
Theeradech MookumMae Fah Luang University | MFU · School of Science
Theeradech Mookum
Doctor of Philosophy
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6
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Publications (6)
This paper presents a mathematical model and numerical technique for simulating the two-fluid flow and the meniscus interface movement in the electromagnetic continuous steel casting process. The governing equations include the continuity equation, the momentum equations, the energy equation, the level set equation and two transport equations for t...
In this paper, we develop a mathematical model to study the coupled turbulent two-fluid flow and heat transfer process in continuous steel casting. The complete set of field equations are established. The turbulence effect on a flow pattern of molten steel and lubricant oil, meniscus shape and temperature field as well as solidifi-cation are presen...
This paper aims to study the effect of turbulence on the flow of two fluids and the heat transfer - solidification process in electromagnetic continuous steel casting. The complete set of field equations is established. The flow pattern of the fluids, the meniscus shape and temperature field as well as solidification profiles obtained from the mode...
This paper is concerned with the two-fluid flow and heat trans-fer in the continuous steel casting process under electromagnetic (EM) force. The governing equations consist of the Navier-Stokes equations, the continuity equation, and the energy equation. The influence of the EM field on the flow pattern, the meniscus shape, and temperature distribu...
This paper aims to present a mathematical model and numerical technique to study the three-dimensional fluid flow and heat transfer in the electromagnetic steel casting process. The effect of source current density on the electromagnetic force as well as on the flow and temperature fields is in-vestigated. The numerical results indicate that the so...
We study the flnite difierence methods for flnding u = u(x;y;t) and p = p(t) which satisfy @u @t = @2u @x2 + @2u @y2 + pu + `(x;y;t) in R £ (0;T), R = (0;1)2 with Neumann boundary conditions. The flnite difier- ence methods are discussed based on the explicit flnite difierence method and the implicit flnite difierence method.