Lucas congruences using modular forms
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Publication:6663897
DOI10.1112/BLMS.13182MaRDI QIDQ6663897
Wei-Lun Tsai, Dongxi Ye, Frits Beukers
Publication date: 15 January 2025
Published in: Bulletin of the London Mathematical Society (Search for Journal in Brave)
Cites Work
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- Divisibility properties of sporadic Apéry-like numbers
- Dwork congruences and reflexive polytopes
- Some congruences for Apery numbers
- On the congruences of Euler numbers and the differential coefficients of trigonometric functions with respect to a prime modulus.
- Generalized Lucas congruences and linear \(p\)-schemes
- A Generalization of a Congruential Property of Lucas
- Arithmetic properties of Apéry-like numbers
- Congruences via modular forms
- Algebraic independence of G-functions and congruences "à la Lucas"
- CONGRUENCES SATISFIED BY APÉRY-LIKE NUMBERS
- Modular Forms
- New Representations for all Sporadic Apéry-Like Sequences, With Applications to Congruences
- \(p\)-linear schemes for sequences modulo \(p^{r}\)
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