REFERENCES

  1. Abbas, L.K., Rui, X., and Hammoudi, Z.S. (2010) Plate/shell element of variable thickness based on the absolute nodal coordinate formulation. IMechE Journal of Multibody Dynamics, 224 (Part K), 127–141.
  2. Agrawal, O.P. and Shabana, A. (1985) Dynamic analysis of multi-body systems using component modes. Computers and Structures, 21 (6), 1303–1312.
  3. Aris, R. (1962) Vectors, Tensors, and the Basic Equations of Fluid Mechanics, Dover Publications, New York.
  4. Atkinson, K.E. (1978) An Introduction to Numerical Analysis, John Wiley & Sons.
  5. Bathe, K.J. (1996) Finite Element Procedures, Prentice Hall, Inc., Englewood Cliffs, New Jersey.
  6. Bauchau, O.A., Damilano, G., and Theron, N.J. (1995) Numerical integration of nonlinear elastic multi-body systems. International Journal for Numerical Methods in Engineering, 38, 2727–2751.
  7. Bauchau, O.A. (1998) Computational schemes for flexible, nonlinear multi-body systems. Multibody System Dynamics, 2 (2), 169–225.
  8. Bauchau, O.A., Bottasso, C.L., and Trainelli, L. (2003) Robust integration schemes for flexible multibody systems. Computer Methods in Applied Mechanics and Engineering, 192 (3–4), 395–420.
  9. Bayo, E., García de Jalón, J., and Serna, M.A. (1988) A modified lagrangian formulation for the dynamic analysis of constrained mechanical systems. Computer Methods in Applied Mechanics and Engineering, 71, 183–195.
  10. Belytschko, T., Liu, W.K., and Moran, B. (2000) Nonlinear Finite Elements for Continua and Structures, John Wiley & Sons, New York.
  11. Berzeri, M. and Shabana, A.A. (2000) Development of simple models for the elastic forces in the absolute nodal coordinate formulation. Sound and Vibration, 235 (4), 539–565.
  12. Berzeri, M. and Shabana, A.A. (2002) Study of the centrifugal stiffening effect using the finite element absolute nodal coordinate formulation. Multibody System Dynamics, 7, 357–387.
  13. Betsch, P. and Steinmann, E. (2001) Constrained integration of rigid body dynamics. Computer Methods in Applied Mechanics and Engineering, 191, 467–488.
  14. Betsch, P. and Steinmann, P. (2002a) A DAE approach to flexible multibody dynamics. Multibody System Dynamics, 8, 367–391.
  15. Betsch, P. and Steinmann, P. (2002b) Frame-indifferent beam finite element based upon the geometrically exact beam theory. International Journal of Numerical Methods in Engineering, 54, 1775–1788.
  16. Bonet, J. and Wood, R.D. (1997) Nonlinear Continuum Mechanics for Finite Element Analysis, Cambridge University Press.
  17. Boresi, A.P. and Chong, K.P. (2000) Elasticity in Engineering Mechanics, Second edn, John Wiley & Sons.
  18. Bottasso, C.L. and Borri, M. (1997) Energy preserving/decaying schemes for non-linear beam dynamics using the helicoidal approximation. Computer Methods in Applied Mechanics and Engineering, 143, 393–415.
  19. Bottasso, C.L., Borri, M., and Trainelli, L. (2001a) Integration of elastic multibody systems by invariant conserving/dissipating algorithms. Part I: formulation. Computer Methods in Applied Mechanics and Engineering, 190, 3669–3699.
  20. Bottasso, C.L., Borri, M., and Trainelli, L. (2001b) Integration of elastic multibody systems by invariant conserving/dissipating algorithms. Part II: numerical schemes and applications. Computer Methods in Applied Mechanics and Engineering, 190, 3701–3733.
