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Simultaneous measurements of velocity and temperature fluctuations in thermal boundary layer in a drag-reducing surfactant solution flow
Authors:F-C Li  D-Z Wang  Y Kawaguchi  K Hishida
Institution:(1) Center for Smart Control of Turbulence, Turbomachinery Research Group, Institute for Energy Utilization, National Institute of Advanced Industrial Science and Technology, 305-8564 Tsukuba, Japan;(2) School of Mechanical Engineering, Shanghai Jiao Tong University, 1954 Huashan Road, 200030 Shanghai, Peoplersquos Republic of China;(3) Department of System Design Engineering, Keio University, 223-8522 Yokohama, Japan
Abstract:The mechanism of turbulent heat transfer in the thermal boundary layer developing in the channel flow of a drag-reducing surfactant solution was studied experimentally. A two-component laser Doppler velocimetry and a fine-wire thermocouple probe were used to measure the velocity and temperature fluctuations simultaneously. Two layers of thermal field were found: a high heat resistance layer with a high temperature gradient, and a layer with a small or even zero temperature gradient. The peak value of $$ \overline{{u^{ + } \theta ^{ + } }} $$ was larger for the flow with the drag-reducing additives than for the Newtonian flow, and the peak location was away from the wall. The profile of $$ - \overline{{v^{ + } \theta ^{ + } }} $$ was depressed in a similar manner to the depression of the profile of $$ - \overline{{u^{ + } v^{ + } }} $$ in the flow of the surfactant solution, i.e., decorrelation between v and theta compared with decorrelation between u and v. The depression of the Reynolds shear stress resulted in drag reduction; similarly, it was conjectured that the heat transfer reduction is due to the decrease in the turbulent heat flux in the wall-normal direction for a flow with drag-reducing surfactant additives.List of symbols $$ \overline{{{\left( \cdot \right)}}} $$ ensemble averaged value - (·)+ normalized by the inner wall variables - (·)prime root-mean-square value - C concentration of cetyltrimethyl ammonium chloride (CTAC) solution - c p heat capacity - D hydraulic diameter - f friction factor - H channel height - h heat transfer coefficient - j H Colburn factor - l length - Nu Nusselt number, h lambda - Pr Prandtl number, equivugrrgrc p/lambda - q w wall heated flux - Re Reynolds number, equivU b/ugr - T temperature - T b bulk temperature - T i inlet temperature - T w wall temperature - T tau friction temperature, equivq w /rgrc p u tau - U local time-mean streamwise velocity - U 1 velocity signals from BSA1 - U 2 velocity signals from BSA2 - U b bulk velocity - u streamwise velocity fluctuation - u1 velocity in abscissa direction in transformed coordinates - u tau friction velocity, $$ \equiv {\sqrt {{\tau _{{\text{w}}} } \mathord{\left/ {\vphantom {{\tau _{{\text{w}}} } \rho }} \right. \kern-\nulldelimiterspace} \rho } } $$ - v wall-normal velocity fluctuation - v1 velocity in ordinate direction in transformed coordinates - var(·) variance - x streamwise direction - y wall-normal direction - z spanwise direction - phgr j junction diameter of fine-wire TC - phgr w wire diameter of fine-wire TC - phiv angle of principal axis of joint probability function p(u,v) - lambda f heat conduction of fluid - lambda w heat conduction of wire of fine-wire TC - ngr kinematic viscosity - THgr local time-mean temperature difference, equivT w T - theta temperature fluctuation - sgr standard deviation - rgr density - tau w wall shear stress
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