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Isogenies of Polynomial Formal Groups
A polynomial formal group is a commutative \(n\) dimensional formal group law \(F(x, y) = (F_1(x, y),\dots , F_n(x, y))\) such that the power series in \(n\) variables \(F_i(x, y)\) are polynomials. For \(n=1\), examples are \(F(x, y) = x+y + cxy\). For \(n>1\) see \textit{L. Childs, C. Greither, D. J. Moss, J. Sauerberg} and \textit{K.
openaire +1 more source
A table of elliptic curves over the cubic field of discriminant -23
Let F be the cubic field of discriminant -23 and O its ring of integers. Let Gamma be the arithmetic group GL_2 (O), and for any ideal n subset O let Gamma_0 (n) be the congruence subgroup of level n.
Donnelly, Steve +3 more
core
Post-quantum distributed ledger technology: a systematic survey. [PDF]
Parida NK +4 more
europepmc +1 more source
Constructing Cycles in Isogeny Graphs of Supersingular Elliptic Curves [PDF]
Guanju Xiao, Lixia Luo, Yingpu Deng
openalex +1 more source
Endomorphism Rings and Isogenies Classes for Drinfeld Modules of Rank 2 Over Finite Fields
Let $\Phi $ be a Drinfeld $\mathbf{F}_{q}[T]$-module of rank 2, over a finite field $L$, a finite extension of $n$ degrees of a finite field with $q$ elements $\mathbf{F}_{q}$. Let $m$ be the extension degrees of $ L$ over the field $\mathbf{F}_{q}[T]/P$,
Saadbouh, Mohamed Ahmed Mohamed
core +1 more source
Improved Algorithm for the Isogeny Problem for Ordinary Elliptic Curves [PDF]
Steven D. Galbraith⋆, Anton Stolbunov
openalex +1 more source
Delegating Supersingular Isogenies over $$\mathbb {F}_{p^2}$$ with Cryptographic Applications
Robi Pedersen, Osmanbey Uzunkol
openalex +2 more sources
Authentication, access, and monitoring system for critical areas with the use of artificial intelligence integrated into perimeter security in a data center. [PDF]
Villegas-Ch W, García-Ortiz J.
europepmc +1 more source