  21. Bridgman, P. (1949) The Physics of High Pressure, Bell and Sons, London.
  22. Campanelli, M., Berzeri, M., and Shabana, A.A. (2000) Performance of the incremental and non-incremental finite element formulations in flexible multibody problems. ASME Journal of Mechanical Design, 122 (4), 498–507.
  23. Cardona, A. and Géradin, M. (1988) A beam finite element non-linear theory with finite rotation. International Journal for Numerical Methods in Engineering, 26, 2403–2438.
  24. Cardona, A. and Géradin, M. (1989) Time integration of the equations of motion in mechanism analysis. Computers and Structures, 33 (3), 801–820.
  25. Cardona, A. and Géradin, M. (1992) A superelement formulation for mechanism analysis. Computer Methods in Applied Mechanics and Engineering, 100, 1–29.
  26. Carnahan, B., Luther, H.A., and Wilkes, J.O. (1969) Applied Numerical Methods, John Wiley & Sons.
  27. Cesnik, C.E.S., Hodges, D.H., and Sutyrin, V.G. (1996) Cross-sectional analysis of composite beams including large initial twist and curvature effects. AIAA Journal, 34 (9), 1913–1920.
  28. Chung, J. and Hulbert, G.M. (1993) A time integration algorithm for structural dynamics with improved numerical dissipation: the generalized-α method. Journal of Applied Mechanics, 60, 371–375.
  29. Cook, R.D., Malkus, D.S., and Plesha, M.E. (1989) Concepts and Applications of Finite Element Analysis, 3rd edn, John Wiley & Sons.
  30. Cottrell, J.A., Hughes, T.J.R., and Reali, A. (2007) Studies of refinement and continuity in the isogeometric analysis. Computational Methods in Applied Mechanical Engineering., 196, 4160–4183.
  31. Crisfield, M.A. (1991) Nonlinear Finite Element Analysis of Solids and Structures, Vol 1: Essentials, John Wiley & Sons.
  32. Crisfield, M.A. and Jelenic, G. (1999) Objectivity of strain measures in the geometrically exact three-dimensional beam theory and its finite element implementation. Proceedings of the Royal Society of London A, 455, 1125–1147.
  33. Dierckx, P. (1993) Curve and Surface Fitting with Splines, Oxford University Press, NY.
  34. Dmitrochenko, O.N. and Pogorelov, D.Y. (2003) Generalization of plate finite elements for absolute nodal coordinate formulation. Multibody System Dynamics, 10 (1), 17–43.
  35. Dufva, K. and Shabana, A.A. (2005) Analysis of thin plate structure using the absolute nodal coordinate formulation. IMechE Journal of Multi-body Dynamics, 219, 345–355.
  36. Farhat, C., Crivelli, L., and Géradin, M. (1995) Implicit time integration of a class of constrained hybrid formulations. Part I: spectral stability theory. Computer Methods in Applied Mechanics and Engineering, 125, 71–107.
  37. Farhat, C.H. and Roux, F.X. (1991) A method of finite element tearing and interconnecting and its parallel solution algorithm. International Journal for Numerical Methods in Engineering, 32, 1205–1227.
  38. Farhat, C.H. and Roux, F.X. (1994) Implicit parallel processing in structural mechanics. Computational Mechanics Advances, 2, 1–124.
  39. Farhat, C.H. and Wilson, E. (1988) A parallel active column equation solver. Computers and Structures, 28, 289–304.
  40. Farin, G. (1999) Curves and Surfaces for CAGD, A Practical Guide, Fifth edn, Morgan Kaufmann Publishers, , San Francisco.
  41. García de Jalón, J., Unda, J., Avello, A., and Jiménez, J.M. (1987) Dynamic analysis of three-dimensional mechanisms in ‘Natural’ coordinates. Journal of Mechanisms, Transmissions, and Automation in Design, 109, 460–465.
  42. Garcia-Vallejo, D., Escalona, J.L., Mayo, J., and Dominguez, J. (2003) Describing rigid-flexible multibody systems using absolute coordinates. Nonlinear Dynamics, 34 (1–2), 75–94.
