activity
20132026
most citedSome remarks on osculating self-dual varieties

2 citations · 4 across the 9 of their papers we have counts for

collaborators

9 papers

math.CV2026

On holomorphic submersions with biholomorphic fibers

Serge Lvovski

We give explicit examples of holomorphic submersions such that and are complex manifolds, all the fibers of are biholomorphic to the unit disc in the c…

math.AG2023★ 1 cited

On algebraic and non-algebraic neighborhoods of rational curves

Serge Lvovski

We prove that for any there exists an embedding of the Riemann sphere in a smooth complex surface, with self-intersection , such that the germ of this embedd…

math.AG2022

On threefolds with the smallest nontrivial monodromy group

Serge Lvovski

Using an adjunction-theoretic result due to A.J.Sommese together with a proposition from SGA7, we obtain a complete list of smooth threefolds for which the monodromy group acting o…

math.AG2021

On non-projective small resolutions

Serge Lvovski

We construct a large class of projective threefolds with one node (aka non-degenerate quadratic singularity) such that their small resolutions are not projective.

math.AG2020

On Legendrian curves in

Serge Lvovski

We show that if a smooth projective curve (over an algebraically closed field of characteristic zero) is Legendrian with respect to a contact structure (it is…

math.AG2017

On monodromy in families of elliptic curves over

Serge Lvovski

We show that if we are given a smooth non-isotrivial family of elliptic curves over~ with a smooth base~ for which the general fiber of the mapping $J\colon B\to\math…

math.AG2016★ 2 cited

Some remarks on osculating self-dual varieties

Serge Lvovski

Let us say that a curve is osculating self-dual if it is projectively equivalent to the curve in the dual space whose points are osculating…

math.AG2013★ 1 cited

On projections of smooth and nodal plane curves

Yu. Burman, Serge Lvovski

Suppose that is a general enough nodal plane curve of degree , is its normalization, and is a finite…

math.AG2013

On surfaces with zero vanishing cycles

Serge Lvovski

We show that using an idea from a paper by Van de Ven one may obtain a simple proof of Zak's classification of smooth projective surfaces with zero vanishing cycles. This method of…