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20132026
most citedSome remarks on osculating self-dual varieties

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

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8 papers · 1 filter

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…