  43. Garcia-Vallejo, D., Mayo, J., Escalona, J.L., and Dominguez, J. (2004) Efficient evaluation of the elastic forces and the jacobian in the absolute nodal coordinate formulation. Nonlinear Dynamics, 35 (4), 313–329.
  44. Garcia-Vallejo, D., Valverde, J., and Dominguez, J. (2005) An internal damping model for the absolute nodal coordinate formulation. Nonlinear Dynamics, 42 (4), 347–369.
  45. Geradin, M. and Cardona, A. (2001) Flexible Multibody Dynamics, John Wiley & Sons.
  46. Gerstmayr, J. and Shabana, A.A. (2006) Analysis of thin beams and cables using the absolute nodal coordinate formulation. Nonlinear Dynamics, 45, 109–130.
  47. Goetz, A. (1970) Introduction to Differential Geometry, Addison Wesley.
  48. Goldenweizer, A. (1961) Theory of Thin Elastic Shells, Pergamon Press, Oxford, United Kingdom.
  49. Goldstein, H. (1950) Classical Mechanics, Addison-Wesley.
  50. Greenwood, D.T. (1988) Principles of Dynamics, Prentice Hall.
  51. Hamed, A.M., Shabana, A.A., Jayakumar, P., and Letherwood, M.D. (2011) Non-structural geometric discontinuities in finite element/multibody system analysis. Nonlinear Dynamics, 66, 809–824.
  52. Hilber, H.M., Hughes, T.J.R., and Taylor, R.L. (1977) Improved numerical dissipation for time integration algorithms in structural dynamics. Earthquake Engineering and Structural Dynamics, 5, 282–292.
  53. Holzapfel, G.A. (2000) Nonlinear Solid Mechanics: A Continuum Approach for Engineering, John Wiley & Sons.
  54. Hughes, T.J.R. (1984) Numerical implementation of constitutive models: rate independent deviatoric plasticity, in Theoretical Foundation for Large Scale Computations of Nonlinear Material Behavior (eds S. Nemat-Nasser, R. Asaro, and G. Hegemier), Martinus Nijhoff Publishers, Dordrecht, The Netherlands, pp. 29–57.
  55. Hughes, T.J.R., Cottrell, J.A., and Bazilevs, Y. (2005) Isogeometric analysis: CAD, finite elements, NURBS, exact geometry and mesh refinement. Computational Methods in Applied Mechanical Engineering, 194, 4135–4195.
  56. Hulbert, G.M. (2004) Computational Structural Dynamics, in Encyclopedia of Computational Mechanics, vol. 2 (eds E. Stein, R. de Borst, and T.J.R. Hughes), pp. 169–193. John Wiley & Sons.
  57. Hussein, B.A., Sugiyama, H., and Shabana, A.A. (2007) Coupled deformation modes in the large deformation finite element analysis: problem definition. ASME Journal of Computational and Nonlinear Dynamics, 2, 146–154.
  58. Ibrahimbegovic, A. and Mamouri, S. (1998) Finite rotations in dynamics of beams and implicit time-stepping schemes. International Journal of Numerical Methods in Engineering, 41, 781–814.
  59. Ibrahimbegovic, A., Mamour, S., Taylor, R.L., and Chen, A.J. (2000) Finite element method in dynamics of flexible multibody systems: modeling of holonomic constraints and energy conserving integration schemes. Multibody System Dynamics, 4, 195–223.
  60. Jelenic, G. and Crisfield, M.A. (1998) Interpolation of rotational variables in non-linear dynamics of 3D beams. International Journal of Numerical Methods in Engineering, 43, 1193–1222.
  61. Jelenic, G. and Crisfield, M.A. (2001) Dynamic analysis of 3D beams with joints in presence of large rotations. Computer Methods in Applied Mechanics and Engineering, 190, 4195–4230.
