66 citations · 207 across the 19 of their papers we have counts for
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math.DG2009
Linear estimate for the number of zeros of Abelian integrals
S. G. Malev, D. Novikov
We prove a linear in upper bound on the number of real zeros of the Abelian integral , where is the real oval and i…
math.DG2008★ 1 cited
A direct proof of one Gromov's theorem
Yu. D. Burago, S. G. Malev, D. Novikov
We give a new proof of the Gromov theorem: For any and integer there exists a function such that if the Gromov--Hausdorff distance between complete Riemannian…
math.DG2005
Remarks on Chebyshev coordinates
Yu. Burago, S. Ivanov, S. Malev
Some results on existence of global Chebyshev coordinates on a Riemannian manifold or, more generally, on Aleksandrov surface are proved. For instance, if the positive and the nega…