A Three-Parameter Equation for Describing Vulcanization Curves

被引:0
|
作者
Dyatlov I.Y. [1 ]
Trufanova N.M. [1 ]
机构
[1] Perm National Research Polytechnic University, Perm
关键词
polymer compositions; rheometry; vulcanization; vulcanization parameters;
D O I
10.3103/S1068371220110048
中图分类号
学科分类号
摘要
Abstract: In this work, we have carried out an experimental study of the process of vulcanization of rubber compounds. During the experiment, a disk-shaped sample is placed between the working surfaces of the rheometer. It is then heated to a predetermined temperature and exposed to an oscillating load with a set amplitude and frequency. The temporal dependence of torque at a set temperature is plotted. At the end of the tests, the temporal dependences of the curves of torque at given temperatures have been obtained. These dependences have been transformed into a family of the curves of the degree of vulcanization completion versus time and temperature. Based on the analysis of the vulcanization curves family, the temperature dependence of the vulcanization completion time for different brands of rubber compounds has been plotted. We compared three ethylene–propylene rubber brands. Using the experimental results, the dependence has been obtained with allowance for the factors of temperature and time. An iterative procedure to determine the coefficients involved in the regression expression describing the degree of vulcanization of rubbers has been developed, and the accuracy of the used expression has been estimated. We compared the experimental and calculated dependences of the crosslinking completion degree. The dependence of the regression expression coefficients on temperature and the brand of rubber has been plotted, and their physical meaning has been interpreted. The possibilities of using the results obtained in mathematical modelling of the process of technological vulcanization of products of cable insulation are described. © 2020, Allerton Press, Inc.
引用
收藏
页码:681 / 685
页数:4
相关论文
共 50 条
  • [1] The analysis of a three-parameter equation for isothermal conditions
    Mianowski, A
    Szarawara, J
    Minkina, M
    PRZEMYSL CHEMICZNY, 2003, 82 (8-9): : 1227 - 1230
  • [2] Formula of three-parameter power function for Ε-N curves
    Fu, Huimin
    Beijing Hangkong Hangtian Daxue Xuebao/Journal of Beijing University of Aeronautics and Astronautics, 1993, (02): : 57 - 60
  • [4] Recent advances on solving the three-parameter infiltration equation
    Swamee, Prabhata K.
    Rathie, Pushpa N.
    Ozelim, Luan Carlos de S. M.
    Cavalcante, Andre L. B.
    JOURNAL OF HYDROLOGY, 2014, 509 : 188 - 192
  • [5] FOUR-PARAMETER LOGNORMAL CURVES IN WAGE DISTRIBUTION MODELS: COMPARISON WITH THREE-PARAMETER LOGNORMAL CURVES
    Bilkova, Diana
    13TH INTERNATIONAL DAYS OF STATISTICS AND ECONOMICS, 2019, : 131 - 154
  • [6] A Three-Parameter Problem for Fractional Differential Equation with an Abstract Operator
    R. R. Ashurov
    N. Sh. Nuraliyeva
    Lobachevskii Journal of Mathematics, 2024, 45 (11) : 5788 - 5801
  • [7] A three-parameter cubic equation of state for prediction of thermodynamic properties of fluids
    Farrokh-Niae, A. H.
    Moddarress, H.
    Mohsen-Nia, M.
    JOURNAL OF CHEMICAL THERMODYNAMICS, 2008, 40 (01): : 84 - 95
  • [8] Three-Parameter Corresponding-States Correlations for Joule–Thomson Inversion Curves
    Castillo, M.G.
    Colina, C.M.
    Dubuc, J.E.
    Olivera-Fuentes, C.G.
    International Journal of Thermophysics, 1999, 20 (06): : 1737 - 1751
  • [9] THREE-PARAMETER CUBIC EQUATION OF STATE FOR PURE COMPONENTS OF HEAVY OILS
    Kumar, Ashutosh
    Henni, Amr
    CANADIAN JOURNAL OF CHEMICAL ENGINEERING, 2011, 89 (04): : 869 - 878
  • [10] A three-parameter Kozeny-Carmangeneralized equation for fractal porous media
    Henderson, Nelio
    Brettas, Juan C.
    Sacco, Wagner F.
    CHEMICAL ENGINEERING SCIENCE, 2010, 65 (15) : 4432 - 4442