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研究生:蘇聖斌
研究生(外文):Sheng-Bin Su
論文名稱:多油滴交互作用下油滴空氣阻力之研究-油滴重規準理論
論文名稱(外文):Aerodynamic Drag of a Droplet with Short-Range Drop-Drop Interaction - Renormalized Droplet Theory
指導教授:邱輝煌邱輝煌引用關係
指導教授(外文):Hui-Huang Chiu
學位類別:碩士
校院名稱:國立成功大學
系所名稱:航空太空工程學系
學門:工程學門
學類:機械工程學類
論文種類:學術論文
論文出版年:1993
畢業學年度:81
語文別:中文
論文頁數:72
中文關鍵詞:油滴重規準理論環包型火燄
外文關鍵詞:Renormalized Droplet TheoryEnveloped Flame
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本文以 "油滴重規準理論" ( Renormalized Droplet Theory ) 模式,探
討在多油滴交互作用下,油滴空氣阻力受熱對流流場及油滴交互作用所造
成的影響。經由油滴重規準理論之分析,我們可以將流場影響油滴空氣阻
力之因素分成:(1).流場壓力變化所引起的,(2).流場中黏滯效應所引起
的,(3).流場中動量變化所引起的,(4).測試油滴蒸發之推力阻力,(5).
流場中之非穩態效應所引起的等五部份。而由本文之結果顯示,單一油滴
在熱對流流場中,阻力係數係隨外界環境溫度越高而越減小,而油滴燃燒
在較低雷諾數時,則由於 envelope flame 存在,使得油滴空氣阻力較
油滴蒸發時稍大,而當有其他周圍鄰近油滴存在時,則由於油滴之間交互
作用之影響,使得當外界環境溫度較低時,油滴阻力係數隨油滴密度增加
而增加,而當外界環境溫度較高時,油滴阻力係數隨油滴密度增加而減小
。此外,由油滴重規準理論分析得知,當有其他周圍鄰近油滴存在時,流
場壓力變化對油滴阻力係數之影響佔了相當大的部份,而流場黏滯效應則
隨油滴密度越小而越形重要,而由流場動量變化所引起之阻力則有負值現
象,至於由於測試油滴蒸發所產生之推力阻力則僅佔很小比例。

Renormalized droplet theory is applied to study the influence
of convective flow and short range drop-drop interaction on the
aerodynamic drag of a droplet. Based on the renormalized
droplet theory, the influence of convective flow on the
aerodynamic drag of a droplet could be decomposed into five
principal mechanisms : (1) the variations in pressure of the
flow field, (2) the viscous effects, (3) the variations in
momentum of the flow field, (4) the thrust drag of the test
droplet caused by droplet vaporization, (5) the effects of
unsteadiness. It is found that for a single droplet in hot
convective flow, the aerodynamic drag is decreased as the
environment temperature is increased. At lower Reynolds number,
the aerodynamic drag of a combustion droplet is higher than a
vaporizing droplet due to the existence of the envelope flame.
As the effects of drop-drop interaction are considered, the
aerodynamic drag of the test droplet at lower environment
temperature is increased as the number density of field
droplets is increased.On the other hand, when the environment
temperature is higher, the drag coefficient of the test droplet
is decreased as the number density of field droplets is
increased.Furthermore,according to the renormalized theory, it
is found that the pressure variations dominate the drag
coefficient of the test droplet, as the drop-drop interaction
effects are considered. The viscous effects are further
important as the number density of neighboring droplets is
decreased. The variations in momentum of the flow field would
produce negative effects on the drag coefficient. As to the
thrust drag of the test droplet is almost negligible in our
calculation.

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