The principles and methods of geometrical optics : especially as applied to the theory of optical instruments / by James P. C. Southall.

  • Southall, James P. C. (James Powell Cocke), 1871-1962.
Date:
1913
Catalogue details

Licence: In copyright

Credit: The principles and methods of geometrical optics : especially as applied to the theory of optical instruments / by James P. C. Southall. Source: Wellcome Collection.

Provider: This material has been provided by UCL Library Services. The original may be consulted at UCL (University College London)

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    Page Trigonometric Computation of the Path of a Ray of Finite Inclina- tion to the Axis, Refracted at a Single Spherical Surface, Arts. 61-65, §§ 209-220 294-315 Case I. When the Path of the Ray Lies in a Principal Section of the Spherical Refracting Surface, Arts. 61-63, §§209-212 294-304 Art. 61. The Ray-Parameters, and the Relations between them, §§ 209, 210 294-297 Art. 62. Trigonometric Computation of the Path of the Refracted Ray, § 211 298-302 Art. 63. Formulae for Finding the Point of Intersection and the Inclination to each other of a Pair of Refracted Rays lying in the Plane of a Principal Section of the Spherical Refract- ing Surface, §212 302-304 Case II. When the Path of the Ray Does not Lie in a Principal Section of the Spherical Refracting Surface, Arts. 64, 65, §§213-220 3°4~3i5 Art. 64. Parameters of Oblique Ray, §§ 213-215 304-310 § 214. Method of A. Kerber 305 § 215. Method of L. Seidel 307 Art. 65. Trigonometric Computation of Path of Ray Refracted Ob- liquely at a Spherical Surface, §§ 216-220 310-315 § 216. The Refraction-Formulae of A. Kerber 310 § 219. The Refraction-Formulae of L. Seidel 313 CHAPTER X. Trigonometric Formulae for Calculating the Path of a Ray through a Centered System of Spherical Refracting Surfaces, Arts. 66-69, §§221-229 3i6~33ob Case I. When the Ray Lies in the Plane of a Principal Section, Arts. 66, 67, §§ 221-224 316-321 Art. 66. Calculation-Scheme for the Path of a Ray lying in the Plane of a Principal Section of a Centered System of Spherical Refracting Surfaces, §§ 221-223 316-318 Art. 67. Numerical Illustration, § 224 318-321 Case II. When the Path of the Ray Does not Lie in the Plane of a Principal Section of the Centered System of Spherical Refracting Surfaces, Arts. 68, 69, §§ 225-229 322-330 Art. 68. Trigonometric Formulae of A. Kerber for Calculating the Path of an Oblique Ray through a Centered System of Spherical Refracting Surfaces, §§ 225, 226 322-325