Maximum gap in (inverse) cyclotomic polynomial
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Publication:448219
DOI10.1016/j.jnt.2012.04.008zbMath1273.11051arXiv1101.4255OpenAlexW2053805340WikidataQ57430431 ScholiaQ57430431MaRDI QIDQ448219
Cheol-Min Park, Hoon Hong, Hyang-Sook Lee, Eun Jeong Lee
Publication date: 30 August 2012
Published in: Journal of Number Theory (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1101.4255
Related Items (8)
Binary cyclotomic polynomials: representation via words and algorithms ⋮ A survey on coefficients of cyclotomic polynomials ⋮ On the number of terms of some families of the ternary cyclotomic polynomials Φ3p2p3 ⋮ Simple and exact formula for minimum loop length in \(\mathrm{Ate}_{i }\) pairing based on Brezing-Weng curves ⋮ Constrained ternary integers ⋮ Maximum gap in cyclotomic polynomials ⋮ On the Scaled Inverse of $(x^i-x^j)$ modulo Cyclotomic Polynomial of the form $\Phi_{p^s}(x)$ or $\Phi_{p^s q^t}(x)$ ⋮ Cyclotomic coefficients: gaps and jumps
Cites Work
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- Cyclotomic polynomial coefficients \(a(n,k)\) with \(n\) and \(k\) in prescribed residue classes
- Inverse cyclotomic polynomials
- On the coefficients of ternary cyclotomic polynomials
- Simple and exact formula for minimum loop length in \(\mathrm{Ate}_{i }\) pairing based on Brezing-Weng curves
- A taxonomy of pairing-friendly elliptic curves
- Flat cyclotomic polynomials of order three
- Ternary cyclotomic polynomials having a large coefficient
- Efficient and Generalized Pairing Computation on Abelian Varieties
- Optimal Pairings
- On the Cyclotomic Polynomial $Phi\{pq} (X)$
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