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Scaling law for the dissolution of phenolic resins in aqueous base

机译:酚醛树脂在水性碱中溶解的比例定律

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Abstract: A scaling law derived from percolation theory for the dissolution of phenolic resins in aqueous base is tested and confirmed on seven groups of amphiphilic resins. The scaling law can be presented in the dimensionless form: log(R/R$-1$/) $EQ 2 log$LB@(p $MIN p$-c$/)/(1 $MIN p$-c$/)$RB@. Here R and R$-1$/ are the dissolution rates of the resin and of a standard resin for which p $EQ 1, the percolation parameter, p, linked to the concentration of hydrophilic sites (OH-groups) in the material, and p$-c$/ is the percolation threshold below which dissolution no longer occurs. In the group of resins of this study P$-c$/ $EQ 0.20. In its dimensionless form the scaling law provides a single function which applies to all resins of this study and, we believe, to amphiphilic resins in general. This allows the prediction of dissolution rates and the selection of polymer structures which are likely to have specified dissolution kinetics. !15
机译:【摘要】对七种两亲树脂进行了渗滤理论推导的酚醛树脂在水基中溶解的比例定律,并进行了验证。缩放定律可以以无量纲形式表示:log(R / R $ -1 $ /)$ EQ 2 log $ LB @(p $ MIN p $ -c $ /)/(1 $ MIN p $ -c $ /)$ RB @。在此,R和R $ -1 $ /是树脂和标准树脂的溶解速率,其中p $ EQ 1(渗透参数p)与材料中亲水位点(OH-基团)的浓度有关, p $ -c $ /是渗透阈值,低于此阈值将不再发生溶解。在本研究的树脂组中,P $ -c $ / $ EQ为0.20。比例定律以其无量纲形式提供了一个单一功能,该功能适用​​于本研究的所有树脂,并且我们认为通常适用于两亲性树脂。这可以预测溶解速率并选择可能具有特定溶解动力学的聚合物结构。 !15

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