1 citations · 3 across the 5 of their papers we have counts for
6 papers
Helson zeta functions for characters with finitely many values
I. Bochkov
We show that the analytic continuations of Helson zeta functions can have essentially arbitrary poles and zeroes in the strip $ 21/40 < \Re s…
On zeroes and poles of Helson zeta functions
I. Bochkov, R. Romanov
We show that the analytic continuations of Helson zeta functions can have essentially arbitrary poles and zeroes in the strip $ 21/40 < \Re s…
Ergodicity of the Martin boundary of the Young--Fibonacci graph. II
Vsevolod Evtushevsky
Among central measures on the path space of the Young--Fibonacci lattice the so-called Plancherel measure has a special role. Its ergodicity was proved by Kerov and Gnedin. The goa…
Ergodicity of the Martin boundary of the Young--Fibonacci graph. I
Ivan Bochkov, Vsevolod Evtushevsky
Among central measures on the path space of the Young--Fibonacci lattice the so-called Plancherel measure has a special role. Its ergodicity was proved by Kerov and Gnedin. The goa…
New Competitiveness Bounds for the Shared Memory Switch
Ivan Bochkov, Alex Davydow, Nikita Gaevoy +1
We consider one of the simplest and best known buffer management architectures: the shared memory switch with multiple output queues and uniform packets. It was one of the first mo…
Polynomial birth--death processes and the second conjecture of Valent
Ivan Bochkov
The conjecture of Valent about the type of Jacobi matrices with polynomially growing weights is proved.