Automated Finite Element Analysis of Complex Dynamics of Primary System Traversed by Oscillatory Subsystem

REFERENCES

• Frýba , L. 1999 . Vibration of Solids and Structures Under Moving Loads , 3rd ed , London : Thomas Telford .
   Google Scholar
• Bathe , K.-J. 1996 . Finite Element Procedures, Prentice Hall , NJ : Englewood Cliffs .
   Google Scholar
• Andersen , L. , Nielsen , S. R.K. and Krenk , S. 2007 . Numerical Methods for Analysis af Structure and Ground Vibration from Moving Loads . Comput. Struct , 85 : 43 – 58 .
   Google Scholar
• Biondi , B. , Muscolino , G. and Sidoti , A. 2004 . Methods for Calculating Bending Moment and Shear Force in the Moving Mass Problem . J. Vib. Acoust , 126 : 542 – 552 .
   Google Scholar
• Biondi , B. , Muscolino , G. and Sofi , A. 2005 . A Substructure Approach for the Dynamic Analysis of Train-Track-Bridge System . Comput. Struct , 83 : 2271 – 2281 .
   Web of Science ®Google Scholar
• Pesterev , A. V. , Bergman , L. A. Tan , C. A. 2003 . On Asymptotics of the Solution of the Moving Oscillator Problem . J. Sound Vibrat , 260 : 519 – 536 .
   Web of Science ®Google Scholar
• Tzou , H. and Bergman , L. 2007 . Dynamics and Control of Distributed Systems , Cambridge Univ. Press .
   Google Scholar
• ABAQUS, SIMULIA Inc. 2008 .
   Google Scholar
• ADINA, ADINA R & D, Inc . 2008 .
   Google Scholar
• ANSYS, ANSYS Inc . 2008 .
   Google Scholar
• 2008 . LS-DYNA, Livermore Software Technology Corporation .
   Google Scholar
• Chatterjee , P. K. , Datta , T. K. and Surana , C. S. 1994 . Vibration of Continuous Bridges Under Moving Vehicles . J. Sound Vibrat , 169 : 619 – 632 .
   Google Scholar
• Green , M. F. and Cebon , D. 1994 . Dynamic Response of Highway Bridges to Heavy Vehicle Loads: Theory and Experimental Validation . J. Sound Vibrat , 170 : 51 – 78 .
   Web of Science ®Google Scholar
• Green , M. F. and Cebon , D. 1997 . Dynamic Interaction Between Heavy Vehicles and Highway Bridges . Comput. Struct , 62 : 253 – 264 .
   Web of Science ®Google Scholar
• Muscolino , G. , Benfratello , S. and Sidoti , A. 2002 . Dynamics Analysis of Distributed Parameter System Subjected to a Moving Oscillator with Random Mass, Velocity and Acceleration . Probab. Eng. Mech , 17 : 63 – 72 .
   Google Scholar
• Moreno Delgado , R. and dos Santos R.C , S. M. 1997 . Modelling of Railway Bridge-Vehicle Interaction on High Speed Tracks . Comput. Struct , 63 : 511 – 523 .
   Google Scholar
• Cheng , Y. S. , Au , F. T.K. and Cheung , Y. K. 2001 . Vibration of Railway Bridges under a Moving Train by Using Bridge-Track-Vehicle Element . Eng. Struct , 23 : 1597 – 1606 .
   Web of Science ®Google Scholar
• Ju , S.-H. and Lin , H.-T. 2007 . A Finite Element Model of Vehicle-Bridge Interaction Considering Braking and Acceleration . J. Sound Vibrat , 303 : 46 – 57 .
   Google Scholar
• Lou , P. 2005 . A Vehicle-Track-Bridge Interaction Element Considering Vehicle's Pitching Effect . Finite Elem. Anal. Des , 41 : 397 – 427 .
   Web of Science ®Google Scholar
• Nassif , H. H. and Liu , M. 2004 . Analytical Modeling of Bridge-Road-Vehicle Dynamic Interaction System . J. Vib. Control , 10 : 215 – 241 .
