Hydraulics & Pneumatics
Online ISSN : 2185-5285
Print ISSN : 0286-6900
ISSN-L : 0286-6900
Volume 7, Issue 2
Displaying 1-3 of 3 articles from this issue
  • Keijiro YAMAMOTO, Akira NOMOTO, Eiji HORI
    1976Volume 7Issue 2 Pages 89-95
    Published: 1976
    Released on J-STAGE: October 21, 2010
    JOURNAL FREE ACCESS
    For the purpose of studying the steady flow field of an impact modulator, the coaxial impingement of two opposed plane turbulent jets is considered. Since it is impossible to obtain an analytical solution, a direct numerical solution of the elliptic equations, governing the steady turbulent flow of the impinging jets, in finite difference form is proposed under acceptable simplified conditions. As a mathematical model of turbulence, the semi-empirical differential turbulent-viscosity model, proposed by Prandtl and extended by Emmons, Spalding and Wolfshtein to two-dimensional flows, is applied. To insure convergence at high Reynolds numbers, the up-wind differences are adopted for the calculation of vorticity and turbulence energy. For iterative calculations, a point successive substitution method is used.
    Convergent solutions are obtained for a wide range of nozzle Reynolds numbers, and show reasonable agreement with experiments.
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  • Eiichi KOJIMA, Masaaki SHINADA
    1976Volume 7Issue 2 Pages 96-104
    Published: 1976
    Released on J-STAGE: October 21, 2010
    JOURNAL FREE ACCESS
    This paper deals with the attenuation characteristics of expansion chamber-type hydraulic pulsation absorbers, especially taking into consideration the pulsation of the delivery flow of pumps.
    In carrying out experiments, a rotary spool-type hydraulic vibration machine capable of producing a sinusoidal pulsating flow of large amplitude up to about 800 Hz was recently developed, which enables accurate experiments covering a wide frequency range from the 1st to the 3rd pulsation components of common pumps.
    After dividing the components of the absorber into circular pipe elements, the transfer matrix method is used to predict the attenuation characteristics.
    The following results were obtained:
    (1) The calculated values, obtained by applying the wave equation of two-dimensional viscous flow to all divided circular pipe elements and inlet and outlet conduits, agree well with the experimental values, except for some in the frequency range for which mechanical vibration cannot be disregarded.
    (2) It is possible to treat fluid motion in an absorber as a lumped parameter system, since the lengths of the expansion chamber and connecting conduit in the absorber are, in general, fairly short compared with the corresponding wave length of the pulsation frequency of the pump.
    (3) The approximate equation, which represents effects of the inlet conduit, the outlet conduit and the absorber independeals, . is accurate enough for practical use in the case of high loads.
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  • Yuri AOYAMA, Masao YAMAMOTO, Noboru KOIKE, Yoshihiro MATSUOKA
    1976Volume 7Issue 2 Pages 105-111
    Published: 1976
    Released on J-STAGE: October 21, 2010
    JOURNAL FREE ACCESS
    The performance of poppet valves commonly used in oil hydraulic equipment is affected by cavitation. Although it is essential to understand these effects, very little is known about them.
    In order to clarify the cavitation characteristics of poppet valves, the cavitation tests were carried out on 15 kinds of poppet valves which are obtained by changing the combination of valve face angle 2a and valve seat width S. Briefly, the results obtained are as follows:
    (1) With the exception of S=0. The flow rate of the cavitating flow is constant independent of the pressure drop ΔP across the valve, but depends on the pressure P1 upstream from the valve.
    (2) In this test a hysteresis effect is observed and it is only noticeable for valves with larger S and 2α.
    (3) The flow coefficient C for various back pressures P2 is affected by S and the sectional area A(H) of the annular passage way of the valve, regardless of whether cavitation occurs or not. (4) The pressure P1 is linearly proportional to the critical back pressure Pic and their gradients are different depending on S, 2α and A(H). (5) The coefficient Kc indicates that the critical vanishing point of cavitation is greatly affected by the value of S and 2α. Where Kc is the ratio of Pic (absolute) to P1, (absolute).
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