Results 211 to 220 of about 865 (232)
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ON PAIRINGS IN ELLIPTIC CURVES OVER GLOBAL FIELDS
Mathematics of the USSR-Izvestiya, 1978zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Height estimates for elliptic curves in short Weierstraß form over global fields and a comparison
Archiv der Mathematik, 2001Let \(K\) be a global field and denote by \({\mathcal M}_K\) the set of pairwise inequivalent absolute values \(v\) of \(K\) satisfying the sum formula \(\sum_{v \in {\mathcal M}_K} \lambda_v v(z) = 0\) for all \(z \in K^*\) with multiplicities \(\lambda_v\). Let \(E: Y^2 = X^3 + aX + b\) be an elliptic curve over \(K\).
Zimmer, Horst G., Schmitt, Susanne
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Elliptic Curves over Global Fields and ℓ-Adic Representations
1987In the previous two chapters the local study of elliptic curves was carried out and a substantial part of the theory was related to how the fundamental symmetry, the Frobenius element, behaved on the curve modulo a prime. For an elliptic curve E over a number field K (or more generally any global field), we have for each prime a Frobenius element ...
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The local-global principle for divisibility in CM elliptic curves
Journal of Number Theory, 2023Brendan Creutz
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Torsion growth of rational elliptic curves in sextic number fields
Journal of Number Theory, 2021Tomislav Gužvić
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Quadratic fields admitting elliptic curves with rational j-invariant and good reduction everywhere
Journal of Number Theory, 2023Benjamin Matschke, Abhijit S Mudigonda
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Global and asymptotic behaviors of bifurcation curves of one-dimensional nonlocal elliptic equations
Journal of Mathematical Analysis and Applications, 2022TETSUTARŌ Shibata
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The Splitting of Primes in Division Fields of Elliptic Curves
Experimental Mathematics, 2002W DUKE, A Tóth
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Elliptic Curves and Class Fields of Real Quadratic Fields: Algorithms and Evidence
Experimental Mathematics, 2002Henri Darmon, Peter J Green
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