1988
DOI: 10.1299/kikaib.54.1400
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The effect on heat-transfer augmentation by channel width in a sinusoidal wave channel.

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Cited by 4 publications
(6 citation statements)
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“…The maximum heat transfer coefficient for each wave was located approximately 1.4 cm upstream of the peak of each wave due to the impingement of the free shear layer separated from the previous wave. This means that the location of maximum heat transfer (point of reattachment) on each wave is at about x = 0.79P, which is higher than suggested by Oyakawa et al (1989). This could be due to the difference between the two geometries (their geometry included a duct with two opposite wavy walls).…”
Section: Discussion Of Resultsmentioning
confidence: 66%
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“…The maximum heat transfer coefficient for each wave was located approximately 1.4 cm upstream of the peak of each wave due to the impingement of the free shear layer separated from the previous wave. This means that the location of maximum heat transfer (point of reattachment) on each wave is at about x = 0.79P, which is higher than suggested by Oyakawa et al (1989). This could be due to the difference between the two geometries (their geometry included a duct with two opposite wavy walls).…”
Section: Discussion Of Resultsmentioning
confidence: 66%
“…Ektesabi and Sako (1991a) conducted flow visualizations and pressure drop measurements for wavy sinusoidal channels and expressed the friction factor as a function of Reynolds number /= C Re", where C and n were expressed as a function of the channel geometry. Oyakawa et al (1989) investigated the local heat transfer coefficients and friction factor for a wavy channel and concluded that the location of maximum heat transfer on each wave is independent of the height of the channel (spacing between the two opposite wavy walls). Finally, Nishimura et al (1990) performed mass transfer and flow observations in symmetric wavy-walled and arc-shape walled channels.…”
Section: Introduction and Literature Reviewmentioning
confidence: 99%
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“…The wavelength-towidth ratio of channel is about 7 [13]. The pressure-drop factor correlation suggested by Hesselgreaves [5] is given as Oyakawað1989Þ : f ¼ 11:0Re À0:53 ; 4 Â 10 3 < Re < 10 5 :…”
Section: Comparison With Past Correlationsmentioning
confidence: 99%
“…Some correlations applicable for PCHE are summarized in Table 5 and 6. In this study, Oyakawa & Shinzato (1989)'s correlations were selected, which were originally developed for wavy channels. The main advantage of them is that the waviness effect of channel is considered.…”
Section: Phx3mentioning
confidence: 99%