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Journal articles on the topic 'RLC circuit'

Author: Grafiati

Published: 4 June 2021

Last updated: 25 July 2025

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1

Paulson, J. G., and M. W. Ray. "Exploration of the Q factor for a parallel RLC circuit." American Journal of Physics 90, no. 12 (2022): 903–7. http://dx.doi.org/10.1119/5.0074843.

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An important property of oscillating systems like RLC circuits is the Q factor, which quantifies the strength of damping in the system. The Q factor is inversely proportional to the resistance for a series RLC circuit but increases with the resistance in a parallel RLC circuit. The surprising behavior of the parallel RLC circuit makes building and modeling this circuit an interesting project for a student laboratory. We describe an experiment that has been performed to explore this topic, share an example of the results that can be obtained, and suggest analyses that students might perform.

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2

Marin, Cornel, and Ion Florin Popa. "Direct / Reverse Analogy between Mechanical System and RLC Series / Paralel Alternative Current Circuits - AC." Scientific Bulletin of Valahia University - Materials and Mechanics 17, no. 16 (2019): 56–67. http://dx.doi.org/10.2478/bsmm-2019-0009.

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Abstract There is a direct analogy between the mechanical and electrical phenomena related to vibrations and electromagnetic oscillations in the RLC series AC circuits and an inverse analogy to the electromagnetic oscillations in the RLC parallel alternative current (AC) circuits. Direct analogy RLC series AC circuit refers to the connection between complex velocity and complex electrical intensity, mechanical impedance and electrical impedance, etc. Reverse analogy RLC parallel AC circuits refers to the connection between complex velocity and complex electrical voltage, mechanical impedance a

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3

Zhan, Tianze. "Recommendation Of RLC Circuit and Its Uses in Electronic Devices." Highlights in Science, Engineering and Technology 81 (January 26, 2024): 281–85. http://dx.doi.org/10.54097/0yyssj09.

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This paper introduces RLC circuit, which is a circuit with resistor, inductor, and capacitor. This paper will introduce the different types of RLC circuit and will show the uses of them in electronic devices. Equations are used to express the relationship of the different elements in the circuit, and theories are introduced to prove some equations. In addition, figures can also show the different types of connections of RLC circuit, including theoretical series and parallel connection and connection that will come in use in electronic devices. This first part of article will enable people to u

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4

Hassan, Inaam Rikan, Ghuson S. Abed, and Ahmad H. Sabry. "Modeling two loops RLC circuit AC power source using symbolic arithmetic differential equations." Bulletin of Electrical Engineering and Informatics 13, no. 1 (2024): 490–98. http://dx.doi.org/10.11591/eei.v13i1.5321.

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As oscillator applications, resistance-inductor-capacitor (RLC) circuits are employed in a diversity of settings. A low-pass, band-stop, band-pass, or high-pass filters can all be designed using an RLC circuit. A two-loop RLC circuit could not be represented mathematically in prior studies. Laplace transform is one type of integral transformation, which is able to resolve both second order non-uniform and uniform linear differential equations. This work solves the differential equations (DEs) of a two loops RLC circuit of an alternating voltage source by using two alternative approaches, Lapla

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5

Gupta, Rohit, Rahul Gupta, and Dinesh Verma. "Response of RLC network circuit with steady source via rohit transform." International Journal of Engineering, Science and Technology 14, no. 1 (2022): 21–27. http://dx.doi.org/10.4314/ijest.v14i1.3.

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The electric network circuits are designed by using the elements like resistor R, inductor L, and capacitor Ϲ. There are a number of techniques: exact, approximate, and purely numerical available for analyzing the R L Ϲ network circuits. Since the application of numerical method becomes more complex, computationally intensive, or needs complicated symbolic computations, there is a need to seek the help of integral transform methods for analyzing the RLϹ network circuits. Integral transform methods provide effective ways for solving a variety of problems arising in basic sciences and engineerin

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6

Backman, Philip, Chester Murley, and P. J. Williams. "The driven RLC circuit experiment." Physics Teacher 37, no. 7 (1999): 424–25. http://dx.doi.org/10.1119/1.880340.

