{"title":"用于预测患者暴露于医疗器械浸出液的聚合物中溶质扩散率的稳健估计","authors":"Robert M. Elder, David M. Saylor","doi":"10.1002/pol.20230219","DOIUrl":null,"url":null,"abstract":"<p>Medical devices often include polymeric components, which contain additives or contaminants that may leach into patients and pose a health risk. Previously, we proposed a mass transport model that conservatively estimates the leaching kinetics and only requires the solute's diffusion coefficient in the polymer, <math>\n <mrow>\n <mi>D</mi>\n </mrow></math>, to be specified. Because determining <math>\n <mrow>\n <mi>D</mi>\n </mrow></math> experimentally is time-consuming, we also parameterized empirical models to estimate worst-case <math>\n <mrow>\n <mi>D</mi>\n </mrow></math> values using only the solute molecular weight, <math>\n <mrow>\n <msub>\n <mi>M</mi>\n <mi>w</mi>\n </msub>\n </mrow></math>. These models were based on a modest database and were limited to 19 polymers and larger solutes (<math>\n <mrow>\n <msub>\n <mi>M</mi>\n <mi>w</mi>\n </msub>\n <mo>></mo>\n <mn>100</mn>\n </mrow></math> g/mol). Here, we assemble a much larger database, which enables us to construct more accurate models using a robust statistical approach, expanding the coverage to 50 device-relevant polymers and smaller solutes (<math>\n <mrow>\n <msub>\n <mi>M</mi>\n <mi>w</mi>\n </msub>\n <mo><</mo>\n <mn>100</mn>\n </mrow></math> g/mol). Then, we demonstrate several applications of these bounds, including modeling the release kinetics. Finally, we observe an interesting phenomenon, a discontinuous drop in <math>\n <mrow>\n <mi>D</mi>\n </mrow></math> of up to 25,000× for solutes with <math>\n <mrow>\n <msub>\n <mi>M</mi>\n <mi>w</mi>\n </msub>\n <mo>></mo>\n <mn>50</mn>\n </mrow></math> g/mol in glassy polymers. Using molecular simulations and cheminformatics tools, we propose a novel definition of the effective diameter of free volume channels in polymers, and we show that solutes larger than this channel size diffuse much more slowly.</p>","PeriodicalId":199,"journal":{"name":"Journal of Polymer Science Part A: Polymer Chemistry","volume":"61 18","pages":"2163-2180"},"PeriodicalIF":2.7020,"publicationDate":"2023-07-05","publicationTypes":"Journal Article","fieldsOfStudy":null,"isOpenAccess":false,"openAccessPdf":"","citationCount":"0","resultStr":"{\"title\":\"Robust estimates of solute diffusivity in polymers for predicting patient exposure to medical device leachables\",\"authors\":\"Robert M. Elder, David M. Saylor\",\"doi\":\"10.1002/pol.20230219\",\"DOIUrl\":null,\"url\":null,\"abstract\":\"<p>Medical devices often include polymeric components, which contain additives or contaminants that may leach into patients and pose a health risk. Previously, we proposed a mass transport model that conservatively estimates the leaching kinetics and only requires the solute's diffusion coefficient in the polymer, <math>\\n <mrow>\\n <mi>D</mi>\\n </mrow></math>, to be specified. Because determining <math>\\n <mrow>\\n <mi>D</mi>\\n </mrow></math> experimentally is time-consuming, we also parameterized empirical models to estimate worst-case <math>\\n <mrow>\\n <mi>D</mi>\\n </mrow></math> values using only the solute molecular weight, <math>\\n <mrow>\\n <msub>\\n <mi>M</mi>\\n <mi>w</mi>\\n </msub>\\n </mrow></math>. These models were based on a modest database and were limited to 19 polymers and larger solutes (<math>\\n <mrow>\\n <msub>\\n <mi>M</mi>\\n <mi>w</mi>\\n </msub>\\n <mo>></mo>\\n <mn>100</mn>\\n </mrow></math> g/mol). Here, we assemble a much larger database, which enables us to construct more accurate models using a robust statistical approach, expanding the coverage to 50 device-relevant polymers and smaller solutes (<math>\\n <mrow>\\n <msub>\\n <mi>M</mi>\\n <mi>w</mi>\\n </msub>\\n <mo><</mo>\\n <mn>100</mn>\\n </mrow></math> g/mol). Then, we demonstrate several applications of these bounds, including modeling the release kinetics. Finally, we observe an interesting phenomenon, a discontinuous drop in <math>\\n <mrow>\\n <mi>D</mi>\\n </mrow></math> of up to 25,000× for solutes with <math>\\n <mrow>\\n <msub>\\n <mi>M</mi>\\n <mi>w</mi>\\n </msub>\\n <mo>></mo>\\n <mn>50</mn>\\n </mrow></math> g/mol in glassy polymers. 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引用次数: 0
摘要
医疗设备通常包括聚合物成分,其中含有添加剂或污染物,可能渗入患者体内并构成健康风险。之前,我们提出了一个质量传递模型,该模型保守地估计了浸出动力学,只需要指定溶质在聚合物中的扩散系数D。由于通过实验确定D值很耗时,我们还将经验模型参数化,仅使用溶质分子量M w来估计最坏情况下的D值。这些模型基于一个适度的数据库,并且仅限于19种聚合物和更大的溶质(M w >100年 克/摩尔)。在这里,我们组装了一个更大的数据库,这使我们能够使用强大的统计方法构建更准确的模型,将覆盖范围扩大到50种与设备相关的聚合物和更小的溶质(M w <100年 克/摩尔)。然后,我们演示了这些边界的几个应用,包括模拟释放动力学。最后,我们观察到一个有趣的现象,对于含有M w >的溶质,D的不连续下降高达25000倍;50g /mol在玻璃聚合物中。利用分子模拟和化学信息学工具,我们提出了聚合物中自由体积通道有效直径的新定义,并且我们表明大于该通道尺寸的溶质扩散得更慢。
Robust estimates of solute diffusivity in polymers for predicting patient exposure to medical device leachables
Medical devices often include polymeric components, which contain additives or contaminants that may leach into patients and pose a health risk. Previously, we proposed a mass transport model that conservatively estimates the leaching kinetics and only requires the solute's diffusion coefficient in the polymer, , to be specified. Because determining experimentally is time-consuming, we also parameterized empirical models to estimate worst-case values using only the solute molecular weight, . These models were based on a modest database and were limited to 19 polymers and larger solutes ( g/mol). Here, we assemble a much larger database, which enables us to construct more accurate models using a robust statistical approach, expanding the coverage to 50 device-relevant polymers and smaller solutes ( g/mol). Then, we demonstrate several applications of these bounds, including modeling the release kinetics. Finally, we observe an interesting phenomenon, a discontinuous drop in of up to 25,000× for solutes with g/mol in glassy polymers. Using molecular simulations and cheminformatics tools, we propose a novel definition of the effective diameter of free volume channels in polymers, and we show that solutes larger than this channel size diffuse much more slowly.
期刊介绍:
Part A: Polymer Chemistry is devoted to studies in fundamental organic polymer chemistry and physical organic chemistry. This includes all related topics (such as organic, bioorganic, bioinorganic and biological chemistry of monomers, polymers, oligomers and model compounds, inorganic and organometallic chemistry for catalysts, mechanistic studies, supramolecular chemistry aspects relevant to polymer...