Generalized Primitive Roots
Generalized Primitive Roots is a number-theoretic construct that extends the classical notion of primitive roots modulo a prime by characterizing elements of maximal multiplicative order in more general algebraic structures, such as composite moduli or finite rings, where invertibility and cyclicity conditions are relaxed.
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Henry J. Ricardo, David Burton · The Two-Year College Mathematics Journal · 1979 · 975 citations
ARTIN'S CONJECTURE FOR PRIMITIVE ROOTS
D. R. Heath‐Brown · The Quarterly Journal of Mathematics · 1986 · 286 citations
G. F. Cramer, J. V. Uspensky, M. A. Heaslet · Graduate texts in mathematics · 1940 · 178 citations
L. Carlitz · Transactions of the American Mathematical Society · 1938 · 90 citations · Full text
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Technical University of Sofia
Sofia, Bulgaria
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2 publications
38 citations

Aberystwyth University
Aberystwyth, United Kingdom
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1 publications
15 citations

McGill University
Montreal, Canada
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2 publications
20 citations
New York University
New York, United States
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1 publications
27 citations

Romanian Academy
Bucharest, Romania
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2 publications
22 citations

Macquarie University
Sydney, Australia
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1 publications
39 citations
Northeast Catholic College
Merrimack, United States
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1 publications
286 citations
University of Missouri
Columbia, United States
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1 publications
39 citations
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Repository · 1 publications · 20 citations
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