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Evil-doer

Full Name

Vladimir Sharkovsky

Occupation

Wealthy criminal mastermind and businessman

Powers / Skills

Extreme wealth

Strength
intelligence
resourcefulness

Goals

To keep his involvement in the destruction of Estrov a secret

Crimes

Child Abuse

Enslavement
Battery
Attempted Enforced Suicide
Genocide

Type of Villain

Misanthropic Egomaniac

Vladimir Sharkovskyis the main antagonist of the spin-off Alex Rider book Russian Rouletteby Anthony Horowitz.

Biography[]

Vladimir's date of birth is unknown. He is an extremely rich, pitiless and powerful businessman - a multimillionaire. He is also infamous for his constant criminal dealings: in Russian Roulette, he invested in the production of military-grade anthrax, and when something went wrong at the factory that would risk reveali

Welcome to the personal space dedicated to Oleksandr Mykolayovych Sharkovsky (O.M.Sharkovsky).
Here you can find his CV, bibliography and useful links to his work.

e-mail: o.sharkovsky@gmail.com

Wikipedia link:




Education:
1953-1958 - Kyiv National Taras Shevchenko's University,
Faculty of Mechanics and Mathematics, Kyiv;
1958-1961 - Institute of Mathematics of National Academy of Sciences of Ukraine,
Postgraduate Studies, Kyiv.

Academic Qualification:
- Candidate of Sciences (Ph.D.) in Mathematics (1961), thesis: "Some problems of the theory of one-dimensional iterative processes";
- Doctor of Sciences in Mathematics (1967), thesis: "On omega-limit sets of the discrete dynamical systems";
- Corresponding Member of Ukrainian Academy of Sciences (1978);
- Member of National Academy of Sciences of Ukraine (2006).

Research Field:
Mathematics - Dynamical systems, Differential and difference equations, Mathematical physics, Topology.

Employment History:
1961-2022: Institute of Mathematics, National Academy of Sciences of Ukraine(Kyiv, Tereshchenkivs'ka str.3),
Junio

Sharkovskii's theorem

Mathematical rule

In mathematics, Sharkovskii's theorem (also spelled Sharkovsky, Sharkovskiy, Šarkovskii or Sarkovskii), named after Oleksandr Mykolayovych Sharkovsky, who published it in 1964, is a result about discrete dynamical systems.[1] One of the implications of the theorem is that if a discrete dynamical system on the real line has a periodic point of period 3, then it must have periodic points of every other period.

Statement

For some interval, suppose that is a continuous function. The number is called a periodic point of period if , where denotes the iterated function obtained by composition of copies of . The number is said to have least period if, in addition, for all . Sharkovskii's theorem concerns the possible least periods of periodic points of . Consider the following ordering of the positive integers, sometimes called the Sharkovskii ordering:[2]

It consists of:

This ordering is a total order: every positive integer appears exactly once somewhere on this list. However, it is not a

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