Draft:Anastasios Bountis
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Anastasios (Tassos) Bountis is a Greek mathematician and Professor Emeritus in the Department of Mathematics at the University of Patras.[1] His research focuses on nonlinear dynamics, dynamical systems, and complex systems. He served as Professor of Mathematics at the University of Patras from 1990 to 2016 and was director of the Center for Research and Application of Nonlinear Systems.[2][3]
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In 2014, he was elected a Corresponding Member of the Academy of Athens.[4][5]
In 2015, he was elected a member of the European Academy of Sciences and Arts.[6][7]
Education
Bountis received his Ph.D. in Physics from the University of Rochester in 1978.[8]
Academic career
Following completion of his Ph.D., Bountis held academic positions in the United States, including at the California Institute of Technology and Clarkson University.[9][10] He subsequently served as Assistant Professor in the Department of Physics at the University of Thessaloniki from 1985 to 1986.[11]
He later joined the University of Patras, where he served as Professor of Mathematics from 1990 until his retirement in 2016, after which he was named Professor Emeritus.[12] He also served as director of the Center for Research and Application of Nonlinear Systems.[13]
Bountis has organized international conferences, summer schools, and doctoral schools on nonlinear dynamics and complex systems.[14][15]
He has also served on the editorial boards of several international scientific journals.[16][17]
Research
Selected publications
- "Period doubling bifurcations and universality in conservative systems", Physica D: Nonlinear Phenomena (1981).[20]
- "Integrable Hamiltonian systems and the Painlevé property", Physical Review A (1982).[21]
- "The Painlevé property and singularity analysis of integrable and non-integrable systems", Physics Reports 180 (3): 159–245 (1989).[22]
- Proton Transfer in Hydrogen-Bonded Systems (Springer, 1992), editor.[23]
- "Chaotic Dynamics of N-Degree of Freedom Hamiltonian Systems", International Journal of Bifurcation and Chaos (2007).[24]
- Complex Hamiltonian Dynamics (Springer, 2012).[25]