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Coefficients of Slip in Gases and the Law of Reflection of Molecules from the Surfaces of Solids and Liquids

机译:气体中的滑移系数和分子从固体和液体表面的反射定律

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摘要

First order correction term to Stokes Law of fall of droplets.—(1) Empirical. The experiments by which the value of the electronic charge was determined by the droplet method gave consistent results only when this law was modified by the factor (1+Al / a), where l / a is the ratio of mean free path to radius of droplet. (2) Hydrodynamic theory gives as a first approximation (1+ xi / a), where xi is the coefficient of slip. (3) Kinetic theory gives (1+0.7004l / a) in case all the molecules are diffusely reflected from the surface of the droplet, where l is defined by the relation eta =.3502 rho c-barl. If, however, the fraction reflected diffusely is f, the fraction (1-f) being specularly reflected, then the factor is [1+0.7004(2 / f-1)(l / a)]. The theory developed by Cunningham gave the numerical constant as 0.79, but this value is too high since experimental values of A nearly as low as 0.70 have actually been obtained.ududCoefficient of slip between gases and solids.—(1) Stokes' law method. Since xi =Al, xi may be computed directly from A. (2) Rotating cylinder method of determining viscosity is also capable of giving values of xi accurate to one per cent. If theta 0 is the limiting deflection for high pressures, and theta the deflection for a low pressure, then xi for that low pressure is ( theta 0- theta ) / K, where K is a geometrical constant of the apparatus. Values obtained by this method agree closely with those obtained by the first method. (3) Capillary effusion method. If the rate of flow of gas for unit pressure difference is T0 for high pressures and T for a low pressure, then xi for that low pressure is R(T-T0) / 4T0, where R is the radius. (4) Values of xi / l vary with the surface, for instance from 0.70 for air-mercury, and 0.87 for air-oil and air-glass, to 1.07 for air-fresh shellac. They also vary with the gas, for instance from 0.81 for hydrogen-oil and 0.82 for CO2-oil to 0.86 for air-oil, and 0.90 for helium-oil.ududCoefficient of diffuse reflection of gas molecules, determined from the relation A=(2 eta / rho c-bar)(2 / f-1) gives values of f which vary with the surface from 0.79 for air-fresh shellac and 0.89 for air-glass to 1.00 for air-mercury. The values also vary with the gas from 0.87 for helium-oil and 0.895 for air-oil to 0.92 for CO2-oil and hydrogen-oil. The values are for 23° C.
机译:液滴落落的斯托克斯定律的一阶校正项。(1)经验的。仅当通过定律(1 + Al / a)修改该定律时,通过液滴法确定电荷值的实验才给出一致的结果,其中l / a是平均自由程与半径的比值。水滴。 (2)流体力学理论给出了第一近似值(1+ xi / a),其中xi是滑移系数。 (3)如果所有分子均从液滴表面漫反射,则动力学理论给出(1 + 0.7004l / a),其中l由关系式eta = .3502 rho c-barl定义。但是,如果漫反射的分数是f,镜面反射的分数(1-f),则系数是[1 + 0.7004(2 / f-1)(1 / a)]。坎宁安(Cunningham)提出的理论给出的数值常数为0.79,但是该值太高,因为实际上已经获得了几乎低至0.70的A实验值。 ud ud气体和固体之间的滑移系数。(1)斯托克斯法。由于xi = Al,因此xi可以直接从A计算。(2)确定粘度的旋转圆柱法还能够给出精确到百分之一的xi值。如果θ0是高压的极限挠度,而θ是低压的挠度,则该低压的xi是(θ0-theta)/ K,其中K是设备的几何常数。通过这种方法获得的值与通过第一种方法获得的值非常一致。 (3)毛细管渗液法。如果单位压力差下的气体流量对于高压是T0,对于低压是T,则该低压下的xi是R(T-T0)/ 4T0,其中R是半径。 (4)xi / l的值随表面变化,例如,从空气汞的0.70,空气油和玻璃的0.87到新鲜的虫胶的1.07。它们还随气体的变化而变化,例如从氢气油的0.81和二氧化碳油的0.82到空气油的0.86,氦油的0.96。 ud ud气体分子的漫反射系数,由以下关系式确定A =(2 eta / rh c-bar)(2 / f-1)给出的f值随表面变化,从空气虫胶的0.79和玻璃气的0.89到空气汞的1.00。该值还随气体的变化而变化,从氦油的0.87和空气油的0.895到CO2油和氢油的0.92。该值适用于23°C。

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    Millikan R. A.;

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  • 年度 1923
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