Carmichael-számok (Hungarian Wikipedia)

Analysis of information sources in references of the Wikipedia article "Carmichael-számok" in Hungarian language version.

refsWebsite

Global rank Hungarian rank

6doi.org

2^nd place

8^th place

2ams.org

451^st place

1,456^th place

1websitehome.co.uk

low place

1numericana.com

low place

1dml.cz

low place

1dartmouth.edu

2,242^nd place

5,813^th place

1ucsd.edu

1,933^rd place

1,497^th place

1cambridge.org

305^th place

682^nd place

1renyi.hu

low place

2,750^th place

1archive.org

6^th place

14^th place

1jstor.org

26^th place

330^th place

1arxiv.org

69^th place

778^th place

ams.org

R. D. Carmichael (1910). „Note on a new number theory function”. Bulletin of the American Mathematical Society 16 (5), 232–238. o. DOI:10.1090/s0002-9904-1910-01892-9.
Chernick, J. (1939). „On Fermat's simple theorem”. Bull. Amer. Math. Soc. 45, 269–274. o. DOI:10.1090/S0002-9904-1939-06953-X.

archive.org

Pomerance, C. (1981). „On the distribution of pseudoprimes”. Math. Comp. 37, 587–593. o. DOI:10.1090/s0025-5718-1981-0628717-0. JSTOR 2007448.

arxiv.org

Everett W. Howe. "Higher-order Carmichael numbers." Mathematics of Computation 69 (2000), pp. 1711–1719.

cambridge.org

journals.cambridge.org

Wright, Thomas (2016. december 14.). „Factors of Carmichael numbers and a weak k-tuples conjecture”. Journal of the Australian Mathematical Society 100 (3), 421-429. o, Kiadó: Australian Mathematical Publishing Association Inc.. DOI:10.1017/S1446788715000427. (Hozzáférés: 2016. augusztus 13.)

dartmouth.edu

math.dartmouth.edu

W. R. Alford (1994). „There are Infinitely Many Carmichael Numbers”. Annals of Mathematics 139, 703–722. o. DOI:10.2307/2118576.

dml.cz

V. Šimerka (1885). „Zbytky z arithmetické posloupnosti (On the remainders of an arithmetic progression)”. Časopis pro pěstování matematiky a fysiky 14 (5), 221–225. o.

doi.org

dx.doi.org

R. D. Carmichael (1910). „Note on a new number theory function”. Bulletin of the American Mathematical Society 16 (5), 232–238. o. DOI:10.1090/s0002-9904-1910-01892-9.
Chernick, J. (1939). „On Fermat's simple theorem”. Bull. Amer. Math. Soc. 45, 269–274. o. DOI:10.1090/S0002-9904-1939-06953-X.
W. R. Alford (1994). „There are Infinitely Many Carmichael Numbers”. Annals of Mathematics 139, 703–722. o. DOI:10.2307/2118576.
Wright, Thomas (2016. december 14.). „Factors of Carmichael numbers and a weak k-tuples conjecture”. Journal of the Australian Mathematical Society 100 (3), 421-429. o, Kiadó: Australian Mathematical Publishing Association Inc.. DOI:10.1017/S1446788715000427. (Hozzáférés: 2016. augusztus 13.)
Glyn Harman (2005). „On the number of Carmichael numbers up to x”. Bulletin of the London Mathematical Society 37, 641–650. o. DOI:10.1112/S0024609305004686.
Pomerance, C. (1981). „On the distribution of pseudoprimes”. Math. Comp. 37, 587–593. o. DOI:10.1090/s0025-5718-1981-0628717-0. JSTOR 2007448.

jstor.org

Pomerance, C. (1981). „On the distribution of pseudoprimes”. Math. Comp. 37, 587–593. o. DOI:10.1090/s0025-5718-1981-0628717-0. JSTOR 2007448.

numericana.com

Carmichael Multiples of Odd Cyclic Numbers "Any divisor of a Carmichael number kmust be an odd cyclic number"

renyi.hu

Erdős, P. (1956). „On pseudoprimes and Carmichael numbers”. Publ. Math. Debrecen 4, 201–206. o.

ucsd.edu

math.ucsd.edu

Steven Hayman, Andrew Shallue: Constructing a ten billion factor Carmichael number Poster auf der ANTS X-Konferenz, San Diego, Juli 2012

websitehome.co.uk

s369624816.websitehome.co.uk

Richard Pinch, "The Carmichael numbers up to 10²¹", May 2007.