Multibody dynamics since 1990

Applied Mechanics Reviews

Volumn 49, Issue 10, 1996, Pages S35-S40

  Huston, R L ^a  

^a University of Cincinnati   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

ALGORITHMS; COMPUTER SOFTWARE; ENGINEERING RESEARCH;

MULTIBODY DYNAMICS;

DYNAMICS;

EID: 0030258701     PISSN: 00036900     EISSN: None     Source Type: Journal    
DOI: 10.1115/1.3101974     Document Type: Article

References (181)

1. Amirouche FML (1992), Computational Methods in Multibody Dynamics, Prentice Hall, Englewood Cliffs.
2. Amirouche FML, Xie M, Shareef NH, and Valeo M (1993), Finite element modeling of contact conditions in multibody system dynamics, Nonlinear Dyn, 4, 83-102.
3. Andrzejewski T, Bock HG, Eich E, and von Schwerin R (1993), “Recent advances in numerical integration of multibody systems,” in: Advanced Multibody Systems Dynamics, Schiehlen W (ed), Klumer, Dordrecht, 127-152.
4. Blajer W (1990), Useful matrix form of Kane’s equations, Mech Res Communications, 17(5), 311-318.
5. Blajer W (1991), “Matrix formulation of Appell-Kane’s equations,” Modelling Simulation and Control, B, ASME Press, 35(3), 51-64.
6. Blajer W (1991), Contribution to the projection method of obtaining equations of motion, Mech Res Commun, 18(5), 293-301.
7. Blajer W and Markiewicz A (1995), Effect of friction on multibody dynamics, European J Mech A/Solids, 14(5), 807-825.
8. Borri M, Bottasso C, and Mantegazza P (1990), Equivalence of Kane’s and Maggi’s equations, Meccanica, 25, 272-274.
9. Davis WR and Levinson DA (1990), Attitude control of a satellite containing a spinning rotor with a nadir-pointing axis, J Astronaut Sci 38(1) 1-19.
10. Denavit J and Hartenberg RS (1956), Kinematic notation for lower-pair mechanisms based on matrices, J of Appl Mech, June, 22, 215-221.
11. Denavit J, Hartenberg RS, Razi R, and Uicker Jr JJ (1965), Velocity, acceleration, and static-force analysis of spatial linkages, J Appl Mech, 32, 903-910.
12. Eichberger A (1994a), Transputer-based multibody system dynamic simulation - Part I: The residual algorithms - a modified inverse dynamic formulation, Mech of Struct and Machines, 22(2), 211-237.
13. Eichberger A (1994b), Transputer-based multibody system dynamic simulations - Part II: Parallel implementation - results, Mech Struct Machines, 22(2), 239-261.
14. Fisette P and Samin JC (1993), ROBOTRAN: “Symbolic Generation of multibody system dynamic equations,” in: Advanced Multibody Systems Dynamics, Schiehlen W (ed), Klumer, Dordrecht, 373-378.
15. Franchi CG (1995), General formulation in rigid multibody dynamics, Int J Numer Methods Eng, 38, 1985-2016.
16. Führer C and Schwertassek R (1990), Generation and solution of multibody system equations, Int J Non-Linear Mech, 25(2/3), 127-141.
17. Garcia de Jalon J and Bayo E (1994), Kinematic and Dynamic Simulation of Multibody Systems: The Real-Time Challenge, Springer-Verlag, New York.
18. Gioragnoni M (1994), Numerical and experimental analysis of a chain of flexible bodies, J Dyn Syst, Meas Control, 116(1), 73-80.
19. Glocker CH and F Pfeiffer (1993), Complementarity problems in multibody systems with planar friction, Arch Appl Mech, 63, 452-463.
20. Glocker CH and F Pfeiffer (1995), Multiple impacts with friction in rigid multibody systems, Nonlinear Dyn, 7, 471-497.