   Google Scholar
• Yang , B. , Tan , C. A. and Bergman , L. A. 2000 . Direct Numerical Procedure for Solution of Moving Oscillator Problems . J. Eng. Mech , 126 : 462 – 469 .
   Web of Science ®Google Scholar
• Pesterev , A. V. and Bergman , L. A. 1997 . Vibration of Elastic Continuum Carrying Accelerating Oscillator . J. Eng. Mech , 123 : 886 – 889 .
   Google Scholar
• Pesterev , A. V. and Bergman , L. A. 2000 . Improved Series Expansion of the Solution to the Moving Oscillator Problem . J. Vib. Acoust , 122 : 54 – 61 .
   Google Scholar
• Nikkhoo , A. , Rofooei , F. R. and Shadnam , M. R. 2007 . Dynamic Behavior and Modal Control of Beams under Moving Mass . J. Sound Vibrat , 306 : 712 – 724 .
   Web of Science ®Google Scholar
• Frýba , L. , Nakagiri , S. and Yoshikawa , N. 1993 . Stochastic Finite Elements for a Beam on a Random Foundation with Uncertain Damping Under a Moving Force . J. Sound Vibrat , 163 : 31 – 45 .
   Google Scholar
• Jaiswal , O. R. and Iyengar , R. N. 1997 . Dynamic Response of Railway Tracks to Oscillatory Moving Masses . J. Eng. Mech , 123 : 753 – 757 .
   Google Scholar
• Thambiratnam , D. and Zhuge , Y. 1996 . Dynamic Analysis of Beams on an Elastic Foundation Subjected to Moving Loads . J. Sound Vibrat , 198 : 149 – 169 .
   Google Scholar
• Kim , S.-M. and Roesset , J. M. 1998 . Moving Loads on a Plate on Elastic Foundation . J. Eng. Mech , 124 : 1010 – 1017 .
   Web of Science ®Google Scholar
• Lee , H. P. and Ng , T. Y. 1996 . Transverse Vibration of a Plate Moving over Multiple Point Supports . Applied Acoustics , 47 : 291 – 301 .
   Google Scholar
• Marchesiello , S. , Fasana , A. Garibaldi , L. 1999 . Dynamics of Multi-Span Continuous Straight Bridges Subject to Multi-Degrees of Freedom Moving Vehicle Excitation . J. Sound Vibrat , 224 : 541 – 561 .
   Google Scholar
• Wu , J.-J. 2003 . Dynamic Analysis of a Rectangular Plate Subjected to Multiple Forces Moving Along a Circular Path . J. Sound Vibrat , 260 : 369 – 387 .
   Google Scholar
• Wu , J.-J. 2003 . Vibration of a Rectangular Plate Undergoing Forces Moving Along a Circular Path . Finite Elem. Anal. Des , 40 : 41 – 60 .
   Google Scholar
• Wu , J.-J. 2007 . Use of Moving Distributed Mass Element for the Dynamic Analysis of a Flat Plate Undergoing a Moving Distributed Load . Int. J. Numer. Methods Eng , 71 : 347 – 362 .
   Google Scholar
• Wu , J.-J. 2007 . Vibration Analyses of an Inclined Flat Plate Subjected to Moving Loads . J. Sound Vibrat , 299 : 373 – 387 .
   Google Scholar
• de Faria , A. R. 2004 . Finite Element Analysis of the Dynamic Response of Cylindrical Panels Under Traversing Loads . Eur. J. Mech. A. Solids , 23 : 677 – 687 .
   Google Scholar
• de Faria , A. R. and Oguamanam , D. C.D. 2005 . Adaptive Finite Element Analysis of the Dynamic Response of Spherical Caps Under Traversing Loads . Finite Elem. Anal. Des , 41 : 1027 – 1042 .
   Google Scholar
• Zienkiewicz , O. C. , Taylor , R. L. and Zhu , J. Z. 2005 . The Finite Element Method: Its Basis and Fundamentals , 6th ed , Boston : Elsevier Butterworth-Heinemann .
   Google Scholar
• Zienkiewicz , O. C. 1977 . The Finite Element Method , 3rd ed , New York : McGraw-Hill .
