Tables of the Anger and Lommel-Weber functions

by Gary D. Bernard

Publisher: University of Washington Press in Seattle

Written in English
Published: Pages: 65 Downloads: 437
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Subjects:

  • Lommel functions.,
  • Harmonic functions.,
  • Mathematics -- Tables.

Edition Notes

Other titlesAnger and Lommel-Weber functions
Statementby Gary D. Bernard and Akira Ishimaru.
GenreTables.
SeriesUnited States. Air Force. Cambridge Research Laboratories. Technical report no. 53, AFCRL796, AFCRC-TR (Series) -- 53-796..
ContributionsIshimaru, Akira, 1928- joint author.
The Physical Object
Pagination65 p.
Number of Pages65
ID Numbers
Open LibraryOL16335491M

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In mathematics, the Anger function, introduced by C. Anger (), is a function defined as = ∫ ⁡ (− ⁡)and is closely related to Bessel functions.

The Weber function (also known as Lommel-Weber function), introduced by H. Weber (), is a closely related function defined by = ∫ ⁡ (− ⁡)and is closely related to Bessel functions of the second kind.

This handbook is a comprehensive collection of data, formulas, definitions, and theories concerning the natural environment. It was written by scientists of the Air Force Cambridge Research Laboratories (AFCRL) which, inbecame the Air Force Geophysics Laboratory (AFGL).

Description: This journal, begun in as Mathematical Tables and Other Aids to Computation, publishes original articles on all aspects of numerical mathematics, book reviews, mathematical tables, and technical sciroccowinds.com is devoted to advances in numerical analysis, the application of computational methods, high speed calculating, and other aids to computation.

Bernard and A. Ishimaru () Tables of the Anger and Lommel-Weber Functions. Technical report Technical Report 53 and AFCRLUniversity Washington Press, Seattle.

Notes. Abstract. Arrays with uniformly spaced elements (often called uniformly spaced arrays) have been widely studied, mainly for two reasons: mathematical tractability in many cases and simplicity in sciroccowinds.com discussed in Chapter 11, the pattern function of a uniformly spaced array, no matter how it is excited, is always periodic in the wave-vector k-space, or sometimes expressed in the so.

Full text of "An Index Of Mathematical Tables Second Edition" See other formats. Full text of "Report of the British Association for the Advancement of Science" See other formats.