  62. Kaplan, W. (1991) Advanced Calculus, 4th edn, Addison-Wesley, Reading, MA.
  63. Khan, A.S. and Huang, S. (1995) Continuum Theory of Plasticity, John Wiley & Sons.
  64. Kim, S.S. and Vanderploeg, M.J. (1986) QR decomposition for state space representation of constrained mechanical dynamic systems. ASME Journal of Mechanisms, Transmissions, and Automation in Design, 108, 183–188.
  65. Kreyszig, E. (1991) Differential Geometry, Dover Publications.
  66. Lan, P. and Shabana, A.A. (2010) Integration of B-spline geometry and ANCF finite element analysis. Nonlinear Dynamics, 61, 193–206.
  67. Leyendecker, S., Betsch, P., and Steinmann, P. (2004) Energy-conserving integration of constrained hamiltonian systems: a comparison of approaches. Computational Mechanics, 33, 174–185.
  68. Leyendecker, S., Betsch, P., and Steinmann, P. (2006) Objective energy-momentum conserving integration for constrained dynamics of geometrically exact beams. Computer Methods in Applied Mechanics and Engineering, 195, 2313–2333.
  69. Mikkola, A.M. and Matikainen, M.K. (2006) Development of elastic forces for the large deformation plate element based on the absolute nodal coordinate formulation. ASME Journal of Computational and Nonlinear Dynamics, 1 (2), 103–108.
  70. Mikkola, A.M. and Shabana, A.A. (2003) A non-incremental finite element procedure for the analysis of large deformation of plates and shells in mechanical system applications. Multibody System Dynamics, 9 (3), 283–309.
  71. Milner, H.R. (1981) Accurate finite element analysis of large displacements in skeletal frames. Computers & Structures, 14 (3–4), 205–210.
  72. Naghdi, P.M. (1972) The theory of shells and plates. Handbuch der Physik, 6 (a/2), 425–640, Springer-Verlag, Berlin.
  73. Ogden, R.W. (1984) Non-Linear Elastic Deformations, Dover Publications.
  74. Omar, M.A. and Shabana, A.A. (2001) A two-dimensional shear deformable beam for large rotation and deformation problems. Journal of Sound and Vibration, 243 (3), 565–576.
  75. Ortiz, M. and Popov, E.P. (1985) Accuracy and stability of integration algorithms for elastoplastic constitutive equations. International Journal for Numerical Methods in Engineering, 21, 1561–1576.
  76. Piegl, L. and Tiller, W. (1997) The NURBS Book, Second edn, Springer-Verlag, New York.
  77. Rice, J.R. and Tracey, D.M. (1973) Computational fracture mechanics, in Proceedings of the Symposium on Numerical Methods in Structural Mechanics (ed. S.J. Fenves), Academic Press, Urbana, IL.
  78. Roberson, R.E. and Schwertassek, R. (1988) Dynamics of Multibody Systems, Springer-Verlag.
  79. Rogers, D.F. (2001) An Introduction to NURBS with Historical Perspective, Academic Press, San Diego, CA.
  80. Romero, I. (2006) A Study of Nonlinear Rod Models for Flexible Multibody Dynamics. Proceedings of the Seventh World Congress on Computational Mechanics, Los Angeles, CA, July 16–22.
  81. Romero, I. and Armero, F. (2002) Numerical integration of the stiff dynamics of geometrically exact shells: an energy-dissipative momentum-conserving scheme. International Journal of Numerical Methods in Engineering, 54, 1043–1086.
  82. Romero, I. and Armero, F. (2002) An objective finite element approximation of the kinematics of geometrically exact rods and its use in the formulation of an energy-momentum scheme in dynamics. International Journal of Numerical Methods in Engineering, 54, 1683–1716.
  83. Schwab, A.L. and Meijaard, J.P. (2005) Comparison of Three-Dimensional Beam Elements for Dynamic Analysis: Finite Element Method and Absolute Nodal Coordinate Formulation. Proceedings of the ASME 2005 International Design Engineering Technical Conferences & Computer and Information in Engineering Conference (DETC2005–85104), September 24–28, Long Beach, CA.
