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This is the Prime Pages'
interface to our BibTeX database. Rather than being an exhaustive database,
it just lists the references we cite on these pages. Please let me know of any errors you notice.References: [ Home  Author index  Key index  Search ] All items with keys beginning with the letter(s): xyz
 Xie1989
 Xie, Sheng Gang, "The prime 4tuplet problem," Sichuan Daxue Xuebao, 26:Special Issue (1989) 168171. MR 91f:11066
 Yan1995
 Yan, S. Y., "Primality testing of large numbers in Maple," Comput. Math. Appl., 29:12 (1995) 18. MR1329593 (Abstract available)
 Yates1980
 S. Yates, "Periods of unique primes," Math. Mag., 53:5 (1980) 314.
 Yates1987
 Yates, Samuel, Sophie Germain primes. In "The mathematical heritage of C. F. Gauss," World Sci. Publ., River Edge, NJ, 1991. pp. 882886, MR 1146271
 Yates1991
 S. Yates, "Welcome back, Dr. Matrix," J. Recreational Math., 23:1 (1991) 1112.
 Yates82
 S. Yates, Repunits and repetends, Star Publishing Co., Inc., 1982. Boynton Beach, Florida, pp. vi+215, MR 83k:10014
 Yates84
 S. Yates, "Titanic primes," J. Recreational Math., 16:4 (198384) 250262. [Here Yates defines titanic primes to be those with at least 1,000 digits.]
 Yates85
 S. Yates, "Sinkers of the titanics," J. Recreational Math., 17:4 (198485) 268274.
 Yates91
 S. Yates, Sophie Germain primes. In "The Mathematical Heritage of C. F. Gauss," G. M. Rassias editor, World Scientific, 1991. pp. 882886, MR 93a:11007
 Yates92a
 S. Yates, "Prime partyan anthropomorphic anecdote," J. Recreational Math., 24:2 (1992) 8185.
 Yates92b
 S. Yates, "Collecting gigantic and titanic primes," J. Recreational Math., 24:3 (1992) 193201. (Annotation available)
 YB88
 J. Young and D. A. Buell, "The twentieth Fermat number is composite," Math. Comp., 50 (1988) 261263. MR 89b:11012
 Young98
 J. Young, "Large primes and Fermat factors," Math. Comp., 67:244 (1998) 17351738. MR 99a:11010
Abstract:
A systematic search for large primes has yielded the largest Fermat factors known.
 YP89
 J. Young and A. Potler, "First occurrence prime gaps," Math. Comp., 53:185 (1989) 221224. MR 89f:11019 [Lists gaps between primes up to the 777 composites following 42842283925351.]
 Zhang1994
 Zhang, Gui Wen, "On twins, triplets and ntuplets of prime numbers," Gongcheng Shuxue Xuebao, 11:3 (1994) 4147. MR 97e:11015
 Zhang2000
 Z. Zhang, "Finding strong pseudoprimes to several bases," Math. Comp., 70:234 (2001) 863872. MR 2001g:11009 (Abstract available)
 Zhang2001b
 Z. Zhang, "Using Lucas sequences to factor large integers near group orders," Fibonacci Quart., 39:3 (2001) 228237. MR 2002c:11173
 Zhang2001c
 Z. Zhang, "Finding strong pseudoprimes to several bases," Math. Comp., 70:234 (2001) 863872. MR 2001g:11009
 Zhang2002a
 Z. Zhang, "A oneparameter quadraticbase version of the BailliePSW probable prime test," Math. Comp., 71:240 (2002) 16991734 (electronic). MR 1 933 051
 Zhang2005a
 Z. Zhang, "Finding C_{3}strong pseudoprimes," Math. Comp., 74:250 (2005) 10091024 (electronic). MR 2114662
 Zhang2007
 Zhang, Zhenxiang, "Two kinds of strong pseudoprimes up to 10^{36}," Math. Comp., 76:260 (2007) 20952107 (electronic). MR2336285
 ZT2003
 Z. Zhang and M. Tang, "Finding strong pseudoprimes to several bases. II," Math. Comp., 72:244 (2003) 20852097 (electronic). http://www.ams.org/journalgetitem?pii=S002557180301545X. MR 2004c:11008 (Abstract available)
