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20172024
most citedOstrowski quotients for finite extensions of number fields

3 citations · 3 across the 6 of their papers we have counts for

collaborators

6 papers

cs.CR2024

A Digital signature scheme based on Module-LWE and Module-SIS

Huda Naeem Hleeb Al-Jabbari, Abbas Maarefparvar

In this paper, we present an improved version of the digital signature scheme proposed by Sharafi and Daghigh based on Module-LWE and Module-SIS problems. Our proposed signature sc…

math.NT2023

Solvable extensions of number fields ramified at only one prime are Ostrowski

Ali Rajaei, Ehsan Shahoseini

In this note, we show that, under a certain condition, solvable extensions of number fields ramifed at only one prime are Ostrowski. As a corollary, we deduce a generalization of H…

eess.SY2023

End-to-End Learning with Multiple Modalities for System-Optimised Renewables Nowcasting

Rushil Vohra, Ali Rajaei, Jochen L. Cremer

With the increasing penetration of renewable power sources such as wind and solar, accurate short-term, nowcasting renewable power prediction is becoming increasingly important. Th…

math.NT2021★ 3 cited

Ostrowski quotients for finite extensions of number fields

Ehsan Shahoseini, Ali Rajaei, Abbas Maarefparvar

For a finite Galois extension of number fields, the relative Pólya group $\Po(L/K)$ coincides with the group of strongly ambiguous ideal classes in . In this paper, usin…

math.NT2018

Relative Polya Group and Polya Dihedral Extensions of Q

Ali Rajaei, Abbas Maarefparvar

We define the relative Polya group for a finite extension of number fields and prove triviality of the relative Polya group for the Hilbert class field. Then we generalize our prev…

math.PR2017

Quantum Discrepancy: A Non-Commutative Version of Combinatorial Discrepancy

Kasra Alishahi, Mohaddeseh Rajaee, Ali Rajaei

In this paper, we introduce a notion of quantum discrepancy, a non-commutative version of combinatorial discrepancy which is defined for projection systems, i.e. finite sets of ort…