On the parity of $k$-th powers modulo $p$.
 A generalization of a problem of Lehmer

Jean Bourgain; Todd Cochrane; Jennifer Paulhus; Christopher Pinner

doi:10.4064/aa147-2-6

Publishing house / Journals and Serials / Acta Arithmetica / All issues

On the parity of $k$-th powers modulo $p$. A generalization of a problem of Lehmer

Volume 147 / 2011

Jean Bourgain, Todd Cochrane, Jennifer Paulhus, Christopher Pinner Acta Arithmetica 147 (2011), 173-203 MSC: 11K36, 11K38, 11L03, 11L07, 11N69. DOI: 10.4064/aa147-2-6

Authors

Jean BourgainSchool of Mathematics
Institute of Advanced Study
Princeton, NJ 08540, U.S.A.
e-mail
Todd CochraneDepartment of Mathematics
Kansas State University
Manhattan, KS 66506, U.S.A.
e-mail
Jennifer PaulhusDepartment 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.
e-mail
Christopher PinnerDepartment of Mathematics
Kansas State University
Manhattan, KS 66506, U.S.A.
e-mail

Free download under CC-BY license

Search for IMPAN publications

Publishing house / Journals and Serials / Acta Arithmetica / All issues

Acta Arithmetica

On the parity of $k$-th powers modulo $p$. A generalization of a problem of Lehmer

Volume 147 / 2011

Authors

Search for IMPAN publications

Rewrite code from the image