1. DELIAN MITANKIN
Information acquired: 2023
Locate family members with the last name MITANKIN.
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There are 6 people from around the world with the surname MITANKIN.
2.
Ivan Mitankin (Ivan T Mitankin) ♂
402 Marine Ave #B9
Brooklyn NY Kings United States 11209
Information acquired: 2024
Ivan Mitankin is a man who lives at 402 Marine Avenue #b 9 in the city of Brooklyn which is in the state of New York Kings which is located in the country of the United States and having the zip code 11209. You can call Ivan Mitankin by telephone at 718-745-1364. We acquired Ivan Mitankin's information in January of 2024.
3. IVAN MITANKIN ♂
1 HANOVER SQ
NEW YORK NY NEW YORK United States 10004-2601
Information acquired: 2012
Ivan Mitankin is a male who lives at 1 Hanover Sq in the vibrant city of New York which is in the state of New York New York which is located in the country of the United States and has the zip code 10004-2601. You can contact Ivan Mitankin by telephone at 212-785-9200. The information presented for Ivan Mitankin was collected in December of 2012.
4. IVAN T MITANKIN
9323 SHORE ROAD APT 2K
New York NY United States 11209
Information acquired: 2019
Ivan T Mitankin lives at 9323 Shore Road Apartment 2 k in the bustling city of New York which is in the state of New York which is located in the country of the United States and having the zip code 11209. Ivan T Mitankin's information was sourced in April of 2019.
5. SARAH L MITANKIN
9323 SHORE ROAD APT 2K
New York NY United States 11209
Information acquired: 2019
Sarah L Mitankin lives at 9323 Shore Road Apartment 2 k in the lively city of New York which is in the state of New York which is located in the country of the United States and has the zip code 11209. The information for Sarah L Mitankin was gathered during April of 2019.
6. VLADIMIR MITANKIN ♂
Information acquired: 2025
VLADIMIR MITANKIN is an academic who published a paper in 2019 entitled Int,,gral points on generalised affine Cha¢telet surfaces. VLADIMIR MITANKIN published this work as part of a team: Mitankin, Vladimir. Here is a description of this work: A c,,assical result of Colliot-Tha©la¨ne and Sansuc states that the only obstruction to the Hasse principle and weak approximation for generalised Cha¢telet surfaces is the Brauer-Manin one, conditionally on Schinzel's hypothesis. Inspired by their work, we study the analogous questions concerning the existence and the density of integral points on the corresponding affine surfaces, again under Schinzel's hypothesis. To be precise, we show that the Brauer-Manin obstruction is the only obstruction to the integral Hasse principle for an infinite family of generalised affine Cha¢telet surfaces. Moreover, we show that the set of integral points on any surface in this family satisfies a strong approximation property off infinity with Brauer-Manin obstruction..
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