Flow instability in polymer solutions and melts

被引:0
|
作者
A. Ya. Malkin
机构
[1] Russian Academy of Sciences,Topchiev Institute of Petrochemical Synthesis
来源
Polymer Science Series C | 2006年 / 48卷
关键词
Polymer Science Series; Flow Instability; Channel Outlet; Deborah Number; Weissenberg Number;
D O I
暂无
中图分类号
学科分类号
摘要
The existing experimental data concerning the problem of flow instability in polymer solutions and melts is considered and critically discussed. The instability is understood as both regular distortions of the jet surface shape and turbulence of the flow as such. The visual manifestations and physical mechanisms determining the development of flow instability are analyzed and classified. The following principal forms of instability are distinguished: small-scale regular surface defects, periodic oscillations with the scale of the jet diameter, the slip—stick periodic transition phenomenon, self-oscillations of the stream, jet spurt, and large-scale distortions passing into stream discontinuities. In all cases, the instability of the jet is due to rubber elasticity of polymer fluids, a property which causes storage of elastic energy during deformation with its subsequent release in the form of stream distortions. Therefore, the general criterion for the onset of instability is a certain critical value of the Weissenberg number. The key factors determining the loss of the flow stability are concentration of stresses at the channel outlet, transition from laminar flow to slip along a solid wall (adhesive ruptures) under certain critical conditions, and mechanical fracture (cohesive ruptures) of a material. In the appearance of hysteresis oscillations, bulk elasticity and compressibility of the melt also play a certain role. Alternative mechanisms proposed in the literature are also discussed. Examples illustrating the possibility of suppressing jet distortions are given; this suppression is important for many industrial applications in polymer processing.
引用
收藏
页码:21 / 37
页数:16
相关论文
共 50 条
  • [31] ENTANGLEMENT SCALING IN POLYMER MELTS AND SOLUTIONS
    KAVASSALIS, TA
    NOOLANDI, J
    MACROMOLECULES, 1989, 22 (06) : 2709 - 2720
  • [32] VISCOELASTICITY OF POLYMER MELTS AND CONCENTRATED SOLUTIONS
    ACIERNO, D
    MARRUCCI, G
    RHEOLOGICA ACTA, 1975, 14 (02) : 193 - 193
  • [33] DYNAMICS OF POLYMER-SOLUTIONS AND MELTS
    KREMER, K
    FESTKORPERPROBLEME - ADVANCES IN SOLID STATE PHYSICS 32, 1992, 32 : 1 - 18
  • [34] CHAIN ENTANGLEMENT IN POLYMER MELTS AND SOLUTIONS
    COLBY, RH
    RUBINSTEIN, M
    VIOVY, JL
    MACROMOLECULES, 1992, 25 (02) : 996 - 998
  • [35] Elongational rheology of polymer melts and solutions
    Collier, JR
    Romanoschi, O
    Petrovan, S
    JOURNAL OF APPLIED POLYMER SCIENCE, 1998, 69 (12) : 2357 - 2367
  • [36] Elongational rheology of polymer melts and solutions
    Louisiana State Univ, Baton Rouge, United States
    J Appl Polym Sci, 12 (2357-2367):
  • [37] Polymer melts and polymer solutions near patterned surfaces
    Seok, C
    Freed, KF
    Szleifer, I
    JOURNAL OF CHEMICAL PHYSICS, 2000, 112 (14): : 6443 - 6451
  • [38] Elastic flow-front fingering instability in flowing polymer solutions
    Kabanemi, Kalonji K.
    Hetu, Jean-Francois
    Sammoun, Samira H.
    RHEOLOGICA ACTA, 2006, 45 (05) : 693 - 704
  • [39] Elastic flow-front fingering instability in flowing polymer solutions
    Kalonji K. Kabanemi
    Jean-François Hétu
    Samira H. Sammoun
    Rheologica Acta, 2006, 45 : 693 - 704
  • [40] ELONGATIONAL FLOW AND MELT-SPINNING INSTABILITY OF CONCENTRATED SUSPENSIONS OF SMALL PARTICLES IN POLYMER MELTS
    WHITE, JL
    TANAKA, H
    JOURNAL OF APPLIED POLYMER SCIENCE, 1981, 26 (02) : 579 - 589