Analysis of possible physical mechanism involved in the process of transition of bubble-to-pulse flow regime in cocurrent gas-liquid flow through a packed bed in microgravity demonstrates that the transition can be described by the key dimensionless group Suratman number and the ratio of gas to liquid Reynolds numbers. This result establishes a physical basis to the existing empirical transition equation which is also based on the same dimensionless groups. Furthermore, the concepts of driving-to-resistance force ratio and pore-level bubble flow mechanism have been utilized to explore the basis of the existing modified friction factor correlation for two-phase flow through a packed bed under microgravity. (C) 2010 Elsevier Ltd. All rights reserved.
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Inner Mongolia Univ Technol, Coll Energy & Power Engn, Hohhot 010051, Peoples R China
Inner Mongolia Univ Technol, Key Lab Wind & Solar Energy Utilizat Mech & Optimi, Hohhot 010051, Peoples R ChinaInner Mongolia Univ Technol, Coll Energy & Power Engn, Hohhot 010051, Peoples R China
Ma, Rui
Guo, Jiamin
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Inner Mongolia Univ Technol, Coll Energy & Power Engn, Hohhot 010051, Peoples R China
Inner Mongolia Univ Technol, Key Lab Wind & Solar Energy Utilizat Mech & Optimi, Hohhot 010051, Peoples R ChinaInner Mongolia Univ Technol, Coll Energy & Power Engn, Hohhot 010051, Peoples R China
Guo, Jiamin
Ye, Yilin
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Inner Mongolia Univ Technol, Coll Energy & Power Engn, Hohhot 010051, Peoples R China
Inner Mongolia Univ Technol, Key Lab Wind & Solar Energy Utilizat Mech & Optimi, Hohhot 010051, Peoples R ChinaInner Mongolia Univ Technol, Coll Energy & Power Engn, Hohhot 010051, Peoples R China
Ye, Yilin
Wu, Yuting
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Key Lab Enhanced Heat Transfer & Energy Conservat, Minist Educ, Beijing 100124, Peoples R ChinaInner Mongolia Univ Technol, Coll Energy & Power Engn, Hohhot 010051, Peoples R China