DSpace Nagaoka University of Technology
English 日本語
 

Nagaoka University of Technology Repository >
030.Bulletin 紀要論文 >
Bulletin of Nagaoka University of Technology 研究報告 >
Vol.2(1980) >

Please use this identifier to cite or link to this item: http://hdl.handle.net/10649/298

Title: 多元合金の凝固過程のミクロ方程式
Other Titles: Microscopic equations of solidification process of multicomponent alloy
Authors: 梅村, 晃由
Authors Affiliation: 長岡技術科学大学
Technological University of Nagaoka
Issue Date: 25-Mar-1981
Publisher: 長岡技術科学大学
Journal Title: 長岡技術科学大学研究報告
Volume: 2
Start page: 1
End page: 9
Abstract: The purpose of the present paper is to establish a system of equations which describes the growing process of every crystal in mold.In the first place, regarding the fact that many crystals of various phases grow and move in the liquid phase during solidification, the conservative equations of mass, heat and momentum have been derived on the phase boundary between liquid and crystals as well as in the phases.In the second place, the derived equations were discussed from the point of a boundary value problem. Thereafter it has been found that the system requires the equations of the reaction rates and the continuity of temperature on the phase boundary other than conservative equations. Accordingly, the equations of reaction rates have been derived for every component of alloy after Jackson who treated a binary solid solution.The present system of equations were compared with the various equations used by previous workers on solidification, and it was made clear that almost all of them can be derived by introducing additional assumptions to the present system of equations.
language: en
Contents Version: publisher
URI: http://hdl.handle.net/10649/298
ISSN: 0388-5631
Appears in Collections:Vol.2(1980)

Files in This Item:

File Description SizeFormat
K2_1.pdf481.49 kBAdobe PDFView/Open

Items in DSpace are protected by copyright, with all rights reserved, unless otherwise indicated.

 

Valid XHTML 1.0! DSpace Software Copyright © 2002-2010  Duraspace - Feedback