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Theoretical Analysis of the Galloping Energy Harvesters under Bounded Random Parameter Excitation

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摘要 In this paper,the response properties of galloping energy harvesters under bounded random parameter excitation are studied theoretically.The first-order approximate solution of the galloping energy harvester is derived by applying the multi-scales method.The expression for the largest Lyapunov exponent that determines the trivial solution is derived,and the corresponding simulation diagrams,including the largest Lyapunov exponent diagrams and time domain diagrams,verify our results.Then the steady-state response moments of the nontrivial solution are studied using the moment method,and the analytical expressions for the first-order and second-order moments of the voltage amplitude are obtained,respectively.The corresponding results show that wind speed enhances the steady-state response moments of the voltage amplitude.Meanwhile,the voltage output can be controlled by adjusting the cubic coefficient.To further verify the response characteristics of the galloping energy harvester,the stationary probability density functions of the displacement and velocity are obtained by the Monte-Carlo simulation method.The results show that the wind speed enhances the displacement of the bluff and the damping ratios should be reduced asmuch as possible to improve the performance.What’smore,the piezoelectric materials also impact the performance of the energy harvester.
出处 《Computer Modeling in Engineering & Sciences》 SCIE EI 2023年第11期1731-1747,共17页 工程与科学中的计算机建模(英文)
基金 supported by the National Natural Science Foundation of China(Grant Nos.12172266,12272283) Young Talent Fund of University Association for Science and Technology in Shaanxi,China(Grant No.20200503) the Bilateral governmental personnel exchange project between China and Slovenia for the years 2021-2023(Grant No.12) Joint University Education Project between China and East European(Grant No.2021122) the Fundamental Research Funds for the Central Universities(Grant No.JB210703).
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