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导纳谱数据拟合中的三到六个不确定度。

Three to six ambiguities in immittance spectroscopy data fitting.

机构信息

Department of Physics and Astronomy, University of North Carolina, Chapel Hill, NC 27599, USA.

出版信息

J Phys Condens Matter. 2012 May 2;24(17):175004. doi: 10.1088/0953-8984/24/17/175004. Epub 2012 Apr 5.

Abstract

Several important ambiguities in immittance spectroscopy (IS) model data-fitting results are identified and illustrated by means of complex-nonlinear-least-squares (CNLS) fits of experimental and synthetic frequency response data. A well-known intrinsic ambiguity, following from Maxwell's electromagnetic equations, arises from the indistinguishability in external measurements of conduction and displacement currents. Usual fit models for either dielectric or conductive-system situations, such as the Davidson-Cole one, only involve a strength parameter, a dielectric constant, a characteristic relaxation time, and a fractional exponent and lead to no additional ambiguities. But the situation is different for more powerful and useful general models, such as ordinary or anomalous diffusion Poisson-Nernst-Planck ones: PNP and PNPA, used here, whose historical background, current status, and applicability are described and discussed herein. They apply to two different kinds of experimental IS situations and involve several additional, potentially free fit parameters, such as the mobilities of positive and negative charge carriers, and generation-recombination parameters that determine the partial or complete dissociation of a neutral entity of concentration N(0) into positive and negative charge carriers of equal concentration, c(0). Then, several additional ambiguities appear that may require information about the material system involved for their adequate resolution.

摘要

通过对实验和合成频率响应数据的复非线性最小二乘法(CNLS)拟合,确定并说明了导抗谱(IS)模型数据拟合结果中的几个重要歧义。麦克斯韦电磁方程所产生的一个众所周知的内在歧义源于传导电流和位移电流在外部测量中的不可区分性。通常适用于介电或导电系统情况的拟合模型,例如戴维森-科尔模型,仅涉及一个强度参数、介电常数、特征弛豫时间和分数指数,不会导致额外的歧义。但是,对于更强大和有用的通用模型,情况则不同,例如这里使用的普通或异常扩散泊松-纳斯特-普朗克模型:PNP 和 PNPA。它们适用于两种不同的实验 IS 情况,并涉及几个额外的、潜在的自由拟合参数,例如正电荷载流子和负电荷载流子的迁移率,以及确定中性实体浓度 N(0)部分或完全离解为正电荷载流子和负电荷载流子的浓度相等的生成-复合参数 c(0)。然后,出现了几个额外的歧义,可能需要有关所涉及材料系统的信息才能对其进行充分解析。

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