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橡胶硫化曲线变化的数学模型拟合 Ⅰ.有返原现象的硫化曲线 被引量:6

A MATHEMATICAL MODEL OF RUBBER VULCANIZATION CURVE CHANGE I . VULCANIZATION CURVE FOR REVERSION CHARACTERISTIC
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摘要 提出了用组合模型y(P)=f_1(t)十f_2(t)描述硫化过程转矩P的变化。式中f_1(t)和f_2(t)分别表示硫化反应和老化反应对P变化的贡献部分。模型参数的确定采用Tobolsky提出的Proccdure X方法。在孟山都流变仪上测定了天然橡胶在180,170,160,150,140℃时的硫化曲线。得到:y(p)=1-(P-P_0)/(P-P_0);f_1(t)=Aexp[-K_1(t-t_0)];f_2(t)=B+K_2(t一t_0)。用此模型计算P变化的理论值与试验值吻合良好。 A combination model was proposed to describe the rotative moment (P) change of vulcanization process:where f1 (t) and f2(t) were the contribution parts made by vulcanization reaction and aging reaction respectively. Model parameters were estimated by Procedure X method suggested by Tobolsky. The vulcanization curves of natural rubber were determined by Monsanto rheometer at 180, 170,160, 150 and 140C respectively. Functional relations were obtained: y(P) = 1- (P- P0) / (Px-P0'), f1(t)=Aexp[-K1(t -t0)],f2(t) = B + K2(t-t0). The changs of P value calculated by obtained model were in good agreement with the experimental values.
作者 李咏今
出处 《合成橡胶工业》 CAS CSCD 北大核心 1995年第1期29-31,共3页 China Synthetic Rubber Industry
关键词 橡胶 硫化曲线 数学模型 混炼 rubber vulcanization vulcanization cure mathematical model reversion characteristic
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