21. Han I and Gilmore BJ (1993), Multi-body impact motion with friction - analysis, simulation, and experimental validation, J Mech Des, 115, 412-427.
22. Haug EJ (1993), “High speed multibody dynamic simulation and its impact on man-machine systems,” in: Advanced Multibody Systems Dynamics, Schiehlen W (Ed), Klumer, Dordrecht, 1-18.
23. Hodges DH (1990), Fundamentals regarding kinematics and generalized forces for multibody dynamics, J of the Am Helicopter Society, 35, 1-11.
24. Huston RL (1990), Multibody dynamics formulations via Kane's equations, in: Mechanics and Control of Large Flexible Structures, Junkins JL (ed), AIAA, 71-86.
25. Huston RL (1990), Multibody Dynamics, Butterworth-Heinemann, Boston.
26. Huston RL (1991), Multibody dynamics: Modeling and analysis methods, Appl Mech Rev, 44(3), 109-117.
27. Huston RL and Huang S (1995), Multibody Dynamics, National Institute for Compilation and Translation, Taipei.
28. Kocher G (1991), Industrial applications of linear-nonlinear dynamics of multibody systems, Comput Methods Appl Mech Eng, 91, 1397-1402.
29. Kovacs AP and Ibrahine RA (1993), Relationship between multibody dynamics computation and nonlinear vibration theory, Nonlinear Dyn, 4, 635-653.
30. Lankarani HM and Nikravesh PE (1994), Continuous contact force models for impact analysis in multibody systems, Nonlinear Dyn, 5, 193-207.
31. Lee S and Junkins JL (1992), Explicit generalization of Lagrange’s equations for hybrid coordinate dynamical systems, J Guidance, Control, Dyn, 15(6), 1443-1452.
32. Leih J and Haque I (1991), Symbolic closed-form modeling and linearization of multibody systems subject to control, JMech Des, 113, 124-132.
33. Luckel J, Junker F, and Toepper S (1993), “Block-oriented modelling of rigid multibody systems with regard to subsystem techniques,” in: Advanced Multibody Systems Dynamics, Schiehlen W (ed), Klumer, Dordrecht, 49-66.
34. Ma D (1995), Nonlinear finite-element approach for kineto-static analysis of multibody systems, Nonlinear Dyn, 8, 237-250.
35. Maiber P (1991), Analytical dynamics of multibody systems, Comput Methods Appl Mech Eng, 91, 1391-1396.
36. Maisser P (1991), Differential-geometric approach to the multi body system dynamics, ZAMM, 71(4), T116-T119.
37. McPhee JJ and Dubey RN (1991), Dynamic analysis and computer simulation of variable-mass multi-rigid-body systems, Int J Numer Methods Eng, 32, 1711-1725.
38. McPhee JJ and Dubey RN (1991), Dynamics of multibody systems with knows configuration changes, J Appl Mech, 58, 215-221.
39. Nikravesh PE (1990), Systematic reduction of multibody equations of motion to a minimal set, Int J Non-Linear Mech, 25(2/3), 143-151.
40. Panayotounakos DE and Young D (1991), Dynamic analysis of a multibody open-chain system, Comput Struct, 39(6), 583-595.
41. Papastavridis JG (1992), Jourdain’s principle, IntJEng. Sci, 30(2), 135-140.
42. Pereira MFOS and Ambrosio JAC (1994), Computer-Aided Analysis of Rigid and Flexible Mechanical Systems, Kluwer, Dordrecht.
43. Pfeiffer F and Glocker CH (1996), Multibody Dynamics with Unilateral Contacts, Wiley.
44. Qiao Y-F (1990), Gibbs-Appell’s equations of variable mass nonlinear non-holonomic mechanical systems, Appl Math Mech, 11, 973-983.
