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Results: 1 to 16 of 16 found      Go to page: 1

[1] Tomás Oliveira e Silva, Siegfried Herzog and Silvio Pardi. Empirical verification of the even Goldbach conjecture and computation of prime gaps up to $4\cdot 10^{18}$. Math. Comp. 83 (2014) 2033-2060.
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[2] Terence Tao. Every odd number greater than $1$ is the sum of at most five primes. Math. Comp. 83 (2014) 997-1038.
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[3] Alessandro Languasco and Alessandro Zaccagnini. The number of Goldbach representations of an integer. Proc. Amer. Math. Soc. 140 (2012) 795-804. MR 2869064.
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[4] Paulo Ribenboim. A remark on Polignac's conjecture. Proc. Amer. Math. Soc. 137 (2009) 2865-2868. MR 2506443.
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[5] Guangshi Lü and Haiwei Sun. Integers represented as the sum of one prime, two squares of primes and powers of $2$. Proc. Amer. Math. Soc. 137 (2009) 1185-1191. MR 2465639.
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[6] Angel V. Kumchev. On the Waring--Goldbach problem for seventh powers. Proc. Amer. Math. Soc. 133 (2005) 2927-2937. MR 2159771.
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[7] Florian Luca and Pantelimon Stanica. Fibonacci numbers that are not sums of two prime powers. Proc. Amer. Math. Soc. 133 (2005) 1887-1890. MR 2099413.
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[8] Kwok-Kwong Stephen Choi and Jianya Liu. Small prime solutions of quadratic equations II. Proc. Amer. Math. Soc. 133 (2005) 945-951. MR 2117193.
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[9] Jörg Richstein. Verifying the Goldbach conjecture up to $4\cdot 10^{14}$. Math. Comp. 70 (2001) 1745-1749. MR 1836932.
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[10] Zhi-Wei Sun. On integers not of the form $\pm p^a\pm q^b$ . Proc. Amer. Math. Soc. 128 (2000) 997-1002. MR 1695111.
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[11] Yannick Saouter. Checking the odd Goldbach conjecture up to $10^{20}$ . Math. Comp. 67 (1998) 863-866. MR 1451327.
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[12] J.-M. Deshouillers, G. Effinger, H. te Riele and D. Zinoviev. A complete Vinogradov 3-primes theorem under the Riemann hypothesis. Electron. Res. Announc. Amer. Math. Soc. 3 (1997) 99-104. MR 1469323.
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[13] J. B. Friedlander and D. A. Goldston. Sums of Three or More Primes . Trans. Amer. Math. Soc. 349 (1997) 287-310. MR 1357393.
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[14] Matti K. Sinisalo. Checking the Goldbach conjecture up to $4\cdot 10\sp {11}$ . Math. Comp. 61 (1993) 931-934. MR 1185250.
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[15] Jean-Marc Deshouillers, Andrew Granville, Władysław Narkiewicz and Carl Pomerance. An upper bound in Goldbach's problem . Math. Comp. 61 (1993) 209-213. MR 1202609.
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[16] Gove W. Effinger and David R. Hayes. A complete solution to the polynomial 3-primes problem. Bull. Amer. Math. Soc. 24 (1991) 363-369. MR 1069987.
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Results: 1 to 16 of 16 found      Go to page: 1