首页> 外文会议>World Congress on The Theory of Machines and Mechanisms >WHY CAN THE CHARACTERISTIC FUNCTION, s = 1-(1-t){sup}n YIELD THE OPTIMUM GEAR SURFACES OF HELICAL GEARS FOR PUMPING ACTION?
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WHY CAN THE CHARACTERISTIC FUNCTION, s = 1-(1-t){sup}n YIELD THE OPTIMUM GEAR SURFACES OF HELICAL GEARS FOR PUMPING ACTION?

机译:为什么特征函数S = 1-(1-T){SUP} N产生螺旋齿轮的最佳齿轮表面,用于泵送动作?

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In one of our previous papers the effects of the geometrical features of gear surfaces of helical gears for pumping action on their hydraulic performance were analysed on the assumption that other major factors namely the fairing of the inlet and the discharge openings as well as the side and tip clearances and bearing loads were optimized, i.e. were constants; and as a series of the characteristic functions: s = l-(l-t){sup}n, n=2,3,...,n{sub}O (1) was introduced by geometrical intuition. In this paper the reason why eq.(l) can yield the optimum gear tooth profiles, and as a result the optimum gear surfaces will be explained by comparison with other typical conventional or other possible new functions which can yield the major gear tooth profiles.
机译:在我们之前的一篇论文之一中,对螺旋齿轮的齿轮齿轮的几何特征对泵送动作的影响是在其液压性能下进行泵送动作的影响,即其他主要因素即进口和排放开口以及侧面和侧面和侧面和侧面尖端间隙和轴承载荷被优化,即是常数;作为一系列特征功能:S = L-(L-T){SUP} n,n = 2,3,...,n {sub} O(1)由几何直觉引入。在本文中,为什么Eq。(L)可以产生最佳齿轮齿轮廓,结果将通过与其他典型的常规或其他可能的新功能进行比较来解释最佳齿轮表面,这可以产生主要齿轮齿廓形。

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