45. Quinn RE (1990), Equations of motion for structures in terms of quasicoordinates, J Appl Mech, 57(3), 745-749.
46. Sauvage G and Pascal FP (1990), Solution of the multiple wheel and rail contact dynamic problem, Vehicle Syst Dyn, 19, 257-272.
47. Sayers MW (1991), Symbolic computer language for multibody systems, J Guidance, Dyn, Control, 14(6), 1153-1250.
48. Schiehlen W (Ed) (1993), Advanced Multibody System Dynamics: Simulation and Software Tools, Klumer Academic Publishers, Dordrecht.
49. Schiehlen W (1991), Recent developments in multibody system dynamics, Meccanica, 26, 7-10.
50. Schiehlen W (1991), Computational aspects in multibody system dynamics, Comput Methods Appl Mech Eng, 90, 569-582.
51. Sheth PN, Hodges TM, and Uicker Jr JJ (1990), Matrix analysis method for direct and multiple contact multibody systems, J Mech Des, 112, 145-152.
52. Souchet R (1993), Analytical dynamics of rigid body impulsive motion, Int JEngSci, 31(11), 85-92.
53. Stephens LS, Rouch KE, and Tewani SG (1991), Theory for an active dynamic vibration absorber, DE-34 Structural Vibration and Acoustics, ASME, 89-94.
54. Wang CY (1993), Heavy chain with finite number of links, Mech Struct Machines, 21(4), 455-469.
55. Zeid AA and Overholt JL (1995), Modeling of Multibody Systems Connected by Standard Engineering Joints, Mech Struct Machines, 23(2), 273-307.
56. Agrawal SK (1993), Multibody dynamics: A formulation using Kane’s methods and dual vectors, J Mech Des, 115, 833-838.
57. Amirouche FML (1992), Computational Methods in Multibody Dynamics, Prentice Hall, Englewood Cliffs.
58. Arczewski K (1990), Application of graph theory to the mathematical modeling of a class of rigid body systems, J of the Franklin Inst, 327(2), 209-223.
59. Bestle D and Eberhard P (1992), Mechanics of Structures and Machines, 20(1), 67-92.
60. Blajer W (1990), Useful matrix form of Kane’s equations, Mech Res Commun, 17(5), 311-318.
61. Blajer W (1995), Effective solver for absolute variable formulation of multibody dynamics, Comput Mech, 15, 460-472.
62. Bloch AM, Reyhanoglu M, and McClamrock NH (1992), Control and stabilization of nonholonomic dynamic systems, IEEE Trans Autom Control, 37(11), 1746-1757.
63. Borri M, Mello F, and Atluri SN (1990), Variational approaches for dynamics and time-finite-elements: Numerical studies, Comput Mech, 7, 49-76.
64. Borri M, Mello F, and Atluri SN (1991), Primal and mixed forms of Hamilton’s principle for constrained rigid body systems: Numerical studies, Comput Mech, 7, 205-220.
65. Cardona A and Geradin M (1994), Numerical integration of second order differential-algebraic systems in flexible mechanical dynamics. Computer-aided Analysis of Rigid and Flexible Mechanical Systems, Pereira M and Ambrosio J (Eds), Kluwer, Dordrecht, 501-530.
66. Chang CC and Huston RL (1995), Computational methods for studying impact in multibody systems, Comput Struct, 57(3), 421-425.
67. Doty KL, Melchiorri C, and Bonivento C (1993), Theory of generalized inverses applied to robotics, Int J Robotics Res, 12, 1-19.
68. Duffy J (1990), Fallacy of modern hybrid control theory that is based on ‘orthogonal complements’ of twist and wrench spaces, J Robotic Syst, 7(2), 139-144.
69. Fahrenthold EP and Wargo JD (1991), Vector bond graph analysis of mechanical systems, J Dyn Syst, Meas, Control, 113, 344-353.
70. Fenton RG and Willgoss RA (1990), Comparison of methods for determining screw parameters of infinitesimal rigid body motion from position and velocity data, J Dyn Syst, Meas, Control, 112, 711-716.