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7

Wang, Junxiang. "Smartphone Fast Charger Analysis Based on RLC Circuit Transient Process." Highlights in Science, Engineering and Technology 81 (January 26, 2024): 388–94. http://dx.doi.org/10.54097/apf1pp75.

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In today's era, the widespread adoption of mobile terminals, particularly smartphones, has been facilitated by the rapid advancements in information and communication technology. However, a notable drawback of smartphones is their high-power consumption, necessitating faster charging solutions to enhance user convenience. This paper focuses on the RLC circuit of fast chargers. Initially, it introduces the fundamental principles and associated protocols of fast charging technology, elucidating the operation of integrated circuits within fast chargers and highlighting the advantages of fast char

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8

PAHLAVANI, H. "THE PERSISTENT CURRENT ON A DRIVEN MESOSCOPIC RLC CIRCUIT." International Journal of Modern Physics B 25, no. 23n24 (2011): 3225–36. http://dx.doi.org/10.1142/s0217979211101788.

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The quantum theory for mesoscopic electric LC circuits with charge discreteness is briefly described. We take into account a resistance element (R) as an environment of the discrete-charge mesoscopic quantum LC circuit which is modeled by a Hamiltonian consisting of oscillators with continuous range of frequencies. Using a minimal coupling method, we investigate the quantum dynamics of this system. Hereby, the persistent current on a quantum damped L-design under the external potential source is obtained. Then, we write Heisenberg equations for a driven mesoscopic quantum RLC circuit with a di

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9

Lara-Reyes, Josué, Mario Ponce-Silva, Leobardo Hernández-González, Susana E. DeLeón-Aldaco, Claudia Cortés-García, and Jazmin Ramirez-Hernandez. "Series RLC Resonant Circuit Used as Frequency Multiplier." Energies 15, no. 24 (2022): 9334. http://dx.doi.org/10.3390/en15249334.

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Currently, the design of resonant power converters has only been developed while operating in the steady state, while the design operating in the transient stage has not been considered nor reported. This paper is interested in testing the performance of the resonant circuits operating in the transient stage and finding applications where benefits can be obtained from this form of operation. One application in which it is possible to obtain benefits from designing resonant circuits in the transient state is in the area of frequency multiplication. Usually, to achieve frequency multiplication,

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10

Parinduri, Ikhsan. "Model dan Simulasi Rangkaian RLC Menggunakan Aplikasi Matlab Metode Simulink." JOURNAL OF SCIENCE AND SOCIAL RESEARCH 1, no. 1 (2018): 42. http://dx.doi.org/10.54314/jssr.v1i1.106.

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The simulation approach begins with the development of a real system model. The model should be able to show how the various components in the system interact so that it really describes the behavior of the system. The RLC circuit is either a circuit connected with parallel or in series, but the circuit must consist of a capacitor; inductor; and resistors. RLC naming itself also has its own reasons, namely due to the name of the electrical symbol is usually on the capacitance; inductance and resistance respectively. This circuit will resonate in the same way that is-as the LC circuit. &#

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11

Dong, Mei, Cui-Ling Li, Wu-Fa Chen, Guo-Qian Li, and Kang-Jia Wang. "A new RLC series-resonant circuit modeled by local fractional derivative." Thermal Science 25, no. 6 Part B (2021): 4569–76. http://dx.doi.org/10.2298/tsci2106569d.

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The local fractional derivative has gained more and more attention in the field of fractal electrical circuits. In this paper, we propose a new ?-order RLC** resonant circuit described by the local fractional derivative for the first time. By studying the non-differentiable lumped elements, the non-differentiable equivalent imped?ance is obtained with the help of the local fractional Laplace transform. Then the non-differentiable resonant angular frequency is studied and the non-differentiable resonant characteristic is analyzed with different input signals and parameters, where it is observed

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12

Lobanov, D. K., T. G. Oreshenko, and A. E. Schmidt. "Algorithm for identifying RLC parameters." Spacecrafts & Technologies 7, no. 4 (2023): 279–87. http://dx.doi.org/10.26732/j.st.2023.4.06.

