Multiple base discrete logarithm problem based on three primes in $\mathbb{Z}$ and three points in $E_d(\mathbb{Q}(i))$
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Adam Mickiewicz University (Euclid)
Reference12 articles.
1. [BB] G. Banaszak, D. Blinkiewicz, Commensurability in Mordell-Weil groups of abelian varieties and tori, Functiones et Approximatio 58 (2018), no. 2, 145-156.
2. [BB2] G. Banaszak, D. Blinkiewicz, Families of wild 1-motives, preprint, 2023.
3. [BK] G. Banaszak, P. Krasoń, On arithmetic in Mordell-Weil groups, Acta Arithmetica 150 (2011), no. 4, 315-337.
4. [B1] B D. Blinkiewicz, Local to global principle for semiabelian varieties isogenous to the product of an abelian variety and a torus, Acta Arithmetica 200 (2021), no. 3, 221-258.
5. [B2] D. Blinkiewicz, On multiple base discrete logarithm problem in $\mathbb{G}_m^n$ and $E_d^n$, Banach Center Publications 124 (2021), 27-33.
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