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- W2566703743 abstract "The heat transfer to constant-property laminar boundary layer with power-function variations of free stream velocity $({u_1} = c{x^m})$ and of temperature difference between wall and free stream $({T_0} - {T_1} = b{x^n})$ is studied by means of an improved version of the WKB method developed by the author. It is found that the local heat-transfer coefficient $h$ can be approximately given in the form [ frac {{hx/k}}{{{{left ( {{u_1}x/v} right )}^{1/2}}}} = frac {1}{{{{left ( {2 - beta } right )}^{1/2}}}}left [ {frac {{Gamma left ( {2/3} right )}}{{{3^{2/3}}Gamma left ( {4/3} right )}}{{left { {frac {1}{2} + nleft ( {2 - beta } right )} right }}^{1/3}}{{left ( {sigma alpha } right )}^{1/3}} - frac {beta }{{10alpha }}} right ],] where $beta = 2m/(m + 1)$, $alpha$ is the non-dimensional velocity gradient at the wall (usually expressed as $alpha = fâ(0)$), $sigma$ is the Prandtl number, $k$ is the thermal conductivity, and $v$ is the kinematic viscosity." @default.
- W2566703743 created "2017-01-06" @default.
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- W2566703743 date "1958-04-01" @default.
- W2566703743 modified "2023-09-26" @default.
- W2566703743 title "On the heat transfer to constant-property laminar boundary layer with power-function free-stream velocity and wall-temperature distributions" @default.
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- W2566703743 doi "https://doi.org/10.1090/qam/103000" @default.
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