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  • Description:
  • Every Entry in this Table Represents (k, ) and (k, ) for the Particular Example m = 3, p = 5, and s = 1. We Group the Terms ckϕk, 1 and dkΦk of the Expansion (16) in Blocks of p = 5 Terms. Every Row of the Tables Contains one of Those Blocks. In Every Column, the Terms ckϕk, 1 and dkΦk are of the Same Order, and Sum up the Corresponding or . From the Column n = 3 to the Right, Columns with Odd n Contain ⌊n/2⌋−⌊(n − 3)/2⌋+ 1 = 2 Terms ( and are the Sum of Two Terms ckϕk, 1 and dkΦk for Odd n) and Columns With Even n Contain ⌊n/2⌋−⌊(n − 3)/2⌋+ 1 = 3 Terms ( and are the Sum of Three Terms ckϕk, 1 and dkΦk for Even n). Finally, We Sum and of the Same Order to Obtain Δn
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  • Rights Managed
  • Rights Holder:
  • John Wiley & Sons, Inc.
  • License Rights Holder:
  • © 2011 by the Massachusetts Institute of Technology
  • Asset Type:
  • Image
  • Asset Subtype:
  • Text
  • Image Orientation:
  • Image Dimensions:
  • 1024 x 407
  • Image File Size:
  • 145 KB
  • Creator:
  • José L. López, Pedro J. Pagola
  • Credit:
  • López, J. L., & Pagola, P. J. (2011). A Systematic “Saddle Point Near a Pole” Asymptotic Method with Application to the Gauss Hypergeometric Function. Studies in Applied Mathematics, 127(1), 24-37. https://doi.org/10.1111/j.1467-9590.2010.00510.x.
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  • Keywords:
  • Restrictions:
  • Property Release:
  • No
  • Model Release:
  • No
  • Purchasable:
  • Yes
  • Sensitive Materials:
  • No
  • Article Authors:
  • José L. López, Pedro J. Pagola
  • Article Copyright Year:
  • 2011
  • Publication Volume:
  • 127
  • Publication Issue:
  • 1
  • Publication Date:
  • 07/01/2011
  • DOI:
  • https://doi.org/10.1111/j.1467-9590.2010.00510.x

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