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Development of Instant Interface Temperature at Time τ?=?0+ of Low Melting Temperature Cylindrical Solid Additive-Bath System
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  • 作者:Sanatan Prasad ; Anant Prasad ; Arbind Kumar
  • 刊名:Metallurgical and Materials Transactions B
  • 出版年:2015
  • 出版时间:December 2015
  • 年:2015
  • 卷:46
  • 期:6
  • 页码:2616-2627
  • 全文大小:947 KB
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  • 作者单位:Sanatan Prasad (1)
    Anant Prasad (2)
    Arbind Kumar (3)

    1. Mechanical Engineering Department, R.V.S. College of Engineering and Technology, Edalbera, Bhilaipahari, N.H.33, Jamshedpur, 831012, Jharkhand, India
    2. Mechanical Engineering Department, National Institute of Technology, Jamshedpur, 831014, India
    3. Mechanical Engineering Department, Birla Institute of Technology, Mesra, Ranchi, 835215, India
  • 刊物类别:Chemistry and Materials Science
  • 刊物主题:Chemistry
    Materials Science
    Manufacturing, Machines and Tools
    Metallic Materials
    Operating Procedures and Materials Treatment
    Characterization and Evaluation Materials
    Numerical and Computational Methods in Engineering
  • 出版者:Springer Boston
  • ISSN:1543-1916
文摘
A mathematical model in integral format is devised for the development of instant temperature at the interface between a low melting temperature solid cylindrical additive and the freezing layer of the bath material around the additive immediately after immersion of the additive in the bath. It indicates that this temperature is function of the phase change parameters, the Stefan number, S ta of the additive, and S tb of the bath material, the thermophysical property-ratio, γ and the melting temperature ratio, θ ab of the additive-bath system and gives a close form expression for the instant interface temperature, θ e. For given θ ab < 1 and the Stefan number, S ta, of the additive decreasing the Stefan number, S tb of the bath material (?nbsp;?nbsp;S tb ?nbsp;0) or increasing γ (0 ?nbsp;γ ?nbsp;? permits θ e to increase from the initial temperature of the additive to the freezing temperature of the bath material. θ e also gets increased by increasing any or both of S tb and θ ab. When the additive gets only heated after its immersion in the bath, the model of the present problem becomes exactly the same that was investigated recently validating the present problem. Manuscript submitted November 23, 2014.

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