variational principle and variational inequality for a yield stress fluid in the presence of slip" by R.R. Huilgol, JNNFM-75 (1998) 231-251
Zwick KJ, Ayyaswamy PS, Cohen IM |
| 291 - 293 |
Reply to comments by K.J. Zwick, P.S. Ayyaswamy and L.M. Cohen
Huilgol RR |
