E. Morozov

activity

20162022

most citedSurfaces containing two isotropic circles through each point

4 citations · 8 across the 5 of their papers we have counts for

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math.DG2022★ 1 cited

Index of bipolar surfaces to Otsuki tori

Egor Morozov

For each rational number $p / q \in (1/2, 2 /2)$ one can construct an $S^{1}$ -equivariant minimal torus in $S^{3}$ called Otsuki torus and denoted by $O_{p / q}$ . The La…

math.DG2022

On the Index of Fraser-Sargent-type minimal surfaces

Vladimir Medvedev, Egor Morozov

Fraser-Sargent surfaces are free boundary minimal surfaces in the four-dimensional unit Euclidean ball. Extended infinitely they define immersed minimal surfaces in the Euclidean s…

math.DG2020★ 4 cited

Surfaces containing two isotropic circles through each point

Egor Morozov

We prove (under some technical assumptions) that each surface in $R^{3}$ containing two arcs of parabolas with axes parallel to $O z$ through each point has a parametrization…