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Analytical resolution of the reactive diffusion equation for Transient Electronics including materials whose porosity value changes in terms of its thickness

机译:瞬态电子反应扩散方程的解析度,包括孔隙率值随厚度变化的材料

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Transient electronic devices are a new technology development whose main characteristic is that its components can disappear in a programmed and controlled way, which means such devices have a pre-engineered service life. Nowadays, transient electronics have a large application field, involving from the reduction of e-waste in the planet until the development of medical instruments and implants that can be discarded when the patients do not need it anymore, avoiding the trouble of having an extra procedure for them. These devices must be made from biocompatible materials avoiding long-term adverse effects in the environment and patients. It is fundamental to develop an analytical model that allows describing the behavior of these materials considering cases which its porosity may be constant or not, in presence of water or any other biofluid. In order to accomplish this analysis was solve the reactive diffusion equation based on Bromwich's integral and the Residue theorem for two material cases, those whose porosity is constant, and those whose porosity increases linearly in terms of its thickness, where was found a general expression. This allows to the analysis of the relation of the electric resistance (per unit length) and the rate of dissolution of the material.
机译:瞬态电子设备是一项新技术发展,其主要特征是其组件可以通过编程和控制的方式消失,这意味着此类设备具有预先设计的使用寿命。如今,瞬态电子技术具有广阔的应用领域,涉及从减少星球上的电子废物直至开发出医疗器械和植入物,当患者不再需要它时可以将其丢弃,从而避免了进行额外程序的麻烦为他们。这些设备必须由生物相容性材料制成,以避免对环境和患者造成长期不利影响。开发一个分析模型的基础很重要,该模型可以考虑在水或任何其他生物流体存在下其孔隙率可能恒定或不恒定的情况下描述这些材料的行为。为了完成这一分析,解决了基于布罗姆维奇积分和残差定理的两种材料情况的反应扩散方程,这两种情况的孔隙率是恒定的,而孔隙率的厚度随线性增加,则找到了一个通用表达式。这允许分析电阻(每单位长度)和材料的溶解速率之间的关系。

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