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The article discusses an algorithm capable of determining the substitution scheme of the investigated circuit and calculating the parameters of its elements without operator intervention, based on the admittance frequency characteristics. This algorithm enhances the functional capabilities of RLC meters and can be applied to solve practical problems related to identifying the substitution scheme of the investigated circuit. As an RLC meter measures the total resistance only at one or several fixed frequencies, obtaining an understanding of the substitution scheme from these measurements is cha

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13

Wang Tian-Shu, Zhang Rui-De, Guan Zhe, Ba Ke, and Zu Yun-Xiao. "Properties of memristor in RLC circuit and diode circuit." Acta Physica Sinica 63, no. 17 (2014): 178101. http://dx.doi.org/10.7498/aps.63.178101.

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14

Dziarzhauskaya, Tatsiana, Igor Semchenko, and Sergei Khakhomov. "Helical Metamaterial Elements as RLC Circuit." Advanced Materials Research 1117 (July 2015): 122–25. http://dx.doi.org/10.4028/www.scientific.net/amr.1117.122.

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In the present paper, we study electromagnetic properties of single-turn, double-turn and DNA-like helices in microwave range. In particular, we determine the magnetic flux density in the center of the inclusions and their inductance and capacitance. In this paper we have numerically obtained the magnetic field of different kinds of helices: the single-turn helical element, the double-turn helical element, the half-turn helical element and DNA-like helical element. For these helical elements the inductance, capacitance and Q factor were calculated numerically.

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15

Jena, Saumya Ranjan, and Damayanti Nayak. "Approximate instantneous current in RLC circuit." Bulletin of Electrical Engineering and Informatics 9, no. 2 (2020): 801–7. http://dx.doi.org/10.11591/eei.v9i2.1641.

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In this study, a mixed rule of degree of precision nine has been developed and implemented in the field of electrical sciences to obtain the instantaneous current in the RLC- circuit for particular value .The linearity has been performed with the Volterra’s integral equation of second kind with particular kernel . Then the definite integral has been evaluated through the mixed quadrature to obtain the numerical result which is very effective. A polynomial has been used to evaluate Volterra’s integral equation in the place of unknown functions. The accuracy of the proposed method has been teste

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16

Saumya, Ranjan Jena, and Nayak Damayanti. "Approximate instantneous current in RLC circuit." Bulletin of Electrical Engineering and Informatics 9, no. 2 (2020): 801–7. https://doi.org/10.11591/eei.v9i2.1641.

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In this study, a mixed rule of degree of precision nine has been developed and implemented in the field of electrical sciences to obtain the instantaneous current in the RLC circuit for particular value (R=1,L=1,C=1). The linearity has been performed with the Volterra’s integral equation of second kind with particular kernel (1+(𝑡−𝑥)). Then the definite integral has been evaluated through the mixed quadrature to obtain the numerical result which is very effective. A polynomial has been used to evaluate Volterra’s integral equation in the place of unknown functions. The accura

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17

Kolářová, Edita. "Applications of second order stochastic integral equations to electrical networks." Tatra Mountains Mathematical Publications 63, no. 1 (2015): 163–73. http://dx.doi.org/10.1515/tmmp-2015-0028.

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The theory of stochastic differential equations is used in various fields of science and engineering. This paper deals with vector-valued stochastic integral equations. We show some applications of the presented theory to the problem of modelling RLC electrical circuits by noisy parameters. From practical point of view, the second-order RLC circuits are of major importance, as they are the building blocks of more complex physical systems. The mathematical models of such circuits lead to the second order differential equations. We construct stochastic models of the RLC circuit by replacing a co

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18

YUAN, HONG-CHUN, XUE-XIANG XU, XUE-FEN XU, and HONG-YI FAN. "FLUCTUATIONS AT FINITE TEMPERATURE AND THERMODYNAMICS OF MESOSCOPIC RLC CIRCUIT CALCULATED BY USING GENERALIZED THERMAL VACUUM STATE." Modern Physics Letters B 25, no. 31 (2011): 2353–61. http://dx.doi.org/10.1142/s0217984911027650.

