Shi, P., & McPhee, J. (1997). A Graph-Theoretic Virtual Work Formulation for Flexible Multibody Dynamics
References
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1997
McPhee, J. (1997). A Unified Graph-Theoretic Approach to Formulating Multibody Dynamics Equations in Absolute or Joint Coordinates Journal of the Franklin Institute, 334B, 431-445.
Shi, P., & McPhee, J. (1997). On the Use of Virtual Work in a Graph-Theoretic Formulation for Multibody Dynamics Sacramento, California. (Original work published 2026)
Chan, L., McPhee, J., & Heppler, G. (1997). The Design and Construction of a Facility for Testing Compliant Manipulators (Original work published 2026)
1996
McPhee, J. (1996). Modelling of Spatial Mechanical Systems using Linear Graph Theory and "Branch Coordinates" Virginia Polytechnic Institute.
McPhee, J., & Anderson, R. (1996). A Model Reduction Procedure for the Dynamic Analysis of Rail Vehicles Subjected to Linear Creep Forces Vehicle System Dynamics, 25, 349-367.
Wells, C., McPhee, J., & Meguid, S. (1996). A Symbolic Toolbox for Investigating the Structure of Multibody Dynamics
McPhee, J. (1996). On the Use of Linear Graph Theory in Multibody System Dynamics Nonlinear Dynamics, 9, 73-90.
McPhee, J., Ishac, M., & Andrews, G. (1996). Wittenburg s Formulation of Multibody Dynamics Equations from a Graph-Theoretic Perspective Mechanism and Machine Theory, 31, 201-213.
McPhee, J., & Wells, C. (1996). Automated Symbolic Analysis of Mechanical System Dynamics MapleTech, 3, 48-56.