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Reply to Comments on the Article 'An Electrochemical Impedance MeasurementTechniques Employing Fourier Transform'

机译:对文章“采用傅立叶变换的电化学阻抗测量技术”的评论的答复

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In his comments on our newly developed impedance measurement technique using Fourier Transform, Lasia states that the technique does not contain any information in a low-frequency region, because it is obtained from an extrapolation of the data obtained up to (n_(0)+1)Δt, where n_(0)+1 is the number of points sampled, and Δt is the sampling time. This is not true, because the technique is based on a principle in which a Dirac δ function, which is composed of AC voltages of all of frequenies ranging from infinitely high to infinitely low frequencies (almost dc level) of the same magnitude and phase, is applied to the electrode/electrolyte interface as an excitation source, and the response current resulting thereof is detected and decomposed back into each frequency component by means of Fourier transform (FT). It is similar to a concept used in today's spectrophotometers in which a white light source is used for a sample, followed by decomposing the response signal into each wavelength component using a grating, and detecting them with a photodiode array or a charge-coupled detector. In our measurements, however, an integrated form of the Dirac δ function is applied instead, and the derivative current signal is obtained before decomposing it into each AC current component, because it is very difficult to generate and directly apply the Dirac δ function by known electronic circuits. In doing so, we took advantage of another theorem, which states that for a linear system responding with a function y for an input function x, an input of an integrated or derivative form of the function x gives a response function of integrated or derivative form of y.
机译:Lasia在对我们最新开发的使用傅里叶变换的阻抗测量技术的评论中指出,该技术在低频区域不包含任何信息,因为它是通过对直至(n_(0)+ 1)Δt,其中n_(0)+1是采样点数,而Δt是采样时间。这是不正确的,因为该技术基于的原理是Diracδ函数,该函数由大小和相位相同,频率从无限高到无限低的频率(几乎为dc电平)的所有频率的AC电压组成,将其施加到电极/电解质界面作为激励源,并通过傅立叶变换(FT)检测由此产生的响应电流并将其分解回每个频率分量。它类似于当今的分光光度计中使用的概念,其中将白光源用于样品,然后使用光栅将响应信号分解为每个波长分量,然后使用光电二极管阵列或电荷耦合检测器对其进行检测。但是,在我们的测量中,改用了Diracδ函数的积分形式,并且在将其分解为每个交流电流分量之前获得了微分电流信号,因为众所周知,很难生成和直接应用Diracδ函数电子电路。这样做时,我们利用了另一个定理,该定理指出,对于一个线性系统,该线性系统使用输入函数x的函数y进行响应,函数x的积分或导数形式的输入给出了积分或导数形式的响应函数的y。

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