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By using the partial trace method and the technique of integration within an ordered product of operators we obtain the explicit expression of the generalized thermal vacuum state (GTVS) for an RLC circuit instead of using the Takahashi–Umezawa approach. According to thermal field dynamics (TFD), namely, the expectation value of physical observables in this GTVS is equivalent to their ensemble average, based on GTVS we successfully derive the quantum fluctuations at nonzero temperature and the thermodynamical relations for the mesoscopic RLC circuit. Our results show that the higher the temper

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19

Manjula, Jayamma, and Subbaiah Boya Rama. "Design of Different Interconnect Circuit Techniques for Future Interconnects." Journal of Optoelectronics and Communication 4, no. 3 (2022): 1–8. https://doi.org/10.5281/zenodo.7375373.

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<em>Chip size shrinks as a result of VLSI's aggressive technology scaling. In a number of ways, this ongoing miniaturization of VLSI devices has a significant impact on the interconnects. Crosstalk, signal delay, and ground noise affect interconnects in high-speed applications, reducing system performance. As a result, circuit performance is becoming limited by interconnects. A comparison of various interconnect circuit techniques for on-chip interconnects is presented in this paper. Using RC and RLC interconnects, we compared various circuit structures. This indicates that the delay benef

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20

Trinh, Т. Т. "Non-reflective Odd Harmonic Band Pass Filter." Ural Radio Engineering Journal 7, no. 3 (2023): 250–65. http://dx.doi.org/10.15826/urej.2023.7.3.002.

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This article presents a non-reflective strip filter (NPF) with two passbands corresponding to the first and third harmonics of the received or transmitted signal. The NPF consists of connected strip lines (LPL) and RLC circuits included into the diagonal ports of the SPL. The solution of the inverse problem of obtaining the frequency dependence of the RLC circuits is presented. The obtained ratios provide the synthesis of the frequency characteristics of the RLC circuit and, ultimately, the characteristics of a non-reflective bandpass filter. Experimental results of the study of the single- st

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21

Tang, Wei Feng, Guo Ming Xia, An Ping Qiu, and Yan Su. "Simulation and Experimental Verification of Silicon Microgyroscope's Closed-Loop Driving Circuits Based on Cadence." Key Engineering Materials 645-646 (May 2015): 543–47. http://dx.doi.org/10.4028/www.scientific.net/kem.645-646.543.

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The output-current of silicon microgyroscope is at the level of 10-7A, so the requirements for circuits’ SNR are very high. This paper conducts the simulation of closed-loop driving circuits in Cadence on the basis of a RLC series resonant circuit. It turns out that experimental results fit the simulation which has a great significance for improving the property of circuits. First of all, the operating principle of silicon microgyroscope is introduced. Secondly, a RLC series resonant circuit is established by measuring Q value and driving frequency. Then the overall simulation is conducted in

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22

Xiao, Yueshan. "Analysis of three types of power and the power factor in RLC circuits." Journal of Physics: Conference Series 2935, no. 1 (2025): 012026. https://doi.org/10.1088/1742-6596/2935/1/012026.

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Abstract In recent years, increasing the power factor of a power system has become critical to the impact of energy efficiency and system performance. RLC circuit, which combines resistance, inductance and capacitance, is the basic model for analyzing power dynamics in AC circuits. The focus of this experiment is to understand how frequency modulation and power factor correction affect overall circuit efficiency. This paper investigates the relationship between power, reactive power, and power factor in RLC circuits through experimental analysis. Utilizing a signal generator, oscilloscope, mul

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23

YAN, ZHAN-YUAN, SHI-LIANG XU, and JIN-YING MA. "PATH INTEGRAL SOLUTIONS OF RLC MESOSCOPIC CIRCUIT WITH SOURCE." Modern Physics Letters B 26, no. 09 (2012): 1250058. http://dx.doi.org/10.1142/s0217984912500583.

