\(S\)-units and periodicity of continued fractions in hyperelliptic fields
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Publication:265990
DOI10.1134/S1064562415060319zbMath1337.11040OpenAlexW2355670202MaRDI QIDQ265990
G. V. Fedorov, Vladimir Platonov
Publication date: 13 April 2016
Published in: Doklady Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1134/s1064562415060319
Related Items (16)
On the periodicity of continued fractions in hyperelliptic fields ⋮ On the problem of periodicity of continued fractions in hyperelliptic fields ⋮ On the periodicity of continued fractions in elliptic fields ⋮ ОБОБЩЕННЫЕ ЯКОБИАНЫ И НЕПРЕРЫВНЫЕ ДРОБИ В ГИПЕРЭЛЛИПТИЧЕСКИХ ПОЛЯХ ⋮ О НЕКОТОРЫХ СВОЙСТВАХ НЕПРЕРЫВНЫХ ПЕРИОДИЧЕСКИХ ДРОБЕЙ С НЕБОЛЬШОЙ ДЛИНОЙ ПЕРИОДА, СВЯЗАННЫХ С ГИПЕРЭЛЛИПТИЧЕСКИМИ ПОЛЯМИ И S-ЕДИНИЦАМИ ⋮ Periodicity criterion for continued fractions of key elements in hyperelliptic fields ⋮ Периодические непрерывные дроби и $S$-единицы с нормированиями второй степени в гиперэллиптических полях ⋮ On -units for valuations of the second degree in hyperelliptic fields ⋮ On the Periodicity of Continued Fractions in Hyperelliptic Fields ⋮ Unnamed Item ⋮ Vladimir Petrovich Platonov ⋮ \(S\)-units in hyperelliptic fields and periodicity of continued fractions ⋮ Continued rational fractions in hyperelliptic fields and the Mumford representation ⋮ Groups of \(S\)-units and the problem of periodicity of continued fractions in hyperelliptic fields ⋮ Unnamed Item ⋮ On \(S\)-units for linear valuations and the periodicity of continued fractions of generalized type in hyperelliptic fields
Cites Work
- Arithmetic of quadratic fields and torsion in Jacobians
- Continued fractions and $ S$-units in hyperelliptic fields
- Multiples of Points on Elliptic Curves and Continued Fractions
- Number-theoretic properties of hyperelliptic fields and the torsion problem in Jacobians of hyperelliptic curves over the rational number field
- Groups ofS-units in hyperelliptic fields and continued fractions
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