Geodesic
On the parity of $k$-th powers modulo $p$. A generalization of a problem of Lehmer
Jean Bourgain1 ; Todd Cochrane2 ; Jennifer Paulhus3 ; Christopher Pinner2
1 School of Mathematics Institute of Advanced Study Princeton, NJ 08540, U.S.A.
2 Department of Mathematics Kansas State University Manhattan, KS 66506, U.S.A.
3 Department of Mathematics Kansas State University Manhattan, KS 66506, U.S.A. and Department of Mathematical Sciences Villanova University 800 Lancaster Avenue, SAC305 Villanova, PA 19085-1699, U.S.A.
Acta Arithmetica, Tome 147 (2011) no. 2, pp. 173-203.

Voir la notice de l'article provenant de la source Institute of Mathematics Polish Academy of Sciences

DOI : 10.4064/aa147-2-6

Jean Bourgain 1 ; Todd Cochrane 2 ; Jennifer Paulhus 3 ; Christopher Pinner 2

1 School of Mathematics Institute of Advanced Study Princeton, NJ 08540, U.S.A.
2 Department of Mathematics Kansas State University Manhattan, KS 66506, U.S.A.
3 Department of Mathematics Kansas State University Manhattan, KS 66506, U.S.A. and Department of Mathematical Sciences Villanova University 800 Lancaster Avenue, SAC305 Villanova, PA 19085-1699, U.S.A. 
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     title = {On the parity of $k$-th powers modulo $p$.
 {A} generalization of a problem of {Lehmer}},
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 A generalization of a problem of Lehmer
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 A generalization of a problem of Lehmer
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Jean Bourgain; Todd Cochrane; Jennifer Paulhus; Christopher Pinner. On the parity of $k$-th powers modulo $p$.
 A generalization of a problem of Lehmer. Acta Arithmetica, Tome 147 (2011) no. 2, pp. 173-203. doi : 10.4064/aa147-2-6. http://geodesic.mathdoc.fr/articles/10.4064/aa147-2-6/

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