71. Garcia de Jalon J and Bayo E (1994), Kinematic and Dynamic Simulation of Multibody Systems: The Real-Time Challenge, Springer-Verlag, NY.
72. Gibson CG and Hunt KH (1990), Geometry of screw systems - 2 classification of server systems, Mech Machine Theory, 25(1), 11-27.
73. Gibson CG and Hunt KH (1990), Geometry of screw systems — 1: Screws: genesis and geometry, Mech Machine Theory, 25(1), 1-10.
74. Gontier C and Li Y (1995), Lagrangian formulation and linearization of multibody system equation, Comput Struct, 57(2), 317-331.
75. Huston RL, King TP, and Kamman JW (1990), “UCIN-DYNOCOMBS -Software for the dynamic analysis of constrained multibody systems,” in Multibody Systems Handbook, Schiehen W (ed), Springer-Verlag, 103-111.
76. Jain A (1991), Unified formulation of dynamics for serial rigid multibody systems, J Guidance, Control, Dyn, 14(3), 531-542.
77. Kane TR (1994), On-line dynamic analysis of mechanical systems, in Computer-aided analysis of rigid and flexible mechanical systems, Pereira M and Ambrosio J (eds), Kluwer, Dordrecht, 137-158.
78. Kawase T and Yoshimura H (1991), Bond graph modeling of multibody dynamics and its symbolic scheme, Franklin Inst, 328(5/6), 917-940.
79. Kardila A, Papastavridis JG, and Kamat MP (1990), Role of Maggi’s equations in computational methods for constrained multibody systems, J Guidance, Control, Dyn, 13(1), 113-120.
80. Levinson DA and Banerjee AK (1990), Comment on efficacy of the Gibbs-Appell method for generating equations of motion for complex systems, J Guidance, Control, Dyn, 13, 381.
81. Levinson DA and Kane TR (1990), AUTOLEV: A new approach to multibody dynamics, Multibody Systems Handbook, Schiehlen W (Ed), Springer-Verlag, Berlin, 81-102.
82. Liu CQ and Huston RL (1995), Energy theorem for developing testing function for numerical simulation of dynamic systems, J Dyn Syst, Meas, and Control, 117, 193-198.
83. Liu YS, Huston RL, and Liu CQ (1994), Use of absolute coordinates in computational multibody dynamics, Comput Struct, 52(1), 17-26.
84. Maisser P (1991), Differential-geometric approach to the multi body system dynamic, ZAMM, 71(4), T116-T120.
85. Mello FJ, Borri M, and Atluri SN (1990), Time finite element methods for large rotational dynamics of multibody systems, Comput Struct, 37(2), 231-240.
86. Mizzi JP (1995), Equations of motion of a multibody system and lie groups, Meccanica, 30, 201-219.
87. Papastavridis JG (1990), Maggi or cononical form of Lagrange’s equations of motion of holonomic mechanical systems, J Appl Mech, 57, 1004-1010.
88. Pereira MFOS and Ambrosio JAC (1994), Computer-aided Analysis of Rigid and Flexible Mechanical Systems, Kluwer, Dordrecht.
89. Peterson S (1992), Geometry of virtual work dynamics in screw space, J ApplMech, 59,411-417.
90. Qiao Y-F (1990), Gibbs-Appell’s equations of variable mass nonlinear nonholonomic mechanical systems, Appl Math and Mech, 11(10), 973-983.
91. Schiehen W (ed), (1990), Multibody Systems Handbook, Springer-Verlag, New York.
92. Schiehen W (Ed) (1993), Advanced Multibody System Dynamics: Simulation and Software Tools, Kluwer Academic Pubi, Dordrecht.
93. Schiehen W (1994), “Symbolic computations in multibody systems,” in Computer-aided Analysis of Rigid and Flexible Mechanical Systems, Pereira M and Ambrosio J (eds), Kluwer, Dordrecht, 101-136.
