Correspondence rule between the curing theories with cyclization and without cyclization

Xu Ri Huang; Xing Cai Xiao; Ze Sheng Li; Chia Chung Sun; Au Chin Tang

Correspondence rule between the curing theories with cyclization and without cyclization

Xu Ri Huang^*, Xing Cai Xiao, Ze Sheng Li, Chia Chung Sun, Au Chin Tang

^*Corresponding author for this work

Jilin University

Research output: Contribution to journal › Article › peer-review

Abstract

By means of the sol fraction of the A_a1⋯ A_a1⋯ - B_b1 ⋯ B_b1-type polymerization in which the cyclization is involved, the equilibrium number fraction distribution is obtained by using Lagrange's expansion techniques. Furthermore, a correspondence rule between the curing theories with cyclization and without cyclization is proposed. Using this rule various results of the curing theory with cyclization can be obtained directly from the corresponding ones of the curing theory without cyclization.

Original language	English
Pages (from-to)	x39-814
Journal	Kao Teng Hsueh Hsiao Hua Heush Hsueh Pao/ Chemical Journal of Chinese Universities
Volume	17
Issue number	5
Publication status	Published - 1996
Externally published	Yes

Keywords

Cyclization
Equilibrium number fraction distribution
Non-linear polymerization
Polymer moment

Cite this

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title = "Correspondence rule between the curing theories with cyclization and without cyclization",

abstract = "By means of the sol fraction of the Aa1⋯ Aa1⋯ - Bb1 ⋯ Bb1-type polymerization in which the cyclization is involved, the equilibrium number fraction distribution is obtained by using Lagrange's expansion techniques. Furthermore, a correspondence rule between the curing theories with cyclization and without cyclization is proposed. Using this rule various results of the curing theory with cyclization can be obtained directly from the corresponding ones of the curing theory without cyclization.",

keywords = "Cyclization, Equilibrium number fraction distribution, Non-linear polymerization, Polymer moment",

author = "Huang, {Xu Ri} and Xiao, {Xing Cai} and Li, {Ze Sheng} and Sun, {Chia Chung} and Tang, {Au Chin}",

year = "1996",

language = "English",

volume = "17",

pages = "x39--814",

journal = "Kao Teng Hsueh Hsiao Hua Heush Hsueh Pao/ Chemical Journal of Chinese Universities",

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publisher = "Higher Education Press Limited Company",

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TY - JOUR

T1 - Correspondence rule between the curing theories with cyclization and without cyclization

AU - Huang, Xu Ri

AU - Xiao, Xing Cai

AU - Li, Ze Sheng

AU - Sun, Chia Chung

AU - Tang, Au Chin

PY - 1996

Y1 - 1996

N2 - By means of the sol fraction of the Aa1⋯ Aa1⋯ - Bb1 ⋯ Bb1-type polymerization in which the cyclization is involved, the equilibrium number fraction distribution is obtained by using Lagrange's expansion techniques. Furthermore, a correspondence rule between the curing theories with cyclization and without cyclization is proposed. Using this rule various results of the curing theory with cyclization can be obtained directly from the corresponding ones of the curing theory without cyclization.

AB - By means of the sol fraction of the Aa1⋯ Aa1⋯ - Bb1 ⋯ Bb1-type polymerization in which the cyclization is involved, the equilibrium number fraction distribution is obtained by using Lagrange's expansion techniques. Furthermore, a correspondence rule between the curing theories with cyclization and without cyclization is proposed. Using this rule various results of the curing theory with cyclization can be obtained directly from the corresponding ones of the curing theory without cyclization.

KW - Cyclization

KW - Equilibrium number fraction distribution

KW - Non-linear polymerization

KW - Polymer moment

UR - http://www.scopus.com/inward/record.url?scp=2842602392&partnerID=8YFLogxK

M3 - Article

AN - SCOPUS:2842602392

SN - 0251-0790

VL - 17

SP - x39-814

JO - Kao Teng Hsueh Hsiao Hua Heush Hsueh Pao/ Chemical Journal of Chinese Universities

JF - Kao Teng Hsueh Hsiao Hua Heush Hsueh Pao/ Chemical Journal of Chinese Universities

IS - 5

ER -

Correspondence rule between the curing theories with cyclization and without cyclization

Abstract

Keywords

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