Results 201 to 210 of about 16,319,095 (224)

Light weight blockchain with IoT devices to secure smart non-fungible tokens using hybrid secure functions. [PDF]

Sci Rep
Wei L, Liu Z.
europepmc   +1 more source

Advances in Indium Antimonide Materials and Devices: Synthesis, Engineering, and Emerging Applications. [PDF]

Chem Rec
Wang J, Yang S, Zhao M, Luo H, Yuan J, Zhao P, Xu K, Pei H, Wang Y, Wang N.   +9 more
europepmc   +1 more source

Fourier-Based Non-Rigid Slice-to-Volume Registration of Segmented Petrographic LM and CT Scans of Concrete Specimens. [PDF]

Materials (Basel)
Alabassy MSH, Hampe MC, Erfurt D, Ludwig HM, Osburg A.   +4 more
europepmc   +1 more source

Geometric phases and coherent states for commensurate bichromatic polarization and astigmatic cavities. [PDF]

Nanophotonics
Alonso MA.
europepmc   +1 more source

The local-global principle for divisibility in CM elliptic curves over number fields. [PDF]

, 2022
We investigate the local-global principle for divisibility by pn in elliptic curves over number fields. For p = 7 we find that the local-global principle for divisibility by pn holds for all n ∈ N for elliptic curves over quadratic fields, but could fail for some elliptic curves over cubic fields. We also extend to the result to certain elliptic curves
Lu, Sheng (Victor)
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Height estimates for elliptic curves in short Weierstraß form over global fields and a comparison

Archiv der Mathematik, 2001
Let \(K\) 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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ON PAIRINGS IN ELLIPTIC CURVES OVER GLOBAL FIELDS

Mathematics of the USSR-Izvestiya, 1978
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Elliptic Curves over Global Fields and ℓ-Adic Representations

1987
In 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, 2023
Brendan Matthew Creutz
exaly  

Elliptic Curves over Global Fields

1986
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