SU\G(𝔸)/K·U

The intrinsic divisors of Lehmer numbers in the case of negative discriminant

Andrzej Schinzel

Type: Article

Publication Date: 1962-08-01

Citations: 35

DOI: https://doi.org/10.1007/bf02591623

Locations

  • Arkiv för matematik - View - PDF

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Works That Cite This (31)

Action Title Year Authors
+ Lehmer Numbers with at Least 2 Primitive Divisors 2007 Robert Juričević
+ PDF Chat On the greatest prime factor of terms of a linear recurrence sequence 1985 C. L. Stewart
+ On divisors of Lucas and Lehmer numbers 2010 C. L. Stewart
+ The terms in Lucas sequences divisible by their indices 2009 Chris Smyth
+ Lucas Sequences for which 4 | ø (|u <sub>n</sub> |) for almost all <i>n</i> 2006 Florian Luca
Lawrence Somer
+ Wie kann man Primzahlen erkennen? 2006
+ The Fibonacci Numbers and the Arctic Ocean 2006
+ How to Recognize Whether a Natural Number is a Prime? 1988 Paulo Ribenboim
+ THE DEVELOPMENT AND PRESENT STATE OF THE THEORY OF TRANSCENDENTAL NUMBERS 1967 Norman Feldman
A B Shidlovskiĭ
+ PDF Chat Über eine Diophantische Gleichung von Ramanujan-Nagell und ihre Verallgemeinerung 1966 Helmut Hasse

Works Cited by This (6)

Action Title Year Authors
+ PDF Chat The diophantine equation 2ⁿ⁺²-7=𝑥² and related problems 1959 Thoralf A. Skolem
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+ Transcendental and algebraic numbers 1960 А. О. Гелъфонд
+ The Diophantine Equation 2 n+2 - 7 = x 2 and Related Problems 1959 Th. Skolem
S. Chowla
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+ PDF Chat A CLASS OF DIOPHANTINE EQUATIONS 1959 P. Chowla
+ The Intrinsic Divisors of Lehmer Numbers 1955 Morgan Ward
+ PDF Chat The Diophantine equation x2+7=2n 1961 Trygve Nagell