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    Transient Heat Transfer in a Partially Cooled Cylindrical Rod

    Source: Journal of Heat Transfer:;2009:;volume( 131 ):;issue: 007::page 74504
    Author:
    Lawrence Agbezuge
    DOI: 10.1115/1.3090816
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: Finite element and finite difference solutions are obtained for transient temperature distribution in a partially cooled cylindrical rod that generates heat at a uniform rate. A portion of the rod is immersed in a coolant reservoir that is maintained at constant temperature, and the exposed portion of the rod is cooled by convective heat transfer. Because thermal conductivity of the rod is temperature dependent, the governing partial differential equation is nonlinear. The analytical techniques utilized in solving the problem could be applied to analyzing the cooling of spent nuclear fuel rods. The finite difference method used to solve the problem utilizes an implicit formulation of the governing equation, and a numerical technique for handling the nonlinear terms. Validation of the numerical solution is obtained by comparing the results at a specified time against those generated by a commercial finite element software package. The computer model for the problem was used to estimate heat generation rates that could initiate meltdown of a fuel rod.
    keyword(s): Heat , Temperature , Thermal conductivity , Finite element analysis , Computers , Equations , Temperature distribution , Transient heat , Computer software , Fuel rods , Coolants , Cylinders , Cooling , Spent nuclear fuels , Finite difference methods , Partial differential equations , Rods AND Convection ,
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      Transient Heat Transfer in a Partially Cooled Cylindrical Rod

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    https://yetl.yabesh.ir/yetl1/handle/yetl/141039
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    contributor authorLawrence Agbezuge
    date accessioned2017-05-09T00:33:47Z
    date available2017-05-09T00:33:47Z
    date copyrightJuly, 2009
    date issued2009
    identifier issn0022-1481
    identifier otherJHTRAO-27865#074504_1.pdf
    identifier urihttp://yetl.yabesh.ir/yetl/handle/yetl/141039
    description abstractFinite element and finite difference solutions are obtained for transient temperature distribution in a partially cooled cylindrical rod that generates heat at a uniform rate. A portion of the rod is immersed in a coolant reservoir that is maintained at constant temperature, and the exposed portion of the rod is cooled by convective heat transfer. Because thermal conductivity of the rod is temperature dependent, the governing partial differential equation is nonlinear. The analytical techniques utilized in solving the problem could be applied to analyzing the cooling of spent nuclear fuel rods. The finite difference method used to solve the problem utilizes an implicit formulation of the governing equation, and a numerical technique for handling the nonlinear terms. Validation of the numerical solution is obtained by comparing the results at a specified time against those generated by a commercial finite element software package. The computer model for the problem was used to estimate heat generation rates that could initiate meltdown of a fuel rod.
    publisherThe American Society of Mechanical Engineers (ASME)
    titleTransient Heat Transfer in a Partially Cooled Cylindrical Rod
    typeJournal Paper
    journal volume131
    journal issue7
    journal titleJournal of Heat Transfer
    identifier doi10.1115/1.3090816
    journal fristpage74504
    identifier eissn1528-8943
    keywordsHeat
    keywordsTemperature
    keywordsThermal conductivity
    keywordsFinite element analysis
    keywordsComputers
    keywordsEquations
    keywordsTemperature distribution
    keywordsTransient heat
    keywordsComputer software
    keywordsFuel rods
    keywordsCoolants
    keywordsCylinders
    keywordsCooling
    keywordsSpent nuclear fuels
    keywordsFinite difference methods
    keywordsPartial differential equations
    keywordsRods AND Convection
    treeJournal of Heat Transfer:;2009:;volume( 131 ):;issue: 007
    contenttypeFulltext
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