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    Parametric Stability of a Two-Degree-of-Freedom Machine System: Part I—Equations of Motion and Stability

    Source: Journal of Mechanical Design:;1987:;volume( 109 ):;issue: 002::page 210
    Author:
    R. I. Zadoks
    ,
    A. Midha
    DOI: 10.1115/1.3267440
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: An important question facing a designer is whether a certain machine system will have a stable operating condition. To date, the investigations which deal with this question have been scarce. This study treats an elastic two-degree-of-freedom system with position-dependent inertia and external forcing. In Part I, the nonlinear equations of motion are derived and linearized about the system’s steady-state rigid-body response. The stability of the linearized equations is examined using Floquet theory, and a computationally efficient method for approximating the monodromy matrix is presented. A specific example is proposed and the results are presented in Part II of this paper.
    keyword(s): Stability , Machinery , Equations of motion , Equations , Nonlinear equations , Steady state , Motion , Foundry coatings AND Inertia (Mechanics) ,
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      Parametric Stability of a Two-Degree-of-Freedom Machine System: Part I—Equations of Motion and Stability

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    http://yetl.yabesh.ir/yetl1/handle/yetl/102763
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    contributor authorR. I. Zadoks
    contributor authorA. Midha
    date accessioned2017-05-08T23:25:18Z
    date available2017-05-08T23:25:18Z
    date copyrightJune, 1987
    date issued1987
    identifier issn1050-0472
    identifier otherJMDEDB-28077#210_1.pdf
    identifier urihttp://yetl.yabesh.ir/yetl/handle/yetl/102763
    description abstractAn important question facing a designer is whether a certain machine system will have a stable operating condition. To date, the investigations which deal with this question have been scarce. This study treats an elastic two-degree-of-freedom system with position-dependent inertia and external forcing. In Part I, the nonlinear equations of motion are derived and linearized about the system’s steady-state rigid-body response. The stability of the linearized equations is examined using Floquet theory, and a computationally efficient method for approximating the monodromy matrix is presented. A specific example is proposed and the results are presented in Part II of this paper.
    publisherThe American Society of Mechanical Engineers (ASME)
    titleParametric Stability of a Two-Degree-of-Freedom Machine System: Part I—Equations of Motion and Stability
    typeJournal Paper
    journal volume109
    journal issue2
    journal titleJournal of Mechanical Design
    identifier doi10.1115/1.3267440
    journal fristpage210
    journal lastpage215
    identifier eissn1528-9001
    keywordsStability
    keywordsMachinery
    keywordsEquations of motion
    keywordsEquations
    keywordsNonlinear equations
    keywordsSteady state
    keywordsMotion
    keywordsFoundry coatings AND Inertia (Mechanics)
    treeJournal of Mechanical Design:;1987:;volume( 109 ):;issue: 002
    contenttypeFulltext
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