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LECTURE XX

Published online by Cambridge University Press:  05 March 2012

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Summary

Molecular

§ 200. Considering how well Rankine's old idea of æolotropic inertia has served us for the theory of double refraction, it naturally occurs to try if we can found on it also a thorough dynamical explanation of the rotation of the plane of polarization of light in a transparent liquid, or crystal, possessing the chiral property. I prepared the way for working out this idea in a short paper communicated to the Royal Society of Edinburgh in Session 1870—71 under the title “On the Motion of Free Solids through a Liquid” which was re-published in the Philosophical Magazine for November 1871 as part of an article entitled “Hydrokinetic Solutions and Observations,” and which constitutes the greater part of Appendix G of the present volume. The extreme difficulty of seeing how atoms or molecules embedded in (ether), an elastic solid could experience resistance to change of motion practically analogous to the quasi-inertia conferred on a solid moving through an incompressible liquid has, until a few weeks ago, prevented me from attempting to explain chiral polarization of light by æolotropic inertia. Now, the explanation is rendered easy and natural by the hypothesis explained in §§ 162—164 above and in §§ 204, 205 below and in Appendix A.

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Publisher: Cambridge University Press
Print publication year: 2010
First published in: 1904

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  • LECTURE XX
  • William Thomson, Baron Kelvin
  • Book: Baltimore Lectures on Molecular Dynamics and the Wave Theory of Light
  • Online publication: 05 March 2012
  • Chapter DOI: https://doi.org/10.1017/CBO9780511694523.024
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  • LECTURE XX
  • William Thomson, Baron Kelvin
  • Book: Baltimore Lectures on Molecular Dynamics and the Wave Theory of Light
  • Online publication: 05 March 2012
  • Chapter DOI: https://doi.org/10.1017/CBO9780511694523.024
Available formats
×

Save book to Google Drive

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  • LECTURE XX
  • William Thomson, Baron Kelvin
  • Book: Baltimore Lectures on Molecular Dynamics and the Wave Theory of Light
  • Online publication: 05 March 2012
  • Chapter DOI: https://doi.org/10.1017/CBO9780511694523.024
Available formats
×