Critical heat flux (CHF) for water flow in tubes—I. Compilation and assessment of world CHF data

By D. D. Hall, I. Mudawar. 2000

147 citations recorded by the source corpus.

Subfields: Aerospace Engineering, Biomedical Engineering, Mechanical Engineering

View Paper: https://www.semanticscholar.org/paper/85816b01f25fd13e924ee53744c630e0305ebbea

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Aerospace Engineering

1. Sung-Min Kim
2. Wei Qu
3. I. Mudawar

In Biomedical Engineering

1. Sung-Min Kim
2. I. Mudawar
3. Satish G. Kandlikar

In Mechanical Engineering

1. I. Mudawar
2. Sung-Min Kim
3. Wei Qu
4. Satish G. Kandlikar
5. Suresh V. Garimella
6. Jaeseon Lee
7. Gangtao Liang
8. E. Pogrebnyak

Citations in the corpus

• Measurement and correlation of critical heat flux in two-phase micro-channel heat sinks (2004, background): “For such systems, CHF generally commences at the channel outlet [20, 21 ].”
• Two-Phase Microchannel Heat Sinks: Theory, Applications, and Limitations (2011, unknown): “Hall and Mudawar correlations [147,148] are based on the Purdue University Boiling and Two-Phase Flow Laboratory CHF database, which contains the largest database for subcooled and saturated CHF in the literature.”
• Universal approach to predicting heat transfer coefficient for condensing mini/micro-channel flow (2013, methodology): “Based on 3332 data points from the consolidated 4045 point condensation heat transfer mini/micro-channel database corresponding to We > 7X0:2tt , the following new correlation for local annular condensing flow is obtained by fitting values for the coefficient and two exponents of Eq.”
• Universal approach to predicting two-phase frictional pressure drop for mini/micro-channel saturated flow boiling (2013, background): “…in micro-channels, bubbles coalesce very quickly in the upstream region of the channel, causing rapid Nomenclature Bd Bond number Bd⁄ modified Bond number Bo Boiling number, q00H=Ghfg C parameter in Lockhart–Martinelli correlation D tube diameter Dh hydraulic diameter Fr Froude number f Fanning…”