Abstract

The variation of viscosity with temperature provides another method of investigating the forces between gas molecules. Chapman has obtained the following expression for n the coefficient of viscosity of a gas n 0·499 mc ¯/√2πσ 2 where m = mass of molecule, c ¯ = average velocity, and σ = molecular diameter. As c ¯ is proportional to the square root of the absolute temperature T, it follows that the value of n must be proportional to √T for a gas in which the molecules are rigid elastic spheres. For a gas in which a decreases with rise of temperature, n ) will increase more rapidly than this as the temperature rises. The variation in the value of a will depend upon the law of force between molecules. Our experiments on thermal diffusion in carbon dioxide mixtures led to the conclusion that a definite change occurs in the field of force of this gas at about 145° C. This change should influence the viscosity of the gas, and conse­quently should be demonstrated by its effect on curves showing the relation between n and √T. We may expect either ( a ) a discontinuity in these curves owing to a sudden change in the effective diameters of the molecules, or ( b ) a singularity at a point in the curve where the general slope changes as a result of the change in molecular hardness.

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