Results 101 to 110 of about 5,346 (174)
Verifiable Delay Function and Its Blockchain-Related Application: A Survey. [PDF]
Wu Q, Xi L, Wang S, Ji S, Wang S, Ren Y.
europepmc +1 more source
Given a finitely generated field extension K of the rational numbers and an abelian variety C over K, we consider the class of all abelian varieties over K which are isogenous (over K) to an abelian subvariety of a power of C. We show that there is a single, naturally constructed abelian variety B in the class whose ring of endomorphisms controls all ...
Rémond, Gaël, Gaudron, Eric
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Sarcopenia: Molecular regulatory network for loss of muscle mass and function. [PDF]
Wu J +7 more
europepmc +1 more source
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
Post-quantum distributed ledger technology: a systematic survey. [PDF]
Parida NK +4 more
europepmc +1 more source
The dihedral hidden subgroup problem
The hidden subgroup problem (HSP) is a cornerstone problem in quantum computing, which captures many problems of interest and provides a standard framework algorithm for their study based on Fourier sampling, one class of techniques known to provide ...
Chen Imin, Sun David
doaj +1 more source
Relative continuous K-theory and cyclic homology
We show that for an associative algebra A and its ideal I such that the I-adic topology on A coincides with the p-adic topology, the relative continuous K-theory pro-spectrum "lim"K(A_i, IA_i), where A_i :=A/p^i A, is naturally isogenous to the cyclic ...
Beilinson, Alexander
core
Resilience Optimization of Post-Quantum Cryptography Key Encapsulation Algorithms. [PDF]
Farooq S +6 more
europepmc +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

