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    Discussion: “Instantaneous Properties of Multi-Degrees-of-Freedom Motions—Line Trajectories” (Ghosal, A., and Roth, B., 1987, ASME J. Mech. Transm. Autom. Des., 109, pp. 116–124) 

    Source: Journal of Mechanical Design:;1987:;volume( 109 ):;issue: 001:;page 125
    Author(s): J. M. McCarthy
    Publisher: The American Society of Mechanical Engineers (ASME)
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    The Synthesis of Planar RR and Spatial CC Chains and the Equation of a Triangle 

    Source: Journal of Vibration and Acoustics:;1995:;volume( 117 ):;issue: B:;page 101
    Author(s): J. M. McCarthy
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: This paper formulates the planar and spatial versions of an equation that determines one vertex of a triangle in terms of the other two vertices and their interior angles. The fact that a ...
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    On the Relation Between Kinematic Mappings of Planar and Spherical Displacements 

    Source: Journal of Applied Mechanics:;1986:;volume( 053 ):;issue: 002:;page 457
    Author(s): J. M. McCarthy
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: Kinematic mappings, which transform the parameters specifying a rigid displacement into a point in a higher dimensional space, have been the focus of recent study for the purpose of classifying ...
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    The Instantaneous Kinematics of Line Trajectories in Terms of a Kinematic Mapping of Spatial Rigid Motion 

    Source: Journal of Mechanical Design:;1987:;volume( 109 ):;issue: 001:;page 95
    Author(s): J. M. McCarthy
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: The dual Euler parameters of a rigid spatial motion are used to define a curve on a dual unit hypersphere. The dual velocity, curvature, and torsion of this curve form a set of instantaneous ...
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    On the Scalar and Dual Formulations of the Curvature Theory of Line Trajectories 

    Source: Journal of Mechanical Design:;1987:;volume( 109 ):;issue: 001:;page 101
    Author(s): J. M. McCarthy
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: The curvature theory of ruled surfaces has been studied in two different ways. The scalar formulation proceeds by defining a seqeunce of ruled surfaces associated with the trajectory ruled ...
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    Planar and Spatial Rigid Motion as Special Cases of Spherical and 3-Spherical Motion 

    Source: Journal of Mechanical Design:;1983:;volume( 105 ):;issue: 003:;page 569
    Author(s): J. M. McCarthy
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: This paper examines spherical and 3-spherical rigid motions with instantaneous invariants approaching zero. It is shown that these motions may be identified with planar and spatial motion, ...
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    The Image Curve of the Coupler of a Special Spherical Four Bar Linkage 

    Source: Journal of Mechanical Design:;1988:;volume( 110 ):;issue: 003:;page 276
    Author(s): J. M. McCarthy
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: This paper uses a kinematic mapping of spherical motion to derive an image curve which represents the coupler motion of a doubly folding spherical four bar linkage. The image curve of this ...
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    Discussion: Instantaneous Kinematics of a Plane in Spherical Motion (Ting, K.-L., and Soni, A. H., 1983, ASME J. Mech. Transm. Autom. Des., 105, pp. 560–567) 

    Source: Journal of Mechanical Design:;1983:;volume( 105 ):;issue: 003:;page 567
    Author(s): J. M. McCarthy
    Publisher: The American Society of Mechanical Engineers (ASME)
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    The Generalization of Line Trajectories in Spatial Kinematics to Trajectories of Great Circles on a Hypersphere 

    Source: Journal of Mechanical Design:;1986:;volume( 108 ):;issue: 001:;page 60
    Author(s): J. M. McCarthy
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: This paper examines the instantaneous kinematics of motion defined by a parameterized set of 4 × 4 orthogonal matrices, termed hyperspherical motion. The transformation equation defining the ...
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    Discussion: “The Elliptic Polarity of Screws” (Lipkin, H., and Duffy, J., 1985, ASME J. Mech. Transm. Autom. Des., 107, pp. 377–386) 

    Source: Journal of Mechanical Design:;1985:;volume( 107 ):;issue: 003:;page 386
    Author(s): J. M. McCarthy
    Publisher: The American Society of Mechanical Engineers (ASME)
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