94. Schwertassek R (1994), “Reduction of multibody simulation time by appropriate formulation of dynamical systems equations,” in Computer-aided Analysis of Rigid and Flexible Mechanical Systems (Pereira M and Ambrosio J, eds), Kluwer, Dordrecht, 447-482.
95. Shabana AA, Hwang YL, and Wehage RA (1992), Projection methods in flexible multibody dynamics - Part I: Kinematics and Part II: Dynamics and recursive projection methods, Int J Numer Methods Eng, 35, 1927-1966.
96. Sharf I, D’Eluterio GMT, and Hughes PC (1992), Dynamics of Gibbs, Appell, and Kane, European J Mech, A/Solids, 11(2), 147-155.
97. Siciliano B (1990), Kinematic control of redundant robot manipulators: a tutorial, J Intelligent Robotic Syst, 3, 201-212.
98. Van Huffel S (1990), Partial singular value decomposition algorithm, J Comput Appl Math, 33, 105-112.
99. Van Huffel S (1990), Partial total least squares algorithm, J Comput Appl Math, 33, 113-121.
100. Yeh J P and DiMaggio F (1991), Chaotic motion of pendulum with support in circular orbit, J Eng Mech, 117(2), 329-247.
101. Agrawal OP and Chung SL (1990), Superelement model based on Lagrangian coordinates for multibody system dynamics, Comput Struct, 37(6), 957-966.
102. Agrawal OP and Kumar R (1991), General superelement model on a moving reference frame for planar multibody system dynamics, J Vib Acoust, 113, 43-49.
103. Amirouche FML and Xie M (1993), Explicit matrix formulation of the dynamical equations for flexible multibody systems: a recursive approach, Comput Struct, 46(2), 311-321.
104. Baillieul J and Levi M (1991), Constrained relative motions in rotational mechanics, Arch Rational Mech Anal, 115, 101-135.
105. Baneijee AK (1993), Block-diagonal equations for multibody elastodynam-ics with geometric stiffness and constraints, J Guidance, Control, Dyn, 16(6), 1092-1100.
106. Baneijee AK and Dickens JM (1990), Dynamics of an arbitrary flexible body in large relation and translation, J Guidance, Control, Dyn, 13(2), 221-227.
107. Baneijee AK and Lemak ME (1991), Multi-flexible body dynamics capturing motion-induced stiffness, JAppl Mech, 58, 766-775.
108. Botz M and Hagedorn P (1993), “Dynamics of multibody systems with elastic beams,” in Advanced Multibody System Dynamics, Schiehlen W (Ed), Kluwer, Dordrecht, 217-236.
109. Boutaghou ZE, Erdman AG, and Stolarski HK (1992), Dynamics of flexible beams and plates in large overall motion, J of Appl Mech, 59, 991-999.
110. Boutaghou ZE, Tamma KK, and Erdman AG (1991), Continuous-discrete modeling and analysis of elastic planar multi-body systems, Comput Struct, 38(516), 605-613.
111. Castelazo IA and Lee H (1990), Nonlinear compensation for flexible manipulators, JDynSyst, Meas, Control, 112, 63-68.
112. Chang L-W and Hamilton JF (1991), Kinematics of robotic manipulators with flexible links using an equivalent rigid link system (ERLS), model, JDyn Syst, Meas Control, 113, 48-54.
113. Connelly JD and Huston RL (1994), Dynamics of flexible multibody systems: a finite segment approach - Part I: Theoretical aspects and Part II: Example problems, Comput Struct, 50(2), 255-262.
114. Dancose S, Angeles J, and Hori N (1992), Optimal control and state estimation of a flexible beam modeled by cubic splines, Machine Vib, 1, 86-93.
115. Eisenberger M (1990), Exact static and dynamic stiffness matrices for general variable crass section members, AIAA J, 28(6), 1105-1109.
