V. Sedykh

activity

19962023

most citedOn Young hulls of convex curves in R^{2n}

2 citations · 2 across the 3 of their papers we have counts for

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math.AG2023

On the complement to a real caustic germ of type $E_{6}$

Vyacheslav D. Sedykh

We prove that the complement to the caustic of a stable Lagrangian map germ of type $E_{6}^{\pm}$ has seven connected components, six of which are contractible and one is homotopy equi…

math.AG2002

On two conjectures concerning convex curves

V. Sedykh, B. Shapiro

We recall two basic conjectures on the developables of convex projective curves, prove one of them and disprove the other in the firdt nontrivial case of curves in RP^3. Namely, we…

On the complement to a real caustic germ of type E6​

On two conjectures concerning convex curves

On the complement to a real caustic germ of type $E_{6}$