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In this paper, mesoscopic RLC circuit with source is studied with Feynman's path integral method. Resistance and source in the circuits make the quantization process rather complicated. To solve the problem, fluctuation analysis method is proposed to calculate the path integral propagator. Furthermore, the wave function and quantum fluctuation of the system are obtained, and time evolution characters of the system are discussed. The methods used in the paper would be helpful to the application of mesoscopic quantum theory.

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24

Mungan, Carl E. "Simple but accurate driven RLC experiment." Physics Education 57, no. 5 (2022): 053002. http://dx.doi.org/10.1088/1361-6552/ac7d87.

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Abstract A driven RLC series circuit is constructed by connecting a sine-wave generator to a coil and a capacitor. A multimeter is used to measure the circuit parameters and is then connected across the capacitor to measure its rms voltage. As a result, a resonance curve is mapped out that matches theory with no free parameters.

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25

LIANG, BAO-LONG, JI-SUO WANG, and XIANG-GUO MENG. "QUANTIZATION FOR THE MESOSCOPIC RLC CIRCUIT AND ITS THERMAL EFFECT BY VIRTUE OF GHFT." Modern Physics Letters B 23, no. 30 (2009): 3621–30. http://dx.doi.org/10.1142/s0217984909021661.

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The mesoscopic single RLC (resistance-inductance-capacitance) circuit and the RLC circuit including complicated coupling are quantized by employing Dirac's standard canonical quantization method. The thermal effects for the systems are investigated by virtue of GHFT (the generalized Hellmann–Feynman theorem). The results distinctly show the effect of temperature on the quantum fluctuation.

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26

Faudzi, Ahmad’ ‘Athif Mohd, and Na Zhang. "Analysis on the Performance of a Second-order and a Third-order RLC Circuit of PRBS Generator." Journal of Integrated and Advanced Engineering (JIAE) 1, no. 1 (2021): 1–10. http://dx.doi.org/10.51662/jiae.v1i1.7.

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A pseudo-binary random signal (PRBS) has been widely utilized for system identification in complex signals to develop an experimental approach. PRBS generator is a circuit that generates pseudo-random numbers. This work aims to analyze the best fit value of the PRBS generator with second-order and third-order under-damped black-box RLC circuit of the estimated model. The procedures conducting here can be divided into three parts. First, to design two black boxes using the RLC circuit representing a critically under-damped second-order and third-order system. PRBS generated with maximum-length

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27

Lai, Jung-Pin, Ying-Lei Lin, Ho-Chuan Lin, Chih-Yuan Shih, Yu-Po Wang, and Ping-Feng Pai. "RLC Circuit Forecast in Analog IC Packaging and Testing by Machine Learning Techniques." Micromachines 13, no. 8 (2022): 1305. http://dx.doi.org/10.3390/mi13081305.

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For electronic products, printed circuit boards are employed to fix integrated circuits (ICs) and connect all ICs and electronic components. This allows for the smooth transmission of electronic signals among electronic components. Machine learning (ML) techniques are popular and employed in various fields. To capture the nonlinear data patterns and input–output electrical relationships of analog circuits, this study aims to employ ML techniques to improve operations from modeling to testing in the analog IC packaging and testing industry. The simulation calculation of the resistance, inductan

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28

Hadiningrum, Kunlestiowati, Ratu Fenny Muldiani, and Defrianto Pratama. "The Effect of Capacitance on the Power Factor Value of Parallel RLC Circuits." Current Journal: International Journal Applied Technology Research 1, no. 2 (2020): 120–27. http://dx.doi.org/10.35313/ijatr.v1i2.27.