116. Giovagnoni M (1994), Numerical and experimental analysis of a chain of flexible bodies, JDyn Syst, Meas Control, 116(1), 73-80.
117. Han RPS and Zhao ZC (1990), Dynamics of general flexible multibody systems, Int J Numer Methods Eng, 30, 77-97.
118. Hsu WC and Shabana AA (1992), Passive and active inertia forces in flexible body dynamics, JDyn Syst, Meas, Control, 114, 571-578.
119. Huston RL (1991), Computer methods in flexible multibody dynamics, Int J Numer Methods Eng, 32, 1657-1668.
120. Huston RL And Wang Y (1994), Flexibility effects in multibody systems, in Computer-aided Analysis of Rigid and Flexible Mechanical Systems, Pereira M and Ambrosia T (eds), Dordrecht, 351-376.
121. Kakad YP (1992), Dynamics and control of flexible multi-body space systems, in Dynamics of Flexible Multibody Systems: Theory and Experiment, Sinha SC et al (eds), ASME, 23-34.
122. Kane TR, Ryan RR, and Baneijee AK (1987), Dynamics of a cantilever beam attached to a moving base, J Guidance, Control Dyn, 10(2), 139-151.
123. Kane TR, Ryan RR, and Baneijee AK (1987), Comprehensive theory for the dynamics of a general beam attached to a moving rigid base (Part 1), J Guidance, Control, Dyn, March-April, 10(2).
124. Kar RC and Sujata T (1991), Dynamic stability of a rotating beam with various boundary conditions, Comput Struct, 40(3), 753-773.
125. Lagnese JE, Leugering G, and Schmidt EJPG (1994), Modeling, Analysis and Control of Dynamic Elastic Multi-Link Structures, Birkhauser, Boston.
126. Lai H-J and Dopker B (1990), Influence of lumped rotary inertia in flexible multibody dynamics, Mech Struct Machines, 18(2), 47-59.
127. Lieh J (1994), Separated-form equations of motion of controlled flexible multibody systems, JDyn Syst Meas Control, 116, 702-712.
128. Lim SP, Liu AQ, and Liew KM (1994), Dynamics of flexible multibody systems using loaded-interface substructure synthesis approach, Comput Mech, 15, 270-283.
129. Liu TS and Liu JC (1993), Forced vibration of flexible body systems: a dynamic stiffness method, J VibAcoust, 115, 468-476.
130. Munjal ML and Doige AG (1990), Symmetry of one-dimensional dynamical systems in terms of transfer matrix parameters, J Sound Vib, 136(3), 467-475.
131. Nagarajan S and Turcic DA (1990), Lagrangian formulation of the equations of motion for elastic mechanisms with mutual dependence between rigid body and elastic motions - Part 1: Element level equations, J Dyn Syst, Meas, Control, 112, 203-224.
132. Nikravesh PE and Ambrosio JAC (1992), “Automatic construction of equations of motion for rigid-flexible multibody systems,” in: Dynamics of Flexible Multibody Systems: Theory and Experiment, Sinha SC et al (eds), ASME, 115-124.
133. Pascal M (1990), Dynamical analysis of a flexible manipulator arm, Acta Astronáutica, 21(3), 161-619.
134. Rao SS, Pan TS, and Venkayya VB (1990), Modeling, control, and design of flexible structures: a survey, Appl Mech Rev, 43(5), Part 1, 99-117.
135. Richard MJ and Tennick M (1992), “Dynamic simulation of flexible multibody systems using vector network techniques,” in: Dynamics of Flexible Multibody Systems: Theory and Experiment, Sinha SC et al (eds), ASME, 165-174.
136. Ryu J, Kim S-S, and Kim SS (1992), “Mode-acceleration method in flexible muitibody dynamics,” in: Dynamics of Flexible Multibody Systems: Theory and Experiment, Sinha SC et al (eds), ASME, 157-164.
