activity
20062023
most citedConfiguration of points and strings

3 citations · 6 across the 8 of their papers we have counts for

collaborators

9 papers

math.AG2023

Refinement of the Infinitesimal Variation of Hodge Structure: the case of canonical curves

Igor Reider

Let be a smooth complex projective curve with canonical divisor very ample. We explore the relation between the cup-product $$ H^1 (Θ_C ) \longrightarrow (H^0({\cal O}_C…

math.AG2021

Bridgeland stability conditions and the tangent bundle of surfaces of general type

Igor Reider

Let be a smooth compact complex surface with the canonical divisor ample and let be its holomorphic tangent bundle. Bridgeland stability conditions are used to stud…

math.AG2018

On the Infinitesimal Torelli theorem for regular surfaces with very ample canonical divisor

Igor Reider

Let be a smooth compact complex surface subject to the following conditions: (i) the canonical line bundle is very ample, (ii) the irregularity $q(X): = h…

math.AG2016

Surfaces in lying on small degree hypersurfaces

Daniel Naie, Igor Reider

Since the work of Ellingsrud and Peskine at the end of 1980s, it has been known that, with the exception of a finite number of families, smooth compact complex surfaces in $\mathbb…

math.AG2014★ 1 cited

Infinitesimal Torelli Theorem for regular surfaces with very ample canonical divisor

Igor Reider

The article proves the Infinitesimal Torelli theorem for surfaces subject to the following conditions: 1) the canonical bundle of a surface is ample and generated by its global sec…

math.AG2011

Twisted Kodaira-Spencer classes and the geometry of surfaces of general type

Daniel Naie, Igor Reider

We study the cohomology groups , for , where is a smooth minimal complex surface of general type, its holomorphic tangent bundle, and its…