Evaluation of molecular weight distribution from dynamic moduli

被引:0
|
作者
Maria Rossella Nobile
Franco Cocchini
机构
[1] Dipartimento di Ingegneria Chimica e Alimentare Università di Salerno Fisciano (Sa),
[2] Italy e-mail nobile@dica.unisa.it,undefined
来源
Rheologica Acta | 2001年 / 40卷
关键词
Key words Dynamic moduli; Viscoelasticity; Polydispersity;
D O I
暂无
中图分类号
学科分类号
摘要
A method to evaluate molecular weight distribution (MWD) from dynamic moduli is presented here. It relies on the least-square fitting of the dynamic data to a model whose parameters depend on the MWD. In particular, the analytical solution for the relaxation modulus previously obtained from the double reptation model, with the Tuminello step relaxation function and the Generalized Exponential Function (GEX) describing the MWD (Nobile and Cocchini 2000), has been used. A Finite Element Approximation (FEA) has been applied to calculate dynamic moduli from the relaxation modulus as a function of MWD. The sensitiveness of the GEX-double reptation dynamic moduli on the model parameters has also been investigated and the results show that large changes of the Mw/Mn ratio weakly affect the dynamic moduli, while small changes of the Mz/Mw ratio significantly deform the dynamic moduli curves. The use of rheological data to obtain MWD, by the model used in this paper, will, therefore, be able to give rather well defined Mz/Mw ratios, while more uncertainty will be presented in the Mw/Mn results. The so-called GEX-rheological model for the dynamic moduli was applied to fit the experimental data of different polymers in order to obtain the best-fit parameters of the MWD of these polymers, without the need for the inversion of the double reptation integral equation. The stability of the results has been confirmed through the evaluation of the 90% confidence intervals for the first molecular weight averages. Finally, concerning the Mw and Mz values, the predictions obtained from the dynamic moduli measurements differ by less than 10% from those obtained from GPC measurements while, as expected, more uncertainty is present in the Mn predictions.
引用
收藏
页码:111 / 119
页数:8
相关论文
共 50 条
  • [31] Reduced order models for dynamic molecular weight distribution in polymerization processes
    Kang, Jiayuan
    Shao, Zhijiang
    Chen, Xi
    Biegler, Lorenz T.
    COMPUTERS & CHEMICAL ENGINEERING, 2019, 126 : 280 - 291
  • [32] CHARACTERIZATION OF MOLECULAR-WEIGHT DISTRIBUTION OF INSOLUBLE POLYMERS BY DYNAMIC RHEOLOGY
    WU, S
    ABSTRACTS OF PAPERS OF THE AMERICAN CHEMICAL SOCIETY, 1986, 191 : 83 - PMSE
  • [33] CHARACTERIZATION OF POLYMER MOLECULAR-WEIGHT DISTRIBUTION BY DYNAMIC MELT RHEOMETRY
    WU, SH
    ABSTRACTS OF PAPERS OF THE AMERICAN CHEMICAL SOCIETY, 1984, 187 (APR): : 8 - PMSE
  • [34] MOLECULAR-WEIGHT AND MOLECULAR-WEIGHT DISTRIBUTION
    WARD, TC
    ABSTRACTS OF PAPERS OF THE AMERICAN CHEMICAL SOCIETY, 1984, 188 (AUG): : 43 - POLY
  • [36] Determination of molecular weight distribution from rheological experiments
    Kutschmann, EM
    ANNUAL TRANSACTIONS OF THE NORDIC RHEOLOGY SOCIETY, VOL 4, 1996: GENERAL PAPERS AND PAPERS FROM THE SPECIAL SYMPOSIUM - INDUSTRIAL RHEOLOGY, 1996, 4 : 69 - 71
  • [37] Molecular weight distribution of polyisoprene from Lactarius volemus
    Ohya, N
    Takizawa, J
    Kawahara, S
    Tanaka, Y
    PHYTOCHEMISTRY, 1998, 48 (05) : 781 - 786
  • [38] Tide forecasting method based on dynamic weight distribution for operational evaluation
    Qiu, Shao-wei
    Dong, Zeng-chuan
    Xu, Fen
    Sun, Li
    Chen, Sheng
    WATER SCIENCE AND ENGINEERING, 2009, 2 (01) : 25 - 31
  • [39] MOLECULAR WEIGHT, MOLECULAR WEIGHT DISTRIBUTION AND MOLECULAR SIZE OF A NATIVE DEXTRAN
    AROND, LH
    FRANK, HP
    JOURNAL OF PHYSICAL CHEMISTRY, 1954, 58 (11): : 953 - 957
  • [40] Molecular Weight Distribution Evaluation of Polysaccharides and Glycoconjugates Using Analytical Ultracentrifugation
    Harding, Stephen E.
    Abdelhameed, Ali Saber
    Morris, Gordon A.
    MACROMOLECULAR BIOSCIENCE, 2010, 10 (07) : 714 - 720