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20142022
most citedOn the kernel of the push-forward homomorphism between Chow groups

3 citations · 10 across the 25 of their papers we have counts for

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Showing 2019Show all

7 papers · 1 filter

math.AG2019

A remark on algebraic cycles on cubic fourfolds

Kalyan Banerjee

In this short note we try to generalize the Clemens-Griffiths criterion of non-rationality for smooth cubic threefolds to the case of smooth cubic fourfolds.

math.NT2019

Selmer group associated to the Chow group of certain codimension two cycles

Kalyan Banerjee, Kalyan Chakraborty

Let be a surface with geometric genus and irregularity zero which is defined over a number field . Let denote a smooth spread of over the spectrum of a Zar…

math.AG2019

Algebraic cycles on hyperplane sections of hypersurfaces in for

Kalyan Banerjee

Let be a cubic hypersurface in or a hypersurface of degree greater than equal to in . In this note we try to understand, for a very general hyper…

math.AG2019

Geometry of quintics in and the Craighero-Gattazzo surface of general type

Kalyan Banerjee

In this paper we study the question whether the tri-canonical system on the Craighero-Gattazzo surface is base point free and at which points does it separate tangent vectors. Also…

math.AG2019

Involutions on algebraic surfaces and the Generalised Bloch's conjecture

Kalyan Banerjee

In this note we are going to consider a smooth projective surface equipped with an involution and study the action of the involution at the level of Chow group of zero cycles.

math.NT2019

On a question of Colliot-Thélène on Chow group mod

Kalyan Banerjee, Kalyan Chakraborty

In this note we define the notion of Tate-Shafarevich group and Selmer group of the Chow group of an abelian variety defined over a number field. In this context we give positive a…

math.AG2019

Picard groups, pull back and class groups

Kalyan Banerjee, Azizul Hoque

Let be a certain affine algebraic surface over such that it admits a regular map to . We show that any non-trivial torsion line bundle in…