Nonlinear Seismic Responses of Container Cranes Including the Contact Problem Between Wheels and Rails

Author:

Kobayashi Nobuyuki1,Kuribara Hiroshi2,Honda Tomokazu3,Watanabe Masahiro1

Affiliation:

1. Department of Mechanical Engineering, Aoyama Gakuin University, 5-10-1, Fuchinobe, Sagamihara, Kanagawa, 229-8558, Japan

2. Honda R&D Co., Ltd.

3. Aoyama Gakuin University

Abstract

This paper presents a modeling method based on multibody dynamics formulation for simulating the three-dimensional nonlinear seismic response of a large, movable container crane, including the contact problem regarding the wheels attached to the bottom of its legs and the rails on which they ride. As a container crane is large and flexible structure, its wheels should be lifted up and derailed due to the seismic excitation. The contact configuration and the contact forces between the wheels and the rail or the ground that significantly affect the seismic response of the structure are classified and calculated in reference to geometric relationships between contact-judging markers on the wheels and the rails. It is found that the numerical simulations with the presented modeling method quite accurately simulates the nonlinear seismic response of a container crane including the uplifting and derailment behavior of the wheels that is found in large-scale model shaking tests.

Publisher

ASME International

Subject

Mechanical Engineering,Mechanics of Materials,Safety, Risk, Reliability and Quality

Reference10 articles.

1. Japan Society of Mechanical Engineers, 1996, “The Machines and Industrial Equipments Damage due to the South Hyogo-Prefecture Earthquake,” JSME The Special Investigation Committee on Great Hanshin Awaji Earthquake Damage, pp. 153–163 (in Japanese).

2. Pfeiffer, F., and Glocker, C., 1996, Multibody Dynamics with Unilateral Contact, John Wiley & Sons.

3. Tajima, H., Satoh, K., and Higashi, K., 1998, “Contact Problems in Multibody Dynamics (2nd Report),” Proc. of Dynamics and Design Conference ’98, JSME, No. 98-8 I, Vol. B, pp. 780–783, (in Japanese).

4. Babitsky, V. I., 1999, Dynamics of Vibro-Impact System, Springer, Berlin.

5. Khulief, Y. A., and Shabana, A. A., 1987, “A Continuous Force Model for the Impact Analysis of Flexible Multibody Systems,” Mech. Mach. Theory, 22(3), pp. 213–224.

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