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         Luke Yudell:     more detail
  1. Mathematical Functions and Their Approximations by Yudell L. Luke, 1976-06
  2. Algorithms for the Computation of Mathematical Functions by Yudell L. Luke, 1977
  3. Integrals of Bessel functions by Yudell L Luke, 1962
  4. The Special Functions and Their Approximations, Two Volumes by Yudell L. Luke, 1969
  5. The Special Functions and Their Approximations Vol 2 by Yudell Luke, 1969
  6. The special functions and their approximations (Mathematics in science and engineering) by Yudell L Luke, 1969
  7. Cumulative Index to Mathematics of Computation by Yudell L. Luke, Jet Wimp, et all 1972
  8. Algorithms for the Computation of Mathematical Functions by Yudell L. Luke, 1977
  9. Special Functions & Their Approxima 2 Volumes by Yudell L Luke, 1969
  10. On the approximate inversion of some Laplace transforms by Yudell L Luke, 1961
  11. Cumulative Index to Mathematics of Computation Vols. 1-231943-1969 by Yudell L.; Wimp, Jet; Fair, Wyman Luke, 1972
  12. On generating Bessel functions by use of the backward recurrence formula by Yudell L Luke, 1972
  13. Cumulative Index to Mathematics of Computation 1943-1969 by Yudell L. Luke, 1972-12

81. Matches For: Pub Year=(1979) AND Entry Type=(Journals) AND Journal=(J. Approx. T
(Reviewer John N. McDonald) 46A35 (30B60 46E10) 36 PDF 81d15008 luke, YudellL.; Barker, GP On asymptotic expansions for functions of matrix argument.
http://www.math.ohio-state.edu/JAT/DATA/MR/jat_1979.html
This query took 31.000 seconds Matches for: Pub Year=(1979) AND Entry type=(Journals) AND Journal=(J. Approx. Theory)
Items: of Select format: Reviews (HTML) Reviews (PDF) Reviews (DVI) Reviews (PostScript) Citations (ASCII) Citations (BibTeX) Stieglitz, Michael J. Approx. Theory (1979), no. 2, 176185.
Bownds, John M.
Wood, Bruce A smoothed projection method for singular, nonlinear Volterra equations. J. Approx. Theory (1979), no. 2, 120141.
Schmidt, Eckard
Chebyshev approximation with sums of logarithmic functions. J. Approx. Theory (1979), no. 2, 124131.
Light, William A.
Some optimality conditions for Chebyshev expansions. J. Approx. Theory (1979), no. 2, 113126. (Reviewer: T. J. Rivlin)
Sternfeld, Y.
Superpositions of continuous functions. J. Approx. Theory (1979), no. 4, 360368. (Reviewer: R. Doss)
Newman, Donald J.
J. Approx. Theory (1979), no. 3, 236238. (Reviewer: T. J. Rivlin)
Kwong, M. K.
Zettl, A. Remarks on best constants for norm inequalities among powers of an operator. J. Approx. Theory (1979), no. 3, 249258. (Reviewer: V. V. Peller)
Bennett, Colin

82. Handbook Of Mathematical Functions With Formulas, Graphs, And Mathematical Table
Below is the OCRscanned text from this page 11. Integrals of Bessel Functions YUDELLL. luke Contents Page Mathematical Properties . . . . .
http://www.convertit.com/Go/ConvertIt/Reference/AMS55.ASP?Res=150&Page=479

83. The Mathematics Genealogy Project - Index Of L
There are 4558 mathematicians whose last name begin with L. L'Abbé, Maurice. Princeton University. 1951. L'Ecuyer, Pierre. L'Heureux, James. The Louisiana State University. 1969. L'Heureux, Ivan. L'homer, Eric. Université ParisSud XI. 1998
http://genealogy.math.ndsu.nodak.edu/html/letter.phtml?letter=L&fShow=1

84. Sir Fragalot S WIKINDX Edit Resource

http://www.nzwebz.com/wikindx/wikindx/index.php?action=editResourceDisplay&id=46

85. WIKINDX Edit Resource

http://www.nzwebz.com/wikindx/test/wikindx/index.php?action=editResourceDisplay&

86. Phys. Rev. D 8, 2114 (1973): Shepard And Simmons - Analytic Representation For D

http://link.aps.org/doi/10.1103/PhysRevD.8.2114
Phys. Rev. Lett. Phys. Rev. A Phys. Rev. B Phys. Rev. C Phys. Rev. D Phys. Rev. E Phys. Rev. ST AB Rev. Mod. Phys. Phys. Rev. (Series I) Phys. Rev. Volume: Page/Article:
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Analytic Representation for Deep-Inelastic Electroproduction Structure Functions
H. K. Shepard and L. M. Simmons, Jr.
Department of Physics, University of New Hampshire, Durham, New Hampshire 03824
Received 18 June 1973 Conformal mapping and the ideas of analytic data analysis are used to obtain a new variable for the parametrization of the deep-inelastic proton scaling function, F omega ). The resulting fits to the scaling-region data are excellent. We note that present scaling data do not uniquely constrain the threshold behavior. Extrapolations to large omega favor a decreasing F . Assuming that a simple analytic continuation to the e e barX channel is allowed, the fits are extrapolated to this region. The extended reciprocal relation is also discussed. URL: http://link.aps.org/abstract/PRD/v8/p2114

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