Two basic features of instantaneous conjugate motion, which distinguishes it from instantaneous free body motion, are pointed out. Their influences on the geometrical constraints requisite for surface/line conjugation are discussed. Their importance in facilitating motion analysis of mechanical systems through linearization of relevant equations is clarified. Two illustrative examples are cited.

1.
Chen, C. H., 1985, Fundamentals of the Theory of Conjugate Surfaces, Science Press, Beijing (in Chinese).
2.
Phillips, J., 1984, Freedom in Machinery, Introducing Screw Theory, Cambridge University Press, New York.
3.
McCarthy, J. M., 1990, Introduction to Theoretical Kinematics, MIT Press, Cambridge, MA.
4.
Chen, C. H., and Chen, H. J., 1992, “Motion Representation: Different Conventional Forms, Duplex Mapping And Conjugation Form,” Flexible Mechanisms, Dynamics, and Analysis, ASME DE-VOL. 47, ASME, New York, pp. 283–294.
5.
Duffy, J., 1980, Analysis of Mechanisms and Robotic Manipulators, John Wiley and Sons, Inc., New York.
6.
Yang
,
A. T.
, and
Freudenstein
,
F.
,
1964
,
Trans. ASME
,
86E
, pp.
300
308
.
7.
Bottema, O., and Roth, B., 1979, Theoretical Kinematics, North-Holland Publishing Co., Amsterdam.
8.
Hunt, K. H., 1978, Kinematic Geometry of Mechanisms, Clarendon Press, Oxford.
9.
Suh, C. H., and Radcliffe, C. W., 1978, Kinematics and Mechanism Design, John Wileys & Sons, New York.
10.
Chen
,
C. H.
,
1997
, “
Geometro-Kinematical Analysis of Multi-Point-Conjugation Joint
,”
Mech. Mach. Theory
,
32
, pp.
597
608
.
11.
Chen
,
C. H.
, and
Chen
,
H. J.
,
1994
, “
d.o.f. Of Equivalent Conjugate Motion Between Two Bodies in a Mechanical System
,”
Mech. Mach. Theory
,
29
, pp.
1143
1150
.
You do not currently have access to this content.