  84. Sanborn, G.G. and Shabana, A.A. (2009) On the integration of computer-aided design and analysis using the finite element absolute nodal coordinate formulation. Multibody System Dynamics, 22, 181–197.
  85. Shabana, A. (1985) Automated analysis of constrained inertia-variant flexible systems. ASME Journal of Vibration, Acoustics, Stress, and Reliability in Design, 107 (4), 431–440.
  86. Shabana, A.A. (1982) Dynamics of large scale flexible mechanical systems. Ph.D. Dissertation, University of Iowa, Iowa City.
  87. Shabana, A.A. (1996a) Finite element incremental approach and exact rigid body inertia. ASME Journal of Mechanical Design, 118 (2), 171–178.
  88. Shabana, A.A. (1996b) Resonance conditions and deformable body coordinate systems. Journal of Sound and Vibration, 92 (1), 389–398.
  89. Shabana, A.A. (1996c) Theory of Vibration: An Introduction, Springer Verlag, New York.
  90. Shabana, A.A. (1998) Computer implementation of the absolute nodal coordinate formulation for flexible multibody dynamics. Nonlinear Dynamics, 16 (3), 293–306.
  91. Shabana, A.A. (2001) Computational Dynamics, 2nd edn, John Wiley &Sons.
  92. Shabana, A.A. (2013) Dynamics of Multibody Systems, Fourth edn, Cambridge University Press.
  93. Shabana, A.A. (2011) General method for modeling slope discontinuities and T-sections using ANCF gradient deficient finite elements. ASME Journal of Computational and Nonlinear Dynamics, 6, 024502-1–024502-6.
  94. Shabana, A.A., Hamed, A.M., Mohamed, A.A., Jayakumar, P. and Lether-wood, M.D. (2011) Development of New Three-Dimensional Flexible-Link Chain Model Using ANCF Geometry.Technical Report # MBS2011-1-UIC, Department of Mechanical Engineering, The University of Illinois at Chicago, January.
  95. Shabana, A.A. and Mikkola, A.M. (2003) Use of the finite element absolute nodal coordinate formulation in modeling slope discontinuity. ASME Journal of Mechanical Design, 125 (2), 342–350.
  96. Shabana, A.A. and Wehage, R. (1981) Variable Degree of Freedom Component Mode Analysis of Inertia-Variant Flexible Mechanical Systems. TR No, 81–12, Center for Computer Aided Design, University of Iowa, December.
  97. Shabana, A.A. and Yakoub, R.Y. (2001) Three dimensional absolute nodal coordinate formulation for beam elements: theory. ASME Journal of Mechanical Design, 123 (4), 606–613.
  98. Simo, J.C. and Hughes, T.J.R. (1998) Computational Inelasticity, Springer, New York.
  99. Simo, J.C. and Taylor, T.J.R. (1986) Return mapping algorithm for plane stress elastoplasticity. International Journal for Numerical Methods in Engineering, 22, 649–670.
  100. Simo, J.C. and Vu-Quoc, L. (1986) On the dynamics of flexible beams under large overall motions-the plane case: parts I and II. ASME Journal of Applied Mechanics, 53, 849–863.
  101. Sopanen, J.T. and Mikkola, A.M. (2003) Description of elastic forces in absolute nodal coordinate formulation. Nonlinear Dynamics, 34 (1–2), 53–74.
  102. Stolarski, H., Belytschko, T., and Lee, S.H. (1995) A Review of shell finite elements and corotational theories. Computational Mechanics Advances, 2 (2), 125–212.
  103. Sugiyama, H., Gerstmayr, J., and Shabana, A.A. (2006) Deformation modes in the finite element absolute nodal coordinate formulation. Sound and Vibration, 298, 1129–1149.