   Google Scholar
• Nguyen , V.-H. and Duhamel , D. 2006 . Finite Element Procedures for Nonlinear Structures in Moving Coordinates. Part 1: Infinite Bar Under Moving Axial Loads . Comput. Struct , 84 : 1368 – 1380 .
   Web of Science ®Google Scholar
• Biondi , B. and Muscolino , G. 2005 . New Improved Series Expansion for Solving the Moving Oscillator Problem . J. Sound Vibrat , 281 : 99 – 117 .
   Google Scholar
• Reddy , J. N. 1993 . An Introduction To The Finite Element Method , 2nd ed , New York : McGraw-Hill .
   Google Scholar
• Wolfert , A. R. M. , Dieterman , H. A. and Metrikine , A. V. 1997 . Passing through the “Elastic Wave Barrier” by a Load Moving Along a Waveguide . J. Sound Vibrat , 203 : 597 – 606 .
   Google Scholar
• Sheng , X. , Jones , C. J. C. and Petyt , M. 1999 . Ground Vibration Generated by a Load Moving Along a Railway Track . J. Sound Vibrat , 228 : 129 – 156 .
   Web of Science ®Google Scholar
• Galvin , P. and Dominguez , J. 2007 . Analysis of Ground Motion Due to Moving Surface Loads Induced by High-Speed Trains . Eng. Anal. Boundary Elem , 31 : 931 – 941 .
   Web of Science ®Google Scholar
• Huang , M. H. and Thambiratnam , D. P. 2002 . Dynamic Response of Plates on Elastic Foundation to Moving Loads . J. Eng. Mech , 128 : 1016 – 1022 .
   Web of Science ®Google Scholar
• Dimitrovova , Z. and Varandas , J. N. 2009 . Critical Velocity of a Load Moving on a Beam with a Sudden Change of Foundation Stiffness: Applications to High-Speed Trains . Comput. Struct , 87 : 1224 – 1232 .
   Google Scholar
• Bowe , C. J. and Mullarkey , T. P. 2008 . Unsprung Wheel-Beam Interactions Using Modal and Finite Element Models . Adv. Eng. Software , 39 : 911 – 922 .
   Google Scholar
• Reddy , J. N. 2004 . An Introduction to Nonlinear Finite Element Analysis , New York : Oxford University Press .
   Google Scholar
• Yang , Y.-B. and Yau , J.-D. 1997 . Vehicle-bridge Interaction Element for Dynamic Analysis . J. Struct. Eng , 123 : 1512 – 1518 .
   Web of Science ®Google Scholar
• Akin , J. E. and Mofid , M. 1989 . Numerical Solution for Response of Beams with Moving Mass . J. Struct. Eng , 115 : 120 – 131 .
   Web of Science ®Google Scholar
• Sofi , A. and Muscolino , G. 2007 . Dynamic Analysis of Suspended Cables Carrying Moving Oscillators . Int. J. Solids Struct , 44 : 6725 – 6743 .
   Google Scholar
• Michaltsos , G. T. and Konstantakopoulos , T. G. 2000 . Dynamic Response of a Bridge With Surface Deck Irregularities . J. Vib. Control , 6 : 667 – 689 .
   Google Scholar
• Koh , C. G. , Ong , J. S.Y. Chua , D. K.H. 2003 . Moving Element Method for Train-Track Dynamics . Int. J. Numer. Methods Eng , 56 : 1549 – 1567 .
   Google Scholar
• Majka , M. and Hartnett , M. 2009 . Dynamic Response of Bridges to Moving Trains: A Study on Effects of Random Track Irregularities and Bridge Skewness . Comput. Struct , 87 : 1233 – 1252 .
   Google Scholar
• Xia , H. , Zhang , N. and Guo , W. W. 2006 . Analysis of Resonance Mechanism and Conditions of Train-Bridge System . J. Sound Vibrat , 297 : 810 – 822 .
   Web of Science ®Google Scholar
• Michaltsos , G. T. and Kounadis , A. N. 2001 . Effects of Centripetal and Coriolis Forces on the Dynamic Response of Light Bridges Under Moving Loads . J. Vib. Control , 7 : 315 – 326 .
   Google Scholar