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The power factor of the circuit is determined by the amount of pure resistance (R), self-inductance of the coil (L) and the capacitance of the capacitor (C). In this study, the measurement of the power factor value in a parallel RLC circuit was carried out through experimental testing and simulation with the value of C as the independent variable, while the values of R and L were fixed conditioned quantities. The purpose of this study was to determine the effect of capacitance on a parallel RLC circuit. One of the ways to improve the power factor value in a circuit is to install capacitive com

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29

Chen, Jin, Long Li Bao, Ya Yun Yu, and Fang Ding. "Design of the Embedded RLC Measurement Module." Applied Mechanics and Materials 716-717 (December 2014): 898–901. http://dx.doi.org/10.4028/www.scientific.net/amm.716-717.898.

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Based on the frequency measurement principle, an embedded RLC measurement module was designed in this paper. By the RC oscillator circuit and LC three-point oscillator circuit, the R, L, C analog parameters can be converted into a digital frequency for single-chip computer processing, according to the relationship between a function of frequency and component parameters, the RLC components corresponding parameter values is calculated. Experimental results showed that the RLC module has an automatic conversion range, high precision, enabling network connections and so on. It can be applied to

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30

Hlaing, Mya Thida, Wah Wah Aung, and Thae Thae Htwe. "Application of Laplace Transform for RLC Circuit." International Journal of Science and Engineering Applications 8, no. 8 (2019): 317–19. http://dx.doi.org/10.7753/ijsea0808.1014.

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31

Pedrosa, I. A., and A. P. Pinheiro. "Quantum Description of a Mesoscopic RLC Circuit." Progress of Theoretical Physics 125, no. 6 (2011): 1133–41. http://dx.doi.org/10.1143/ptp.125.1133.

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32

Zhou, Rui, Diyi Chen, and Herbert H. C. Iu. "Fractional-Order 2 × n RLC Circuit Network." Journal of Circuits, Systems and Computers 24, no. 09 (2015): 1550142. http://dx.doi.org/10.1142/s021812661550142x.

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This paper introduces new fundamentals of the 2 × n RLC circuit network in the fractional-order domain. First, we derive the three general formulae of the equivalent impedances of the circuit network by using the matrix transform methods and constructing the differential equation models in three different cases. Moreover, we systematically study the effects of the system parameters on the impedence characteristics in the three different cases. Specifically, the new phenomena and laws are presented by the results of the numerical simulations, which are impossible in the conventional cases. Fina

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33

Faleski, Michael C. "Transient behavior of the driven RLC circuit." American Journal of Physics 74, no. 5 (2006): 429–37. http://dx.doi.org/10.1119/1.2174032.

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Ran, Manjie, Xiaozhong Liao, Da Lin, and Ruocen Yang. "Analog Realization of Fractional-Order Capacitor and Inductor via the Caputo–Fabrizio Derivative." Journal of Advanced Computational Intelligence and Intelligent Informatics 25, no. 3 (2021): 291–300. http://dx.doi.org/10.20965/jaciii.2021.p0291.

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Capacitors and inductors have been proven to exhibit fractional-order characteristics. Therefore, the establishment of fractional-order models for circuits containing such components is of great significance in practical circuit analysis. This study establishes the impedance models of fractional-order capacitors and inductors based on the Caputo–Fabrizio derivative and performs the analog realization of fractional-order electronic components. The mathematical models of fractional RC, RL, and RLC electrical circuits are deduced and verified via a comparison between the numerical simulation and

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Sambatra, J. R., F. Haddad, S. Ngoho, et al. "Stop-band type NGD RLC-resonant circuit sensitivity analysis." Advanced Electromagnetics 12, no. 4 (2023): 26–35. http://dx.doi.org/10.7716/aem.v12i4.2253.

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This paper investigates on the rarely studied negative group delay (NGD) RF circuit with innovative stop-band (SB) behavior. In difference with the classical filter, the SB-NGD function is identified in function of frequency bands where the group delay (GD) presents negative sign. The ideal diagram specifying the SB-NGD function is introduced by indicating all the appropriate parameters. The S-parameter analytical model of the circuit is established. The SB-NGD analysis is developed. The main specifications of the SB-NGD circuit are expressed in function of its constituting components. Then, t

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36

Magesh, N., and A. Saravanan. "Generalized Differential Transform Method for Solving RLC Electric Circuit of Non-Integer Order." Nonlinear Engineering 7, no. 2 (2018): 127–35. http://dx.doi.org/10.1515/nleng-2017-0070.