  104. Sugiyama, H., Mikkola, A.M., and Shabana, A.A. (2003) A non-incremental nonlinear finite element solution for cable problems. ASME Journal of Mechanical Design, 125, 746–756.
  105. Takahashi, Y. and Shimizu, N. (1999) Study on Elastic Forces of the Absolute Nodal Coordinate Formulation for Deformable Beams, Proceedings of the ASME International Design Engineering Technical Conferences and Computer and Information in Engineering Conference, Las Vegas, NV.
  106. Tian, Q., Chen, L.P., Zhang, Y.Q., and Yang, J.Z. (2009) An efficient hybrid method for multibody dynamics simulation based on absolute nodal coordinate formulation. ASME Journal of Computational and Nonlinear Dynamics, 4, 021009-1–021009-14.
  107. Tian, Q., Zhang, Y., Chen, L., and Yang, J. (2010) Simulation of planar flexible multibody systems with clearance and lubricated revolute joints. Nonlinear Dynamics, 60, 489–511.
  108. Tseng, F.C. and Hulbert, G.M. (2001) A gluing algorithm for network-distributed dynamics simulation. Multibody System Dynamics, 6, 377–396.
  109. Tseng, F.C., Ma, Z.D., and Hulbert, G.M. (2003) Efficient numerical solution of constrained multibody dynamics systems. Computer Methods in Applied. Mechanics and Engineering, 192, 439–472.
  110. Ugural, A.C. and Fenster, K. (1979) Advanced Strength and Applied Elasticity, Elsevier.
  111. Von Dombrowski, S. (2002) Analysis of large flexible body deformation in multibody systems using absolute coordinates. Multibody System Dynamics, 8 (4), 409–432.
  112. Wang, J.Z., Ma, Z.D., and Hulbert, G.M. (2003) A gluing algorithm for distributed simulation of multibody systems. Nonlinear Dynamics, 34, 159–188.
  113. Weaver, W., Timoshenko, S.P., and Young, D.H. (1990) Vibration Problems in Engineering, Wiley & Sons, New York.
  114. White, F.M. (2003) Fluid Mechanics, 5th edn, McGraw Hill, New York.
  115. Yakoub, R.Y. and Shabana, A.A. (2001) Three dimensional absolute nodal coordinate formulation for beam elements: implementation and applications. ASME Journal of Mechanichal Design, 123 (4), 614–621.
  116. Yoo, W.S., Lee, J.H., Park, S.J. et al. (2004) Large deflection analysis of a thin plate: computer simulation and experiment. Multibody System Dynamics, 11 (2), 185–208.
  117. Zienkiewicz, O.C. (1977) The Finite Element Method, 3rd edn, McGraw Hill, New York.
  118. Zienkiewicz, O.C. and Taylor, R.L. (2000) The Finite Element Method, Vol. 2: Solid Mechanics, Fifth edn, Butterworth Heinemann.
  119. Betsch, P. and Stein, E. (1995) An assumed strain approach avoiding artificial thickness straining for a non-linear 4-node shell element. Communications in Numerical Methods in Engineering, 11, 899–909.
  120. Betsch, P. and Stein, E. (1996) A nonlinear extensible 4-node shell element based on continuum theory and assumed strain interpolations. Nonlinear Science, 6, 169–199.
  121. Ding, J., Wallin, M., Wei, C. et al. (2014) Use of independent rotation field in the large displacement analysis of beams. Nonlinear Dynamics, 76, 1829–1843.
  122. Dufva, K., Kerkkanen, K., Maqueda, L.G., and Shabana, A.A. (2007) Nonlinear dynamics of three-dimensional belt drives using the finite element method. Nonlinear Dynamics, 48, 449–466.
  123. Hamed, A.M., Jayakumar, P., Letherwood, M.D. et al. (2015) Ideal compliant joints and integration of computer aided design and analysis. ASME Journal of Computational and Nonlinear Dynamics, 10, 021015-1–021015-14.
