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    Nonsmooth Thermoelastic Simulations of Blade–Casing Contact Interactions

    Source: Journal of Engineering for Gas Turbines and Power:;2019:;volume( 141 ):;issue: 002::page 22502
    Author:
    Thorin, Anders
    ,
    Guérin, Nicolas
    ,
    Legrand, Mathias
    ,
    Thouverez, Fabrice
    ,
    Almeida, Patricio
    DOI: 10.1115/1.4040857
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: In turbomachinery, it is well known that tighter operating clearances improve the efficiency. However, this leads to unwanted potential unilateral and frictional contact occurrences between the rotating (blades) and stationary components (casings) together with attendant thermal excitations. Unilateral contact induces discontinuities in the velocity at impact times, hence the terminology nonsmooth dynamics. Current modeling strategies of rotor–stator interactions are either based on regularizing penalty methods or on explicit time-marching methods derived from Carpenter's forward Lagrange multiplier method. Regularization introduces an artificial time scale in the formulation corresponding to numerical stiffness, which is not desirable. Carpenter's scheme has been successfully applied to turbomachinery industrial models in the sole mechanical framework, but faces serious stability issues when dealing with the additional heat equation. This work overcomes the above issues by using the Moreau–Jean nonsmooth integration scheme within an implicit θ-method. This numerical scheme is based on a mathematically sound description of the contact dynamics by means of measure differential inclusions and enjoys attractive features. The procedure is unconditionally stable opening doors to quick preliminary simulations with time-steps one hundred times larger than with previous algorithms. It can also deal with strongly coupled thermomechanical problems.
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      Nonsmooth Thermoelastic Simulations of Blade–Casing Contact Interactions

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    contributor authorThorin, Anders
    contributor authorGuérin, Nicolas
    contributor authorLegrand, Mathias
    contributor authorThouverez, Fabrice
    contributor authorAlmeida, Patricio
    date accessioned2019-03-17T09:53:58Z
    date available2019-03-17T09:53:58Z
    date copyright9/26/2018 12:00:00 AM
    date issued2019
    identifier issn0742-4795
    identifier othergtp_141_02_022502.pdf
    identifier urihttp://yetl.yabesh.ir/yetl1/handle/yetl/4255764
    description abstractIn turbomachinery, it is well known that tighter operating clearances improve the efficiency. However, this leads to unwanted potential unilateral and frictional contact occurrences between the rotating (blades) and stationary components (casings) together with attendant thermal excitations. Unilateral contact induces discontinuities in the velocity at impact times, hence the terminology nonsmooth dynamics. Current modeling strategies of rotor–stator interactions are either based on regularizing penalty methods or on explicit time-marching methods derived from Carpenter's forward Lagrange multiplier method. Regularization introduces an artificial time scale in the formulation corresponding to numerical stiffness, which is not desirable. Carpenter's scheme has been successfully applied to turbomachinery industrial models in the sole mechanical framework, but faces serious stability issues when dealing with the additional heat equation. This work overcomes the above issues by using the Moreau–Jean nonsmooth integration scheme within an implicit θ-method. This numerical scheme is based on a mathematically sound description of the contact dynamics by means of measure differential inclusions and enjoys attractive features. The procedure is unconditionally stable opening doors to quick preliminary simulations with time-steps one hundred times larger than with previous algorithms. It can also deal with strongly coupled thermomechanical problems.
    publisherThe American Society of Mechanical Engineers (ASME)
    titleNonsmooth Thermoelastic Simulations of Blade–Casing Contact Interactions
    typeJournal Paper
    journal volume141
    journal issue2
    journal titleJournal of Engineering for Gas Turbines and Power
    identifier doi10.1115/1.4040857
    journal fristpage22502
    journal lastpage022502-7
    treeJournal of Engineering for Gas Turbines and Power:;2019:;volume( 141 ):;issue: 002
    contenttypeFulltext
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