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AbstractSystematic construction of fractional ordinary differential equations [FODEs] has gained much attention nowadays research because dimensional homogeneity plays a major role in mathematical modeling. In order to keep up the dimension of the physical quantities, we need some auxiliary parameters. When we utilize auxiliary parameters, the FODE turns out to be more intricate. One of such kind of model is non-homogeneous fractional second order RLC circuit. To solve this kind of complicated FODEs, we need proficient modern analytical method. In this paper, we use two different methods, one

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37

Govindarao, L., and E. Sekar. "B-spline method for second order RLC closed series circuit with small inductance value." Journal of Physics: Conference Series 2646, no. 1 (2023): 012039. http://dx.doi.org/10.1088/1742-6596/2646/1/012039.

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Abstract In this article, we investigates the application of RLC closed series electric circuits. We form the second order linear differential equations for an electric circuit depends upon the Kirchhoffs Voltage laws. A circuit containing an inductance L or capacitor C and resistor R with current and voltage variable given by boundary value problem. Then we use the cubic B-spline functions on graded mesh to solve second order linear boundary value problems. This method gives the second ordered convergent. Numerical results (charge q) for different cases of L are presented and compared with ex

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38

Getachew, Kuma Watiro. "Simulation of Un-damped and Damped Oscillations in RLC Circuit using MATLAB Computer program." J. of Advancement in Engineering and Technology 7, no. 3 (2020): 07. https://doi.org/10.5281/zenodo.3751733.

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In this paper, we elaborate the characteristics of oscillations in RLC circuit using MATLAB computer program. To study the characteristics we apply second order differential equations to obtain the expression of electric charge resulted from Kirchhoff’s loop rule and use the solution of it to determine the expressions for electric current (i), energy stored in capacitor and energy stored in the inductor. In the simplest case, the resonant circuit consists only of a capacitor C and inductor L, and characterizes un-damped electrical oscillations.  An RLC circuit is an electrical circu

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39

Hroncová, Darina. "BOND GRAPH METHODOLOGY IN THE RLC CIRCUIT ANALYSIS." TECHNICAL SCIENCES AND TECHNOLOGIES, no. 3(17) (2019): 261–70. http://dx.doi.org/10.25140/2411-5363-2019-3(17)-155-161.

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Urgency of the research. The bond graphs theory aim for to formulate general class physical systems over power interactions. The factors of power are effort and flow. They have different interpretations in different physical domains. Yet, power can always be used as a generalized resource to model coupled systems residing in several energy domains. Target setting. Formalism of power graphs enables to describe different physical systems and their interactions in a uniform, algorithmizable way and transform them into state space description. This is useful when analyzing mechatronic systems tran

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LONG CHAO-YUN and LIU BO. "DOUBLE-WAVE FUNCTION OF RLC CIRCUIT AFTER QUANTIZATION." Acta Physica Sinica 50, no. 6 (2001): 1011. http://dx.doi.org/10.7498/aps.50.1011.

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Pellicer-Porres, J., and M. V. Andrés. "Non-linear resonance in the simplest RLC circuit." European Journal of Physics 43, no. 3 (2022): 035204. http://dx.doi.org/10.1088/1361-6404/ac56b3.

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Abstract We describe an undergraduate experiment demonstrating a non-linear oscillator based on a simple RLC circuit. Non-linearity is introduced by a single, reverse biased, diode. The response curves are described as a function of the generator amplitude and reverse polarization voltage. The oscillator can be modeled making use of the skeleton curve, which relates the resonance frequency with the amplitude of the oscillations, reducing the complexity of the mathematical description. We also give some insights on the physics of the skeleton curve and deduce information about the diode.

