A generalization of Lehmer's functions

H. Williams

Displaying similar documents to “A generalization of Lehmer's functions”

On the composite Lehmer numbers with prime indices, III

J. Wójcik (1981)

Colloquium Mathematicae

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One problem of D. S. Mitrinovič and its generalization

Nikola Rosić (2001)

Kragujevac Journal of Mathematics

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A generalization of a theorem of S. Gołąb and M. Kucharzewski

Jan Luchter (1971)

Annales Polonici Mathematici

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On Lucas pseudoprimes of the form $a x^{2} + b x y + c y^{2}$ in arithmetic progression $A X + B$ with a prescribed value of the Jacobi symbol

Andrzej Rotkiewicz (2002)

Acta Mathematica et Informatica Universitatis Ostraviensis

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The correction factor in Artin's primitive root conjecture

Peter Stevenhagen (2003)

Journal de théorie des nombres de Bordeaux

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In 1927, E. Artin proposed a conjectural density for the set of primes $p$ for which a given integer $g$ is a primitive root modulo $p$ . After computer calculations in 1957 by D. H. and E. Lehmer showed unexpected deviations, Artin introduced a correction factor to explain these discrepancies. The modified conjecture was proved by Hooley in 1967 under assumption of the generalized Riemann hypothesis. This paper discusses two recent developments with respect to the correction factor. The first...

Arithmetic progressions formed by pseudoprimes

Andrzej Rotkiewicz (2000)

Acta Mathematica et Informatica Universitatis Ostraviensis

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On the determination of generalized Gauss sums

J. W. S. Cassels (1969)

Archivum Mathematicum

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Displaying similar documents to “A generalization of Lehmer's functions”

On the composite Lehmer numbers with prime indices, III

One problem of D. S. Mitrinovič and its generalization

A generalization of a theorem of S. Gołąb and M. Kucharzewski

On Lucas pseudoprimes of the form a x 2 + b x y + c y 2 in arithmetic progression A X + B with a prescribed value of the Jacobi symbol

The correction factor in Artin's primitive root conjecture

Arithmetic progressions formed by pseudoprimes

On the determination of generalized Gauss sums

On Lucas pseudoprimes of the form $a x^{2} + b x y + c y^{2}$ in arithmetic progression $A X + B$ with a prescribed value of the Jacobi symbol