Maksim Kosmakov

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20232026

most citedConnection formulae for the radial Toda equations II

1 citations · 1 across the 8 of their papers we have counts for

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math.MG2026

Rigidity in the planar Ulam floating body problem with perimetral densities $σ = \frac{1}{8}, \frac{3}{8}$ under central symmetry

Oleg Asipchuk, Maksim Kosmakov, Pavel Zatitskii

We prove that the only planar, centrally symmetric, strictly convex body $K \subset R^{2}$ with $C^{1}$ boundary that floats in equilibrium in every orientation for the perimetr…

math.CA2026

Reduction of Multiple Orthogonal Polynomials to Standard Orthogonal Polynomials

Roozbeh Gharakhloo, Maksim Kosmakov, Kenta Miyahara

In this article, we derive explicit formulae expressing multiple orthogonal polynomials in terms of standard orthogonal polynomials. We treat both the real-line and unit-circle set…

math.MG2026

Rigidity in the Planar Ulam Floating Body Problem with perimetral density $σ = \frac{1}{6}$

Oleg Asipchuk, Maksim Kosmakov, Pavel Zatitskii

We study the two-dimensional Ulam's floating body problem for convex domains with perimetral density $σ = \frac{1}{6}$ . Using the framework of Zindler carousels, we reduce the problem t…

Rigidity in the planar Ulam floating body problem with perimetral densities σ=81​,83​ under central symmetry

Reduction of Multiple Orthogonal Polynomials to Standard Orthogonal Polynomials

Rigidity in the Planar Ulam Floating Body Problem with perimetral density σ=61​

Rigidity in the planar Ulam floating body problem with perimetral densities $σ = \frac{1}{8}, \frac{3}{8}$ under central symmetry

Rigidity in the Planar Ulam Floating Body Problem with perimetral density $σ = \frac{1}{6}$