微分方程在RLC电路中的应用实践
two traditional examples of the resolution of the RLC circuit. The pictures drawn by Matlab for the solution of the differential equation are also contained in this paper. 关键词:RLC 电路、微分方程、Matlab 一、 RLC 电路与二阶微分方程 RLC 电路是一种由电阻(R)、电感(L)、电容(C)组成的电路...
(1.66), can be verified by substituting directly in the primary differential equation (Eq. 1.59). 1.9.4 Complete Solutions for the Three Cases The Overdamped Case Let us consider our parallel circuit, Fig. 1.28, and choose parameters R = 7Ω, L = 8 H, and C = 1/56 F. This gives ...
微分方程在 RLC 电路中的应用 1 微分方程在 RLC 电路中的应用 Abstract The relationship of RLC circuit and differential equation has been discussed. This paper gives two traditional examples of the resolution of the RLC circuit. The pictures drawn by Matlab for the solution of the differential ...
Qualitative Analysis of RLC Circuit Described by Hilfer Derivative with Numerical Treatment Using the Lagrange Polynomial Methoddoi:10.3390/fractalfract7110804RESISTOR-inductor-capacitor circuitsINTEGRO-differential equationsBOUNDARY value problemsPOLYNOMIALSThis paper delves into an examination o...
Electrical circuitfractional differential equationgeneralized Mittag-Leffler functionSumudu transformA main attribute of the Sumudu transform lies in its units preserving property. Connected to Fourier, bilateral, two-sided, and ordinary Laplace transforms, the Sumudu is beginning to claim more fame through...
In this paper, we obtain the solution of a fractional differential equation associated with a RLC electrical circuit. The solution is derived by the application of the Sumudu transform. The results are obtained in compact and elegant forms in terms of the generalized Mittag-Leffler function and H...
Keywords: fixed point; simulation functions; modular metric-like space; dynamic programming; electric circuit equation MSC: 47H10; 54H251. Introduction This study employs the expression N to refer to a set of all positive natural numbers. In addition, sets of positive and non-negative real numbe...