Results 141 to 150 of about 5,346 (174)
Chromosome-level genomes of two Bracteacoccaceae highlight adaptations to biocrusts. [PDF]
Nat CommunLiang H +13 more
europepmc +1 more source
Lecture Notes in Computer Science, 2020 sponsorship: This work was supported in part by the Research Council KU Leuven grants C14/18/067 and STG/17/019, by CyberSecurity Research Flanders with reference number VR20192203, and by the Research Foundation Flanders (FWO) through the WOG Coding Theory and Cryptography. (Research Council KU Leuven|C14/18/067, Research Council KU Leuven|STG/17/019,
Wouter Castryck, Frederik Vercauteren
exaly +3 more sources
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Forum Mathematicum, 2002
Summary: Let \(K\) be a field which is finitely generated over its prime field. Consider elliptic curves \(E\) and \(E'\) defined over \(K\). Suppose there exists \(c\geq 1\) and a set \(\Lambda\) of prime numbers such that \([K(E_l,E_l'): K(E_l)\cap K(E_l')]\leq c\) for all \(l\in\Lambda\).
Frey, Gerhard, Jarden, Moshe
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Summary: Let \(K\) be a field which is finitely generated over its prime field. Consider elliptic curves \(E\) and \(E'\) defined over \(K\). Suppose there exists \(c\geq 1\) and a set \(\Lambda\) of prime numbers such that \([K(E_l,E_l'): K(E_l)\cap K(E_l')]\leq c\) for all \(l\in\Lambda\).
Frey, Gerhard, Jarden, Moshe
openaire +2 more sources
1987
We return to p-adic representations. Let A be an elliptic curve defined over K. We take points of A in a fixed algebraic closure Ka. We have the p-adic spaces T p (A) and V p (A) over Z p and Q p respectively.
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We return to p-adic representations. Let A be an elliptic curve defined over K. We take points of A in a fixed algebraic closure Ka. We have the p-adic spaces T p (A) and V p (A) over Z p and Q p respectively.
openaire +1 more source
Verifiable Isogeny Walks: Towards an Isogeny-Based Postquantum VDF
2022Jorge Chavez-Saab +2 more
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Radical Isogenies on Montgomery Curves
Lecture Notes in Computer Science, 2022Hiroshi Onuki, Tomoki Moriya
exaly
Fully Projective Radical Isogenies in Constant-Time
Lecture Notes in Computer Science, 2022Jesús Javier Chi Domínguez
exaly