Two-Dimensional Slow Viscous Flow from a Converging Nozzle
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概要
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Two-dimensional slow viscous flow through a converging nozzle composed of twosemi-infinite plates is investigated on the basis of Stokes approximation. The flow iscaused by a pressure difference between inner and outer region of the nozzle of an ar-bitrary angle. A formal expression for the flow is obtained by solving a pair ofsimultaneous Wiener-llopf equations. Streamlines and stress distributions on eachplate are determined by evaluating the formal expression. The relation between thedischarge through the nozzle and pressure difference is given as a function of theangle of nozzle. The asymptotic behaviors of the flow at far field are also discussed.
- 社団法人日本物理学会の論文
- 1988-03-15
著者
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Jeong Jae-Tack
Department of Mechanical Engineering, Kum-Oh National University of Technology
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Jeong Jae-tack
Department Of Mechanical Engineering
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Kim Moon-uhn
Department Of Mechanical Engineering Korea Advanced Institute Of Science And Technology
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Kim Moon-uhn
Department Of Applied Mathematics
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