137. Shabana AA (1990), Use of the finite element method and classical approximation techniques in the nonlinear dynamics of multibody systems, Int J Non-Linear Mech, 25(2/3), 153-162.
138. Silverberg LM and Park S (1990), Interaction between rigid body and flex-ible-body motions in maneuvering spacecraft, J Guidance, Control, Dyn, 13(1), 73-80.
139. Sinha SC, Waites HB, and Book WJ (1992), Dynamics of Flexible Multibody Systems: Theory and Experiment, ASME Publication AMD-141, DSC-37.
140. Sorge K, Bremer H, and Pfeiffer F (1993), “Multibody systems with rigid-elastic subsystem,” in Advanced Multibody System Dynamics, Schiehlen W (ed), Kluwer, Dordrecht, 195-216.
141. Tadikonda SSK and Chang HT (1992), “Geometric stiffness matrices in flexible multibody dynamics,” in: Dynamics of Flexible Multibody Systems: Theory and Experiment, Sinha SC et al (Eds), ASME, 223-230.
142. Tadikonda SSK, Mordfiu TG, and Hu TG (1995), Assumed modes method and articulated flexible multibody dynamics, J Guidance, Control, Dyn, 18(3), 404-410.
143. Tadikonda SSK and Schubele HW (1994), Outboard body effects on flexible branch body dynamics in articulated multibody systems, J Guidance, Control, Dyn, 17, 417-424.
144. Wang H (1992), “Tabulated mode calculations for chained flexible multibody systems,” in: Dynamics of Flexible Multibody Systems: Theory and Experiment, Sinha SC et al (eds), ASME, 77-86.
145. Wu HT and Mani NK (1994), Modeling of flexible bodies for multibody dynamics systems using Ritz vectors, J Mech Des, 116, 437-444.
146. Xie M (1994), Flexible Multibody System Dynamics: Theory and Applications, Taylor and Francis, Washington.
147. Yoo HH., Ryan RR, and Scott RA (1995), Dynamics of flexible beams undergoing overall motion, J Sound Vib, 181(2), 261-278.
148. Zhang DJ, Liu CQ, and Huston RL (1995), Dynamics of an arbitrary flexible body with large overall motion: An integrated approach, Mech Struct Machines, 23(3), 417-435.
149. Amirouche FML and Tung C-W (1990), Regularization and stability of the constraints in the dynamics of multibody systems, Nonlinear Dyn, 1, 459-475.
150. Baciu G, Chou JCK, and Kesavan HK (1990), Constrained multibody systems: graph-theoretic Newton-Euler formulations, IEEE Trans Syst, Man, Cybernetics, 20(5), 1025-1048.
151. Bayo E and Avello A (1994), Singularity-free augmented Lagrangian algorithms for constrained multibody dynamics, Nonlinear Dyn, 5, 209-231.
152. Bayo E and Ledesma L (1996), Augmented Lagrangian and mass-orthogonal projection methods for constrained multibody dynamics, Nonlinear Dyn, 9,113-130.
153. Bestle D and Seybold J (1992), Sensitivity analysis of constrained multibody systems, Arch Appl Mech, 62, 181-190.
154. Blajer W (1991), Contribution to the projection method of obtaining equations of motion, Mech Res Commun, 18(5), 293-301.
155. Blajer W (1992), Projective formulation of Maggi’s method for non-holonomic systems analysis, J Guidance, Control Dyn, 15(2), 522-525.
156. Blajer W (1992), Index of differential-algebraic equations governing the dynamics of constrained mechanical systems, Appl Math. Model, 16, 7077.
157. Blajer W (1993), “Dynamic analysis of constrained multibody systems in orthonormalized tangent space,” in Advanced Multibody System Dynamics, Schiehlen W (Ed), Kluwer, Dordrecht, 415-420.
158. Blajer W (1994), Formulation of constrained system dynamics by orthonor-malizing the configuration space, J Theor Appl Mech, 32(2), 377-394.
