Download PDF by Shanjie Zhang, Jian-Ming Jin: Computation of special functions

By Shanjie Zhang, Jian-Ming Jin

ISBN-10: 0471119636

ISBN-13: 9780471119630

Offers with the automated computation of targeted capabilities which seem in all components of engineering and the actual sciences. comprises over a hundred laptop courses written via the authors and describes the algorithms to supply readers with particular information regarding every one person software. together with 3 sections, the 1st one provides an advent to the specific functionality to be handled, its significant houses, and several other formulation wanted for its computation. the second one section positive aspects algorithms for computing the certain functionality and the comparable amounts and lists corresponding Fortran-77 courses. the ultimate half tabulates consultant effects to provide a short outlook at the function's habit and to examine the computed effects. The accompanying disk includes the entire computing device courses mentioned within the textual content.

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52. 34) may still fail for k as high as ^ / 4 / 3 . 34) to hold. Example 13. Let t > 1, P(X = t) = f/(2 + 3i) and P(X < x) = 2(1 + x)/(2 + 3i), —1 < x < t. Then t2 = (2 + 5i 3 )/[3(2 + 3i)]. Further P ( \ X \ >t) exceeds 4 i 2 /(9r2) as soon as t3 > (8/7). 524695. 4. Suppose X has the density / given by (

Note first that k 2 = >/8/3 and n 2 = f . 52. 34) may still fail for k as high as ^ / 4 / 3 . 34) to hold. Example 13. Let t > 1, P(X = t) = f/(2 + 3i) and P(X < x) = 2(1 + x)/(2 + 3i), —1 < x < t. Then t2 = (2 + 5i 3 )/[3(2 + 3i)]. Further P ( \ X \ >t) exceeds 4 i 2 /(9r2) as soon as t3 > (8/7). 524695. 4. Suppose X has the density / given by (

9. A nondegenerate, strongly unimodal distribution is continuous. Proof. Suppose F is not continuous and not degenerate. We show that F is not strongly unimodal. If F is not unimodal, then the required result is immediate. So, assume that F is unimodal. Then F has exactly one point of discontinuity, namely, its mode, which we denote by v. Write F = olG + (1 —a)Dv, where (1 —a) is the mass at v and G is the continuous part of F. ' Clearly 0 < a < 1. Let g be right or left derivative of G on the set R —{v}.

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Computation of special functions by Shanjie Zhang, Jian-Ming Jin


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