Revisiting the Curie-Von Schweidler Law for Dielectric Relaxation and Derivation of Distribution Function for Relaxation Rates as Zipf’s Power Law and Manifestation of Fractional Differential Equation for Capacitor

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"Revisiting the Curie-Von Schweidler Law for Dielectric Relaxation and Derivation of Distribution Function for Relaxation Rates as Zipf’s Power Law and Manifestation of Fractional Differential Equation for Capacitor"
written by Shantanu Das,
published by Journal of Modern Physics, Vol.8 No.12, 2017

has been cited by the following article(s):

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[7]	Theoretical Verification of Formula for Charge Function in Time q= c* v in RC Circuit for Charging/Discharging of Fractional & Ideal Capacitor
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[8]	Application of Formula 'q (t)= c* v'for Charge and 'φ (t)= l* i'for Magnetic Flux to described Memory Based Transmission Line Equation
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[9]	Theoretical Verification of the Formula of Charge Function in Time of Capacitor (q= c* v) for Few Cases of Excitation Voltage
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[11]	Deliberation on Curie-von Schweidler & Kohlrausch Relaxation Laws in Dielectric-with Application in Capacitor Equation and Impedance function
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[12]	Reviewing the theory of capacitors with a new formulation of charge storage concept and observed non-Debye relaxation current
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[13]	Singular vs. Non-Singular Memorized Relaxation for basic Relaxation Current of Capacitor
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[14]	Theory of capacitors with a new formulation of charge storage concept and observed relaxation current as per Curie-von Schweidler law & determining its rate …
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[15]	Memory Based Constituent Equations for Physical Laws (Force, Radioactive Decay/Growth, Diffusion, Wave)
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[16]	Formation of constituent physical laws with of memory kernels of singular and non-singular functions and its analysis
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[17]	A New Look at Formulation of Charge Storage in Capacitors and Application to Classical Capacitor and Fractional Capacitor Theory
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[18]	Formation of desiccation crack patterns in electric fields: a review
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[19]	Verification of formula 'q (t)= c (t)* v (t)'applied to fractional capacitor and classical ideal capacitor in RC-charging circuit
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[20]	Deliberation on application of formula of ‘charge function’ in time q (t) as ‘convolution operation’ of ‘capacity function’ c (t) and applied ‘voltage function’ v (t) that is q (t) = c (t) * v (t) -in a fractional capacitor and ideal capacitor
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[1]	Dielectric Relaxation, Aging and Recovery in High-K MIM Capacitors 2021 IEEE International Reliability Physics Symposium (IRPS), 2021 DOI:10.1109/IRPS46558.2021.9405212

[2]	Nonlinear charge-voltage relationship in constant phase element AEU - International Journal of Electronics and Communications, 2020 DOI:10.1016/j.aeue.2020.153104

[3]	Plasticizer ethylene carbonate facilitates new ion coordination site in blend polymer electrolyte: Dielectric relaxation through two-parameter Mittag-Leffler function AIP Advances, 2020 DOI:10.1063/5.0018380

[4]	Formation of desiccation crack patterns in electric fields: a review Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences, 2019 DOI:10.1098/rsta.2017.0398

[5]	Singular vs. non-singular memorised relaxation for basic relaxation current of the capacitor Pramana, 2019 DOI:10.1007/s12043-019-1764-9

[6]	Application of L1 Trend Filtering Technology on the Current Time Domain Spectroscopy of Dielectrics Electronics, 2019 DOI:10.3390/electronics8091046

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