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All items with keys beginning with the letter(s): tuv

Tao2014

Tao, Terence, "Every odd number greater than 1 is the sum of at most five primes," Math. Comp., 83:286 (2014) 997--1038.  (https://doi.org/10.1090/S0025-5718-2013-02733-0) MR 3143702 (Abstract available)

Tee1974

G. J. Tee, "A refinement of Mills' prime-generating function," New Zealand Math. Mag., 11 (1974) 9--11.  MR 49:7203 (Annotation available)

Templer80

M. Templer, "On the primality of k! + 1 and 2 * 3 * 5 * ^... * p + 1," Math. Comp., 34 (1980) 303-304.  MR 80j:10010

Trigg1982

Trigg, Charles W., "A large prime quadruplet," J. Recreational Math., 14:3 (1981/82) 167.  MR 83b:10006

Trigg83

C. W. Trigg, "Reflectable primes," J. Recreational Math., 15:4 (1982-83) 251-256.

TT2011

Tao, Terence, "A remark on primality testing and decimal expansions," J. Aust. Math. Soc., 91:3 (2011) 405--413.  (http://dx.doi.org/10.1017/S1446788712000043) MR 2900615 (Abstract available)

Tuckerman71

B. Tuckerman, "The 24th Mersenne prime," Proc. Nat. Acad. Sci. U. S. A., 68 (1971) 2319-2320.  MR 45:166

TW1932-88

Mme P. Tannery and C. de Waard, "Correspondence du P. Marin Mersenne, religieux Minime," (1932-88) Vols 1-2, Paris: Beauchesne 1932-1933, Vols 3-4, Paris: Presses Univsitairés de France, 1945-55, Vols 5-17, Paris: CNRS, 1959-1988.

TW1987

J. W. Tanner and S. S. Wagstaff Jr., "New congruences for the Bernoulli numbers," Math. Comp., 48 (1987) 341--350.  MR 87m:11017

TW95

R. Taylor and A. Wiles, "Ring-theoretic properties of certain hecke algebras," Math. Ann., 141:3 (1995) 553--572.  MR 96d:11072 [Here Wiles and Taylor fill in the gap which was spotted in the original version of Wiles proof of Fermat's last theorem. The rest of the proof is in [Wiles95].]

Valente1992

T. Valente, "A distributed approach to proving large numbers prime," Ph.D. thesis, Rensselaer Polytechmic Institute, (December 1992) Avaliable online at http://www.math.ncsu.edu/~kaltofen/ssg/Erich/Theses/valente.ps.gz.

Vandiver1940

H. S. Vandiver, "Note on Euler number criteria for the first case of Fermat's last theorem," Amer. J. Math., 62 (1940) 79--82.  MR 1,200d

Vinogradov37

I. M. Vinogradov, "Representation of an odd number as the sum of three primes," Dokl. Akad. Nauk SSSR, 16 (1937) 179--195.  Russian. [Proves that the odd Goldbach conjecture holds for sufficiently all large integers n]

Voutier1995

Voutier, P. M., "Primitive divisors of Lucas and Lehmer sequences," Math. Comp., 64:210 (1995) 869--888.  MR1284673 (Annotation available)

Voutier1996

Voutier, P. M., "Primitive divisors of Lucas and Lehmer sequences. II," J. Th\'eor. Nombres Bordeaux, 8:2 (1996) 251--274.  MR1438469

Voutier1998

Voutier, P. M., "Primitive divisors of Lucas and Lehmer sequences. III," Math. Proc. Cambridge Philos. Soc., 123:3 (1998) 407--419.  MR1607969 [From the review: "The main result of this paper is that for any integer n>30 030, the nth element of any Lucas or Lehmer sequence has a primitive divisor."]

VTW86

van de Lune, J., te Riele, H. J. J. and Winter, D. T., "On the zeros of the Riemann zeta function in the critical strip, iv," Math. Comp., 46:174 (1986) 667--681.  MR 87e:11102