Fermattal (Swedish Wikipedia)

Analysis of information sources in references of the Wikipedia article "Fermattal" in Swedish language version.

refsWebsite

Global rank Swedish rank

2^nd place

14^th place

1prothsearch.com

low place

low place

3,479^th place

5,930^th place

1sciencedirect.com

149^th place

211^th place

low place

low place

doi.org

dx.doi.org

Luca, Florian (2000), ”The anti-social Fermat number”, American Mathematical Monthly 107 (2): 171–173, doi:10.2307/2589441, http://www.maa.org/publications/periodicals/american-mathematical-monthly/american-mathematical-monthly-february-2000
Křížek, Michal; Luca, Florian & Somer, Lawrence (2002), ”On the convergence of series of reciprocals of primes related to the Fermat numbers” (PDF), Journal of Number Theory 97 (1): 95–112, doi:10.1006/jnth.2002.2782, http://www.sciencedirect.com/science/journal/0022314X/97/1
Grytczuk, A.; Luca, F. & Wójtowicz, M. (2001), ”Another note on the greatest prime factors of Fermat numbers”, Southeast Asian Bulletin of Mathematics 25 (1): 111–115, doi:10.1007/s10012-001-0111-4

jeppesn.dk

Jeppe Stig Nielsen, "S(n) = n^n + 1".

maa.org

Luca, Florian (2000), ”The anti-social Fermat number”, American Mathematical Monthly 107 (2): 171–173, doi:10.2307/2589441, http://www.maa.org/publications/periodicals/american-mathematical-monthly/american-mathematical-monthly-february-2000

prothsearch.com

Wilfrid Keller, Prime factors k · 2ⁿ + 1 of Fermat numbers F_m and complete factoring status.

sciencedirect.com

Křížek, Michal; Luca, Florian & Somer, Lawrence (2002), ”On the convergence of series of reciprocals of primes related to the Fermat numbers” (PDF), Journal of Number Theory 97 (1): 95–112, doi:10.1006/jnth.2002.2782, http://www.sciencedirect.com/science/journal/0022314X/97/1