.世界杯决赛彩票图片_『wn4.com_』2018世界杯谁是冠军_w6n2c9o_2022年11月30日5时21分47秒_ascio04e8
(0.005 seconds)
11—20 of 783 matching pages
11: Bibliography
12: 26.12 Plane Partitions
13: Bibliography K
14: Bibliography F
15: 28.6 Expansions for Small
§28.6(ii) Functions and
…16: Bibliography E
17: 10.75 Tables
Wills et al. (1982) tabulates , , , for , 35D.
MacDonald (1989) tabulates the first 30 zeros, in ascending order of absolute value in the fourth quadrant, of the function , 6D. (Other zeros of this function can be obtained by reflection in the imaginary axis).
Abramowitz and Stegun (1964, Chapter 11) tabulates , , , 10D; , , , 8D.
Abramowitz and Stegun (1964, Chapter 11) tabulates , , , 7D; , , , 6D.
Zhang and Jin (1996, pp. 296–305) tabulates , , , , , , , , , 50, 100, , 5, 10, 25, 50, 100, 8S; , , , (Riccati–Bessel functions and their derivatives), , 50, 100, , 5, 10, 25, 50, 100, 8S; real and imaginary parts of , , , , , , , , , 20(10)50, 100, , , 8S. (For the notation replace by , , , , respectively.)
18: 26.16 Multiset Permutations
19: 34.1 Special Notation
20: 9.18 Tables
Miller (1946) tabulates , for , for ; , for ; , for ; , , , (respectively , , , ) for . Precision is generally 8D; slightly less for some of the auxiliary functions. Extracts from these tables are included in Abramowitz and Stegun (1964, Chapter 10), together with some auxiliary functions for large arguments.
Harvard University (1945) tabulates the real and imaginary parts of , , , for , , , with interval 0.1 in and . Precision is 8D. Here , .
Sherry (1959) tabulates , , , , ; 20S.
National Bureau of Standards (1958) tabulates and for and ; for . Precision is 8D.
Gil et al. (2003c) tabulates the only positive zero of , the first 10 negative real zeros of and , and the first 10 complex zeros of , , , and . Precision is 11 or 12S.