定点理論による二自由度系を対象とした動吸振器の設計(第2報,異なる質量と剛性を持ち,二次質量が励振を受ける系の場合)

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Published in日本機械学会論文集 Vol. 81; no. 825; p. 14-00622
Main Authors 富室, 崇志, 田村, 晋司
Format Journal Article
LanguageJapanese
Published 一般社団法人 日本機械学会 2015
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ISSN2187-9761
DOI10.1299/transjsme.14-00622

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Author 田村, 晋司
富室, 崇志
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  organization: 島根大学 大学院総合理工学研究科
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References Yang, C., Li, D. and Cheng, L., Dynamic vibration absorbers for vibration control within a frequency band, Journal of Sound and Vibration, Vol. 330 (2011), pp. 1582-1598.
Seto, K., Dynamic Vibration Absorber and its Applications (2010), Corona, Tokyo (in Japanese).
Asami, T. and Nishihara, O., Closed-form exact solution to H∞ optimization of dynamic vibration absorbers (application to different transfer functions and damping systems), Transactions of ASME, Journal of Vibration and Acoustics, Vol. 125 (2003), pp. 398-405.
Asami, T., Nishihara, O. and Baz, A. M., Analytical solutions to H∞ and H2 optimization, Transactions of ASME, Journal of Vibration and Acoustics, Vol. 124 (2002), pp. 284-295.
Cheung, Y. L. and Wong, W. O., H∞ and H2 optimizations of a dynamic vibration absorber for suppressing vibrations in plates, Journal of Sound and Vibration, Vol. 320 (2009), pp. 29-42.
Dayou, J., Fixed-points theory for global vibration control using vibration neutralizer, Journal of Sound and Vibration, Vol. 292 (2006), pp. 765-776.
Tamura, S. and Shiotani, T., Design of dynamic absober for two DOF system by fixed points theory (1st report: case of two DOF system with identical mass and stiffness), Transactions of the Japan Society of Mechanical Engineers, Series C, Vol. 78, No. 786 (2012), pp. 372-381 (in Japanese).
Den Hartog, J. P., Mechanical Vibrations, 4th edition (1956), McGraw-Hill, New York.
Tamura, S., Suzuki, K. and Kozuka, S., Optimal design of dynamic absorber for two DOF system with different characteristics by fixed points theory, Proceedings of the Dynamics and Design Conference No.227 (2013) (in Japanese).
References_xml – reference: Asami, T., Nishihara, O. and Baz, A. M., Analytical solutions to H∞ and H2 optimization, Transactions of ASME, Journal of Vibration and Acoustics, Vol. 124 (2002), pp. 284-295.
– reference: Yang, C., Li, D. and Cheng, L., Dynamic vibration absorbers for vibration control within a frequency band, Journal of Sound and Vibration, Vol. 330 (2011), pp. 1582-1598.
– reference: Tamura, S., Suzuki, K. and Kozuka, S., Optimal design of dynamic absorber for two DOF system with different characteristics by fixed points theory, Proceedings of the Dynamics and Design Conference No.227 (2013) (in Japanese).
– reference: Cheung, Y. L. and Wong, W. O., H∞ and H2 optimizations of a dynamic vibration absorber for suppressing vibrations in plates, Journal of Sound and Vibration, Vol. 320 (2009), pp. 29-42.
– reference: Dayou, J., Fixed-points theory for global vibration control using vibration neutralizer, Journal of Sound and Vibration, Vol. 292 (2006), pp. 765-776.
– reference: Den Hartog, J. P., Mechanical Vibrations, 4th edition (1956), McGraw-Hill, New York.
– reference: Seto, K., Dynamic Vibration Absorber and its Applications (2010), Corona, Tokyo (in Japanese).
– reference: Tamura, S. and Shiotani, T., Design of dynamic absober for two DOF system by fixed points theory (1st report: case of two DOF system with identical mass and stiffness), Transactions of the Japan Society of Mechanical Engineers, Series C, Vol. 78, No. 786 (2012), pp. 372-381 (in Japanese).
– reference: Asami, T. and Nishihara, O., Closed-form exact solution to H∞ optimization of dynamic vibration absorbers (application to different transfer functions and damping systems), Transactions of ASME, Journal of Vibration and Acoustics, Vol. 125 (2003), pp. 398-405.
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StartPage 14-00622
SubjectTerms Coupled vibration
Dynamic absorber
Fixed points theory
Forced vibration
Frequency response function
Title 定点理論による二自由度系を対象とした動吸振器の設計(第2報,異なる質量と剛性を持ち,二次質量が励振を受ける系の場合)
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