Get all the updates for this publication
Articles
Generalised Bloch's conjecture on surfaces of general type with involution
Published in
2017
In this short note we prove that an involution on certain examples of surfaces of general type with $p_g=0$, acts as identity on the Chow group of zero cycles of the relevant surface.
Content may be subject to copyright.
About the journal
| Journal | arxiv preprint |
|---|
Authors (1)
Kalyan BanerjeeÉtale monodromy and rational equivalence for 1-cycles on cubic hypersurfaces in [IMG align=ABSMIDDLE alt=$ \mathbb P^5$]tex_sm_4847_img1[/IMG]
- On the closed embedding of the product of theta divisors into product of Jacobians and Chow groups
- Chow groups of conic bundles in P5 and the Generalised Bloch’s conjecture
- Representability of Chow groups of codimension three cycles
