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https://arxiv.org/abs/2507.17967
[2507.17967] On 7-adic Galois representations for elliptic curves over $\mathbb{Q}$
Abstract page for arXiv paper 2507.17967: On 7-adic Galois representations for elliptic curves over $\mathbb{Q}$
galois representationselliptic curvesadic
https://link.springer.com/chapter/10.1007/978-3-030-97902-7_13?error=cookies_not_supported&code=b472df66-f79f-4e90-a499-3f90c4cfdefe
Elliptic Curves in Cryptography | Springer Nature Link
The Diffie–Hellman protocol uses the group $$U(\mathbb Z_p)$$ to exchange keys. Other groups can be employed in a Diffie–Hellman-type protocol. For instance,...
elliptic curvesspringer naturecryptography
https://arxiv.org/abs/1607.01218
[1607.01218] On the symplectic type of isomorphims of the p-torsion of elliptic curves
Abstract page for arXiv paper 1607.01218: On the symplectic type of isomorphims of the p-torsion of elliptic curves
symplectictype
https://www.nist.gov/publications/heron-quadrilaterals-elliptic-curves
Heron Quadrilaterals via Elliptic Curves | NIST
A Heron quadrilateral is a cyclic quadrilateral with rational area.
elliptic curvesheronquadrilateralsvianist
https://www.nist.gov/publications/family-elliptic-curves-x-1x-y-1y-t-0
ON THE FAMILY OF ELLIPTIC CURVES X + 1/X + Y + 1/Y + t = 0 | NIST
We study various properties of the family of elliptic curves x+ 1/x+y+ 1/y+t = 0, which is isomorphic to the Weierstrass curve E_t: Y^2=X(X^2+(t^2/4-2)X+1).
elliptic curvesfamilyx