activity
20082023
most citedCusp Eigenforms and the Hall Algebra of an Elliptic Curve

3 citations · 5 across the 6 of their papers we have counts for

collaborators

7 papers

math.AG2023★ 1 cited

Ngô support theorem and polarizability of quasi-projective commutative group schemes

Giuseppe Ancona, Dragos Fratila

We prove that any commutative group scheme over an arbitrary base scheme of finite type over a field with connected fibers and admitting a relatively ample line bundle is polarizab…

math.NT2022

Algebraic classes in mixed characteristic and André's p-adic periods

Giuseppe Ancona, Dragos Fratila

Motivated by the study of algebraic classes in mixed characteristic we define a countable subalgebra of which we call the algebra of André's -adic periods.…

math.RT2021

Homological duality for covering groups of reductive -adic groups

Dragos Fratila, Dipendra Prasad

In this largely expository paper we extend properties of the homological duality functor where is the Hecke algebra of a reductiv…

math.AG2014★ 1 cited

On the stack of semistable -bundles over an elliptic curve

Dragos Fratila

In a recent paper Ben-Zvi and Nadler proved that the induction map from -bundles of degree 0 to semistable -bundles of degree 0 over an elliptic curve is a small map with Gal…

math.QA2011

Addendum to Olivier Schiffmann, "Drinfeld realization of the elliptic Hall algebra"

Dragos Fratila

In \cite{S} O. Schiffmann gave a presentation of the Drinfel'd double of the elliptic Hall algebra which is similar in spirit to Drinfel'd's new realization of quantum affine algeb…

math.RT2011★ 3 cited

Cusp Eigenforms and the Hall Algebra of an Elliptic Curve

Dragos Fratila

We give an explicit construction of the cusp eigenforms on an elliptic curve defined over a finite field using the theory of Hall algebras and the Langlands correspondence for func…

math.GR2008

Crossed Product of Cyclic Groups

Ana-Loredana Agore, Dragos Fratila

All crossed products of two cyclic groups are explicitly described using generators and relations. A necessary and sufficient condition for an extension of a group by a group to be…