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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 2016 · math.AGShow all

6 papers · 2 filters

math.AG2016

Involutions on algebraic surfaces and zero cycles

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.AG2016★ 1 cited

On the closed embedding of the product of theta divisors into product of Jacobians and Chow groups

Kalyan Banerjee

In this article we generalize the injectivity of the push-forward homomorphism at the level of Chow groups, induced by the closed embedding of $\Sym^m C$ into $\Sym^n C$ for $m\leq…

math.AG2016

Monodromy and algebraic cycles

Kalyan Banerjee

In this text we are going to discuss the relation between monodromy and algebraic cycles.

math.AG2016★ 3 cited

Algebraic cycles on the Fano variety of lines of a cubic fourfold

Kalyan Banerjee

In this text we prove that if a smooth cubic in $\PR^5$ has its Fano variety of lines birational to the Hilbert scheme of two points on a K3 surface, then there exists a smooth pro…

math.AG2016

Blow ups and base changes of symmetric powers and Chow groups

Kalyan Banerjee

Let $\Sym^m X$ denote the -th symmetric power of a smooth projective curve . Let $\wt{\Sym^m X}$ be the blow up of $\Sym^m X$ along some non-singular subvariety. In this note…

math.AG2016

Theta divisors of abelian varieties and push-forward homomorphism at the level of Chow groups

Kalyan Banerjee

In this text we prove that if an abelian variety admits of an embedding into the Jacobian of a smooth projective curve , and if we consider $\Th_A$ to be the divisor $\Th_C\…