The Theory of Optical Instruments (Cambridge Tracts in Mathematics) E. T. Whittaker » holypet.ru

Nov 30, 2006 · The theory of optical instruments by Whittaker, E. T. Edmund Taylor, 1873-1956. May 20, 2009 · E. T. WhittakerFollow Similar authors to followSee more recommendations Something went wrong. Please try your request again later. OK The Theory of Optical Instruments Paperback – May 20, 2009 by. Whittaker Author See all formats and editions Hide other formats and editions. Price New from. Additional Physical Format: Online version: Whittaker, E.T. Edmund Taylor, 1873-1956. Theory of optical instruments. Cambridge, University Press, 1907. Additional Physical Format: Online version: Whittaker, E.T. Edmund Taylor, 1873-1956. Theory of optical instruments. New York, Hafner Pub. Co. [1960?].

The theory of optical instruments. [E T Whittaker]. E T Whittaker. Find more information about: OCLC Number: 4263902: Notes: Reprinted by arrangement with Cambridge University Press.Cambridge tracts in mathematics and mathematical physics. 2 The Theory of Optical Instruments. By E. T. Whittaker. Pp. viii72. Cambridge Mathematical Tracts, Nos. 6 and 7. Cambridge: The University Press, 1907.. Whittaker is the eponym of the Whittaker function or Whittaker integral, in the theory of confluent hypergeometric functions. This makes him also the eponym of the Whittaker model in the local theory of automorphic representations. He published also on algebraic functions and automorphic functions. Together with G. N. Watson, Whittaker wrote the well-known monograph A Course of Modern Analysis two parts, 1902; Russian translation, 2nd ed., 1963, which contains a concise survey of mathematical analysis and a rather complete exposition of the theory of the most important special functions. Whittaker was the author of a number of textbooks, particularly on the theory of interpolation and the theory of optical. A Treatise on the analytical dynamics of particles and rigid bodies, with an introduction to the problem of three bodies, by E. T. Whittaker,. 1904 A Course of modern analysis, an introduction to the general theory of infinite series and of analytic functions, with an account of the principal transcental functions, by E. T. Whittaker.

Dec 22, 2004 · 1. E. T. Whittaker, Analytical Dynamics Cambridge University Press, London, 1937, 4th ed., pp. 298–9.Google Scholar; 2. H. Goldstein, Classical Mechanics Addison. Aug 26, 2008 · A compact formula is found for the perturbation expansion of a general one‐dimensional Hamiltonian system in classical mechanics. The technique is also applied to the mathematical.

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