SINGLE-POINT CORRECTION FOR PARALLEL DISKS RHEOMETRY

被引:29
|
作者
CARVALHO, MS [1 ]
PADMANABHAN, M [1 ]
MACOSKO, CW [1 ]
机构
[1] UNIV MINNESOTA,DEPT CHEM ENGN & MAT SCI,MINNEAPOLIS,MN 55455
关键词
D O I
10.1122/1.550532
中图分类号
O3 [力学];
学科分类号
08 ; 0801 ;
摘要
The nonhomogeneous nature of the flow in the parallel disks rheometer necessitates the differentiation of the measured quantities (torque and normal force) with respect to the shear rate at the disk rim. Commercial instruments do not calculate true material functions online, rather they report apparent Newtonian values, i.e., ones obtained assuming the material functions are constants. In this work, we present a single-point correction technique to obtain approximate values for material functions without numerical differentiation. The advantage of the single-point correction method is that it gives more accurate results than the apparent Newtonian values and it takes less time than numerical differentiation. This can, therefore, be useful in quality control laboratories and for process-line measurements where reasonably accurate data are needed in a short time. A single-point correction is applied to the parallel disks device for the shear viscosity and a new correction method for the normal stress coefficients is also developed. The accuracy of these approximate methods is tested with experimental results for a polymer melt and a polymer solution. The correction for both shear viscosity 77 and normal stress coefficient lir = ‘’Pj—avoids the numerical differentiation of the data and can be easily implemented in software that provide online material functions. © 1985, The Society of Rheology. All rights reserved.
引用
收藏
页码:1925 / 1936
页数:12
相关论文
共 50 条
  • [31] Single-Point Vulnerabilities in Atherosclerotic Plaque
    Giannarelli, Chiara
    JOURNAL OF THE AMERICAN COLLEGE OF CARDIOLOGY, 2023, 81 (23) : 2228 - 2230
  • [32] SINGLE-POINT DETERMINATION OF INTRINSIC VISCOSITY
    VARMA, TD
    SENGUPTA, M
    JOURNAL OF APPLIED POLYMER SCIENCE, 1971, 15 (07) : 1599 - &
  • [33] Single-point velocity distribution in turbulence
    Falkovich, G
    Lebedev, V
    PHYSICAL REVIEW LETTERS, 1997, 79 (21) : 4159 - 4161
  • [34] Initial data for a single-point quenching
    Chan, CY
    Liu, HT
    DYNAMICS OF CONTINUOUS DISCRETE AND IMPULSIVE SYSTEMS, 2001, 8 (01): : 15 - 23
  • [35] SINGLE-POINT ILB AT NARROW PITCH
    DEHAINE, G
    COURANT, P
    IEEE TRANSACTIONS ON COMPONENTS PACKAGING AND MANUFACTURING TECHNOLOGY PART B-ADVANCED PACKAGING, 1994, 17 (04): : 559 - 563
  • [36] Estimation of bias for single-point calibration
    Banfai, Balazs
    Kemeny, Sandor
    JOURNAL OF CHEMOMETRICS, 2012, 26 (3-4) : 117 - 124
  • [37] A single-point characterization of representable uninorms
    Fodor, Janos
    De Baets, Bernard
    FUZZY SETS AND SYSTEMS, 2012, 202 : 89 - 99
  • [38] SINGLE-POINT DIAMOND MACHINING OF GLASSES
    PUTTICK, KE
    RUDMAN, MR
    SMITH, KJ
    FRANKS, A
    LINDSEY, K
    PROCEEDINGS OF THE ROYAL SOCIETY OF LONDON SERIES A-MATHEMATICAL PHYSICAL AND ENGINEERING SCIENCES, 1989, 426 (1870): : 19 - 30
  • [39] HUBBLE - THE CASE OF THE SINGLE-POINT FAILURE
    WALDROP, MM
    SCIENCE, 1990, 249 (4970) : 735 - 736
  • [40] 2-POINT CONVERTER FOR SINGLE-POINT RECORDER
    HALL, EP
    NELSON, WL
    ANALYTICAL CHEMISTRY, 1954, 26 (08) : 1396 - 1397