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    Liapunov Analysis of the Generalized Pfluger Problem 

    Source: Journal of Applied Mechanics:;1972:;volume( 039 ):;issue: 004:;page 935
    Author(s): J. A. Walker
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: A pin-ended column under an arbitrary tangential loading is considered. It is proved by the direct method of Liapunov that the mode of instability in all such problems is by divergence in ...
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    Stability of Generalized Equilibria in Constrained Pseudodissipative Systems 

    Source: Journal of Applied Mechanics:;1996:;volume( 063 ):;issue: 003:;page 603
    Author(s): J. A. Walker
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: We present improved stability criteria for the generalized equilibria of pseudodissipative systems. Compared to earlier results (Walker, 1988), the new criteria apply to many more kinematically ...
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    Instability of Generalized Equilibria of Pseudodissipative Systems 

    Source: Journal of Applied Mechanics:;1992:;volume( 059 ):;issue: 003:;page 676
    Author(s): J. A. Walker
    Publisher: The American Society of Mechanical Engineers (ASME)
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    Pseudodissipative Systems II: Stability of Reduced Equilibria 

    Source: Journal of Applied Mechanics:;1989:;volume( 056 ):;issue: 002:;page 466
    Author(s): J. A. Walker
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: In terms of the Lagrange formulation of dynamics, ignorable coordinates are defined for the class of “pseudodissipative” mechanical systems. Reduced equilibria (steady motions) of such systems are ...
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    Stability of Linear Conservative Gyroscopic Systems 

    Source: Journal of Applied Mechanics:;1991:;volume( 058 ):;issue: 001:;page 229
    Author(s): J. A. Walker
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: Sufficient conditions are obtained for the stability and instability of linear conservative gyroscopic systems. The conditions are nonspectral, involve only the definiteness of certain combinations ...
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    On the Stability of Linear Discrete Dynamic Systems 

    Source: Journal of Applied Mechanics:;1970:;volume( 037 ):;issue: 002:;page 271
    Author(s): J. A. Walker
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: A technique is presented for studying the stability of equilibria of linear discrete dynamic systems involving general types of forces: elastic, nonconservative, dissipative, and gyroscopic. The ...
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    Pseudodissipative Systems I: Stability of Generalized Equilibria 

    Source: Journal of Applied Mechanics:;1988:;volume( 055 ):;issue: 003:;page 681
    Author(s): J. A. Walker
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: A class of mechanical systems called “pseudodissipative” is defined in terms of the Lagrange formulation of dynamics. Generalized equilibria of such systems are studied with regard to their ...
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    Stability of a Pin-Ended Bar in Torsion and Compression 

    Source: Journal of Applied Mechanics:;1973:;volume( 040 ):;issue: 002:;page 405
    Author(s): J. A. Walker
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: The stability of a uniform pin-ended bar having equal principal stiffnesses, subjected to combined torsion and compression, is studied via the direct method of Liapunov for cases in which the ...
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    On the Application of Liapunov’s Direct Method to Linear Lumped-Parameter Elastic Systems 

    Source: Journal of Applied Mechanics:;1974:;volume( 041 ):;issue: 001:;page 278
    Author(s): J. A. Walker
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: A specialized Liapunov functional is presented for stability analysis of linear lumped-parameter elastic systems involving completely general types of forces not explicitly dependent on time. This ...
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    Dynamical Systems and Evolution Equations: Theory and Applications 

    Source: Journal of Applied Mechanics:;1981:;volume( 048 ):;issue: 002:;page 450
    Author(s): J. A. Walker; T. K. Caughey
    Publisher: The American Society of Mechanical Engineers (ASME)
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