  124. Irschik, H., Nader, M., Stangl, M., von Garssen, H.G. (2009) A Floating Frame-of-Reference Formulation for Deformable Rotors using the Properties of Free Elastic Vibration Modes. Proceedings of the ASME 2009 International Design Engineering Technical Conferences and Computers and Information in Engineering Conference, ASME, San Diego, CA, US, DETC2009-86660.
  125. Maqueda, L.G., Mohamed, A.A., and Shabana, A.A. (2010) Use of general nonlinear material models in beam problems: application to belts and rubber chains. ASME Journal of Computational and Nonlinear Dynamics, 5, 021003-1–021003-10.
  126. Nachbaguaer, K. (2012) Development of shear and cross section deformable beam finite elements applied to large deformation and dynamics problems. Ph.D. Dissertation, Johannes Kepller University, Linz, Austria.
  127. Sherif, K., Irschik, H., and Witteveen, W. (2012) Transformation of arbitrary elastic mode shapes into pseudo-free-surface and rigid body modes for multibody dynamic systems. ASME Journal of Computational and Nonlinear Dynamics, 7 (2), 021008 (10 pages).
  128. Sherif, K., Witteveen, W., Irschik, H. et al. (2011) On the extension of global vibration modes with Ritz-vectors needed for local effects, in Linking Models and Experiments, Volume 2, Proceedings of the 29th IMAC, A Conference on Structural Dynamics 2011, Vol. 4 (ed. T. Proulx), Society of Experimental Mechanics Inc. & Springer, New York, Jacksonville, FL, USA, pp. 37–46.
  129. Sherif, K., Witteveen, W., and Mayrhofer, K. (2012) Quasi-static consideration of high frequency modes for more efficient flexible multibody simulations. Acta Mechanica, 223, 1285–1305. doi: 10.1007/s00707-012-0624-1
  130. Olshevskiy, A., Dmitrochenko, O., and Kim, C.W. (2013) Three-dimensional solid brick element using slopes in the absolute nodal coordinate formulation. ASME Journal of Computational and Nonlinear Dynamics, 9 (2), 021001. doi: 10.1115/1.4024910
  131. Shabana, A.A. (2015a) ANCF reference node for multibody system analysis. IMechE Journal of Multibody Dynamics, 229 (1), 109–112. doi: 10.1177/1464419314546342
  132. Shabana, A.A. (2015b) ANCF tire assembly model for multibody system applications. ASME Journal of Computational and Nonlinear Dynamics, 10, 024504-1–024504-4.
  133. von Dombrowski, S. (1997) Modellierung von Balken bei grossen Verformungen fur ein kraftreflektierendes Eingabegerat. Diploma Thesis, University Stuttgart and DLR.
  134. Wallin, M., Aboubakr, A.K., Jayakumar, P. et al. (2013) A comparative study of joint formulations: application to multibody system tracked vehicles. Nonlinear Dynamics, 74 (3), 783–800.
  135. Wang, L., Octavio, J.R.J., Wei, C., and Shabana, A.A. (2015) Low order continuum-based liquid sloshing formulation for vehicle system dynamics. ASME Journal of Computational and Nonlinear Dynamics, 10, 021022-1–021022-10.
  136. Wei, C., Wang, L., and Shabana, A.A. (2015) A total lagrangian ANCF liquid sloshing approach for multibody system applications. ASME Journal of Computational and Nonlinear Dynamics, 10, 051014-1–051014-10.
  137. Yu, Z. and Shabana, A.A. (2015) Mixed-coordinate ANCF rectangular plate finite element. ASME Journal of Computational and Nonlinear Dynamics, 10 (6), 061003-1–061003-14.
  138. Fung, Y. (1977) A First Course in Continuum Mechanics, Prentice Hall.
  139. Spencer, A.J.M. (1980) Continuum Mechanics, Longman, London.
..................Content has been hidden....................

You can't read the all page of ebook, please click here login for view all page.
Reset
18.224.54.255