159. Blajer W (1995), Orthonormal tangent space method for constrained multibody systems, Comput Methods Appl Mech Eng, 121, 45-57.
160. Blajer W (1995), Projective formulation of Lagrange’s and Boltzmann-Hamel equations for multibody systems, ZAMM, 75, S107-S108.
161. Blajer W, Schiehlen W, and Schirm W (1993), Dynamic analysis of constrained multibody systems using inverse kinematics, Mech Machine Theory, 28(3), 397-405.
162. Blajer W Schiehlen W and Schirm W (1994), A projective criterion to the coordinate partitioning method for multibody dynamics, Arch Appl Mech, 64, 86-98.
163. Blajer W and Schirm W (1994), A projective criterion for variable partitioning in analyses of constrained mechanical systems, Mech Res Commun, 21(3), 215-222.
164. Blajer W, Bestle D, and Schiehlen W (1994), An orthogonal complement matrix formulation for constrained multibody systems, J Mech Des, 116. 423-428.
165. Cheng H and Gupta KC (1991), Study of robot inverse kinematics based upon the solutions of differential equations, J Robotic Syst 8(2) 159-175.
166. Franchi CG (1995), Highly redundant coordinate formulation for constrained rigid bodies, Meccanica, 30, 17-35.
167. Kalaba R and Udwadia F (1995), Constrained motion revisited, Appl Math Computation, 70, 67-76.
168. Lin YS and Song S-M (1990), Comparative study of inverse dynamics of manipulators with closed-chain geometry, J Robotic Syst, 7(4), 507-534
169. Liu TS and Tsay SY (1990), Singularity of robotic kinematics: a differential motion approach, Mech Machine Theory, 25(4), 439-448.
170. Mayorga RV and Wong AKC (1990), Global approach for the optimal path generation of redundant robot manipulators, J Robotic Syst, 107-128.
171. Nikravesh PE and Gim G (1993), Systematic construction of the equations of motion for multibody systems containing closed kinematic loops, J Mech Des, 115, 143-149.
172. Novakovic ZR (1990), Solving the inverse kinematics problem via the principle of self-support, J Robotic Syst, 7(4), 621-647.
173. Papastavridis JG (1990), Maggi’s equations of motion and the determination of constraint reaction, J of Guidance, Control and Dyn, 13(2), 213-220.
174. Saha SK and Angeles J (1991), Dynamics of nonholonomic mechanical systems using a natural orthogonal complement, J Appl Mech, 58, 238-243.
175. Samin J-C and Willems P-Y (1993), Multibody systems with loops: A pseudo-constraint approach, J Dyn SystMeas Control, 115, 208-213.
176. Schiehlen W and Blajer W (1992), Closing condition and reaction forces in constrained multibody systems, ZAMM, 72(4), T45-T47.
177. Schirm W and Blajer W (1993), “Dynamic analysis of constrained mechanical systems: A symbolic-numerical approach,” Proc of the 3rd Polish-German Workshop on Dynamical Problems in Mechanical Systems, Warsaw, 111-122.
178. Simeon B and Rentrop P (1993), “Extended descriptor form for the simulation of constrained mechanical systems,” in Advanced Multibody System Dynamics, Schiehlen W (ed), Kluwer, Dordrecht, 469-474.
179. Udwadia FE and Kalaba RE (1995), An alternate proof for the equation of motion for constrained mechanical systems, Appl Math Comput, 70, 339-342.
180. Wang Y and Huston RL (1993), Explicit dynamical equations for constrained and unconstrained planar multibody systems, Comput Mech, 111, 233-244.
181. Wehage RA and Belczynski MJ (1994), “Constrained multibody dynamics,” in Computer-Aided Analysis of Rigid and Flexible Mechanical Systems, Pereira M and Ambrosio J (eds), Kluwer, Dordrecht, 3-30.