研究紹介: ガラス溶融炉の数値計算


モデル 温度に依存する物理係数

A model problem. Temperature-dependent coefficients.


電極上の境界条件 その他の境界条件
CaseIa Configuration of electric potential in Case Ia Common control values
CaseIb Configuration of electric potential in Case Ib
CaseIc Configuration of electric potential in Case Ic


時刻 t=0.5 における計算結果    画像をクリックすると動画がダウンロード出来ます.



温度 流線



CaseIa Temperature in Case Ic at t=0.5 Streamline in Case Ic at t=0.5






CaseIa Temperature in Case Ia at t=0.5 Streamline in Case Ia at t=0.5
CaseIb Temperature in Case Ib at t=0.5 Streamline in Case Ib at t=0.5
CaseIc Temperature in Case Ic at t=0.5 Streamline in Case Ic at t=0.5

電極無 Temperature in Case Ic at t=0.5 Streamline in Case Ic at t=0.5




電気ポテンシャル (x2=0.0) 電気ポテンシャル (x3=0.3)



CaseIa Electric potential on x_2=0.0 in Case Ia with constant coefficients at t=0.5 Electric potential on x_3=0.3 in Case Ia with constant coefficients at t=0.5






CaseIa Electric potential on x_2=0.0 in Case Ia at t=0.5 Electric potential on x_3=0.3 in Case Ia at t=0.5
CaseIb Electric potential on x_2=0.0 in Case Ib at t=0.5 Electric potential on x_3=0.3 in Case Ib at t=0.5
CaseIc Electric potential on x_2=0.0 in Case Ic at t=0.5 Electric potential on x_3=0.3 in Case Ic at t=0.5





温度 流線





CaseIa (ただし浮力項を無視) Electric potential on x_2=0.0 in Case Ia at t=0.5 Electric potential on x_3=0.3 in Case Ia at t=0.5
電気ポテンシャル (x2=0.0) 電気ポテンシャル (x3=0.3)
Electric potential on x_2=0.0 in Case Ib at t=0.5 Electric potential on x_3=0.3 in Case Ib at t=0.5

TAGAMI Daisuke
Last modified: Thu Jun 30 17:26:07 JST 2005