摘要
Let ℙq be the finite field with q elements and let A denote the . ring of polynomials in one variable with coefficients in ℙq. Let P be a monic polynomial irreducible in A. We obtain a bound for the least degree of a monic polynomial irreducible in A (q odd) which is a quadratic non-residue modulo P. We also find a bound for the least degree of a monic polynomial irreducible . in A which is a primitive root modulo P.
原文 | 英語 |
---|---|
頁(從 - 到) | 647-652 |
頁數 | 6 |
期刊 | Proceedings of the American Mathematical Society |
卷 | 126 |
發行號 | 3 |
DOIs | |
出版狀態 | 已發佈 - 1998 |
ASJC Scopus subject areas
- 一般數學
- 應用數學