Hayk Sedrakyan

Sedrakyan Hayk (born 1987 in USSR) is a mathematician, Professor of Mathematics in France, Doctor of Mathematical Sciences in USA, France, Armenia and author of Olympiad style mathematics books published in USA, South Korea and other countries.
He is the son of prominent mathematician Nairi Sedrakyan, the author of one of the hardest problems ever proposed in the history of International Mathematical Olympiad.
Sedrakyan Hayk has defended his PhD thesis in 2014 (at the age of 26) in mathematics (Game Theory and Optimal Control) in Sorbonne University (Pierre and Marie Curie University), Paris, France Sedrakyan Hayk has worked as a young scientific researcher in one of the Research and Innovation programs organized and funded by European Commission. He was elected President of the students’ general assembly of Cité Internationale Universitaire de Paris representing around 10,000 students of 162 nationalities, the same year they were nominated for a Nobel Peace Prize.
Despite of his young age Sedrakyan Hayk has participated and won a Bronze Medal in 45th International Mathematical Olympiad in Greece, a Honorable Mention in 44th International Mathematical Olympiad in Japan and in 43th International Mathematical Olympiad in United Kingdom.
Early life and education
Hayk Sedrakyan was born in USSR in the city of Yerevan in Armenian SSR. Later on he left Armenia for Austria to advance his mathematical knowledge and to study mathematics at Johannes Kepler University, one of the leading Universities in Austria. He has continued his master studies in Germany and defended his PhD thesis in 2014 (at the age of 26) in mathematics (Game Theory and Optimal Control) at the Sorbonne University (Pierre and Marie Curie University), Paris, France, the same year the university was ranked as the 1st in France, 1st in Europe and 4th in the world in field of mathematics according to Academic Ranking of World Universities.
Honours
Awards
* Bronze medal winner, 45th International Mathematical Olympiad.
*Scientific article. "Stable representation of convex Hamiltonians", Elsevier, Volume 100, May 2014, Pages 30-42
*Scientific article. "Averaging problem for weakly coupled nonexpansive control systems", Elsevier, Volume 113, January 2015, Pages 147-158

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