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42

Long Chao-Yun. "The quantum fluctuation of parallel mesoscopic RLC circuit." Acta Physica Sinica 52, no. 8 (2003): 2033. http://dx.doi.org/10.7498/aps.52.2033.

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43

Li, Chunlai, Yang Zhou, Yanfeng Yang, et al. "Complicated dynamics in a memristor-based RLC circuit." European Physical Journal Special Topics 228, no. 10 (2019): 1925–41. http://dx.doi.org/10.1140/epjst/e2019-800195-8.

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44

Ying-Hua, Ji, Luo Hai-Mei, and Lei Min-Sheng. "The Squeezing Effect in a Mesoscopic RLC Circuit." Communications in Theoretical Physics 38, no. 5 (2002): 611–14. http://dx.doi.org/10.1088/0253-6102/38/5/611.

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45

Xu, Cheng-Lin. "Number-phase quantization of a mesoscopic RLC circuit." Chinese Physics B 21, no. 2 (2012): 020402. http://dx.doi.org/10.1088/1674-1056/21/2/020402.

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46

Xiao-Yan, Zhang, Wang Ji-Suo, and Fan Hong-Yi. "Fluctuation of Mesoscopic RLC Circuit at Finite Temperature." Chinese Physics Letters 25, no. 9 (2008): 3126–28. http://dx.doi.org/10.1088/0256-307x/25/9/009.

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47

Wu, Wei-Feng, and Hong-Yi Fan. "Energy distribution in quantized mesoscopic RLC electric circuit." Modern Physics Letters B 30, no. 24 (2016): 1650321. http://dx.doi.org/10.1142/s0217984916503218.

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Quantum information processing experimentally depends on optical-electronic devices. In this paper, we consider quantized mesoscopic RLC (resistance, inductance and capacitance) electric circuit in stable case as a quantum statistical ensemble, and calculate energy distribution (i.e. the energy stored in inductance and capacitance as well as the energy consumed on the resistance). For this aim, we employ the technique of integration within ordered product (IWOP) of operator to derive the thermo-vacuum state for this mesoscopic system, with which ensemble average energy calculation is replaced

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48

Ji-Suo, Wang, Liu Tang-Kun, and Zhan Ming-Sheng. "Quantum Wavefunctions and Fluctuations of Mesoscopic RLC Circuit." Chinese Physics Letters 17, no. 7 (2000): 528–29. http://dx.doi.org/10.1088/0256-307x/17/7/023.

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Tian, Yu, Wen-Bo Geng, Shao-Hui Wang, and Kang-Jia Wang. "On a fractal RLC-parallel resonant circuit modeled within the local fractional derivative." Thermal Science 28, no. 4 Part B (2024): 3505–10. http://dx.doi.org/10.2298/tsci2404505t.

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In recent years, the theory of local fractional calculus has been widely used in the description of the fractional circuits. This paper presents a fractal RLC-paral?lel resonant circuit (FRLC-PRC) using the local fractional derivative (LFD). The FRLC-PRC is modeled by studying the non-differentiable (ND) lumped elements, then the ND conductance is obtained with the help of the local fractional Laplace transform (LFLT) and the ND parallel-resonant angular frequency (ND PRAF) is analyzed. It is found that the FRLC-PRC becomes the ordinary one when the frac?tional order ? = 1. The obtained result

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Priambodo, Purnomo Sidi, Yosua Adriadi, and Taufiq Alif Kurniawan. "Transformerless SoC-based current control switching battery charger for e-vehicle: design and analysis." E3S Web of Conferences 67 (2018): 03044. http://dx.doi.org/10.1051/e3sconf/20186703044.

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Electric-based vehicles become a necessity in the future to dramatically reduce the effects of pollution. There are various devices involve in the operation of electric vehicles, one of which is a battery charger. This paper discusses the design steps, circuit and ripple performance analysis associated with building a battery charger system. The analysis shows the differences between RL and RC circuits in controlling the output voltage average and the ripples. It shows how RLC mixed circuit improve performance in both controlling the output voltage average and the ripple suppression.

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