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Flux tracking in drug delivery

机译:药物输送中的助焊剂跟踪

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The dynamics of diffusive and stress-induced transport in polymeric delivery systems was investigated. Partial and ordinary differential equations were first written to describe drug release behaviors in Maxwell and Maxwell-Voigt materials. The time constants governing the flux and concentration responses of a permeating species were determined from a Laplace transform solution of the original model. A "tracking strategy", based on the esti mated characteristic times, was proposed to estimate the delivery rate and the concentra tion near the exit side of the membrane. The methodology was more efficient at times greater than the time constant and the prediction error decreased further as the process approached steady state. Numerical illustrations and comparisons made with published data show the effectiveness of the proposed approach in describing the influence of the Young modulus, viscosity and relaxation time on the transient regime.
机译:研究了聚合物输送系统中扩散和应力诱导的运输动力学。首先编写了偏微分方程和常微分方程来描述药物在Maxwell和Maxwell-Voigt材料中的释放行为。从原始模型的拉普拉斯变换解决方案中确定了控制渗透物种通量和浓度响应的时间常数。提出了一种基于估计特征时间的“跟踪策略”,以估计输送速率和膜出口附近的浓度。该方法在大于时间常数的时间更有效,并且随着过程接近稳态,预测误差进一步降低。数值插图和与已公开数据进行的比较表明,该方法在描述杨氏模量,粘度和弛豫时间对瞬态状态的影响方面是有效的。

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