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Professor Hiroshi Yabuno

Faculty of Science and Technology, Keio University, Tokyo, Japan
And:
Systems and Information Engineering, University of Tsukuba, Tsukuba, Japan

Education:
1984, B.S., Keio University, Mechanical Engineering, Great Distinction
1986, M.S., Keio University, Mechanical Engineering
1990, Ph.D., Keio University, Mechanical Engineering

Selected Publications (For more see the link, Prof. Hiroshi Yabuno):
Yabuno H (1994) Nonlinear stability analysis for summed-type combination resonance under parametrical excitation (application of center manifold theory and Grobner basis with computer algebra). Nippon Kikai Gakkai Ronbunshu C Hen/Trans Jpn Soc Mech Eng C 60(572): 1151–1158
Yabuno H (1996) Buckling of a beam subjected to electromagnetic force and its stabilization by controlling the perturbation of the bifurcation. Nonlinear Dynam 10(3):271–285
Yabuno H, Ide Y, Aoshima N (1998) Nonlinear analysis of a parametrically excited cantilever beam: (Effect of the tip mass on stationary response). JSME International Journal Series C: Dynamics, Control, Robotics, Design and Manufacturing 41(3):555–562
Yabuno H, Nayfeh AH (2001) Nonlinear normal modes of a parametrically excited cantilever beam. Nonlin Dyn 25:65–77
Yabuno H, Saigusa S, Aoshima N (2001) Stabilization of the parametric resonance of a cantilever beam by bifurcation control with a piezoelectric actuator. Nonlinear Dynam 26(2):143–161
Walter Lacarbonara, Manami Ohkuma and Hiroshi Yabuno, “Experimental investigation of the nonlinear normal modes of a parametrically excited buckled beam”, 14th US National Congress of Theoretical and Applied Mechanics, Blacksburg, Virginia, June 23-28, 2002
Walter Lacarbonara, Haruna Okamoto and Hiroshi Yabuno, “Experimental and theoretical investigations of nonlinear vibration characteristics of planar slender beams”, publisher and date not given in the pdf file; most recent reference is dated 2004
H. Yabuno, M. Okhuma, and W. Lacarbonara. An experimental investigation of the parametric resonance in a buckled beam. In Proceedings of the ASME DETC’03, pages 2565–2574, Chicago,USA, 2-6 September 2003.
Yabuno H, Murakami T, Kawazoe J, Aoshima N (2004) Suppression of parametric resonance in cantilever beam with a pendulum (Effect of static friction at the supporting point of the pendulum). J Vib Acoust 126(1):149–162
Lacarbonara W, Paolone A, Yabuno, H (2004) Modeling of planar nonshallow prestressed beams towards asymptotic solutions. Mech Res Commun 31:301–310
Yabuno H, Kanda R, Lacarbonara W, Aoshima N (2004) Nonlinear active cancellation of the parametric resonance in a magnetically levitated body. J Dyn Syst Meas Contr Tran ASME 126(3):433–442
Mailybaev AA, Yabuno H, Kaneko H (2004) Optimal shapes of parametrically excited beams. Struct Multidisciplinary Optim 27(6):435–445
Lacarbonara, W.; Yabuno, H. Closed-loop non-linear control of an initially imperfect beam with non-collocated input. J. Sound Vib. 2004, 273, 695–711.
Walter Lacarbonara, Haruna Okamoto and Hiroshi Yabuno, “Experimental and theoretical investigations of nonlinear vibration characteristics of planar slender beams”, publisher and date not given in the pdf file; most recent reference is dated 2004
Seyranian AP, Yabuno H, Tsumoto K (2005) Instability and periodic motion of a physical pendulum with a vibrating suspension point (theoretical and experimental approach). Dokl Phys 50(9):467–472
Lacarbonara, W. and Yabuno, H., Refined Models of Elastic Beams Undergoing Large In-plane Motions: theory and experiment, 2006, Int. J. Solids Structures, 43, pp. 5066-5084.
Yabuno, H. and Tsumoto, K., Experimental Investigation of a Buckled Beam under High-Frequency Excitation, 2007, Arch Appl Mech, 77, pp. 339-351.
Lacarbonara W, Yabuno H, Hayashi K (2007) Nonlinear cancellation of the parametric resonance in elastic beams: theory and experiment. Int J Solids Struct 44:2209–2224
In-Soo S, Uchiyama Y, Yabuno H, Lacarbonara W (2008) Simply supported elastic beams under parametric excitation. Nonlinear Dynam 53:129–138

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