Dr. Dmitrii Chaikovskii is a Senior Lecturer at the Faculty of Computational Mathematics and Cybernetics, Shenzhen MSU-BIT University. He earned his Ph.D. in Applied Mathematics from East China Normal University in 2020, an M.S. in Mechanics and Mathematics from Lomonosov Moscow State University in 2014, and a B.S. in Materials Science from International University Dubna in 2012. Dr. Chaikovskii's professional experience includes serving as a Postdoctoral Researcher at Shenzhen MSU-BIT University from September 2020 to August 2023 before being appointed as a Senior Lecturer in September 2023. His research has been supported by various grants, including the National Natural Science Fund of China and the Foundation for Assistance to Small Innovative Enterprises in Science and Technology in Moscow. His recent publications cover topics such as heuristic algorithms in the traveling salesman problem, self-similar light beams in PT-symmetry structures, and asymptotic expansion regularization for inverse source problems in nonlinear partial differential equations.
Dr. Dmitrii Chaikovskii is a Senior Lecturer at the Faculty of Computational Mathematics and Cybernetics, Shenzhen MSU-BIT University. He earned his Ph.D. in Applied Mathematics from East China Normal University in 2020, an M.S. in Mechanics and Mathematics from Lomonosov Moscow State University in 2014, and a B.S. in Materials Science from International University Dubna in 2012. Dr. Chaikovskii's professional experience includes serving as a Postdoctoral Researcher at Shenzhen MSU-BIT University from September 2020 to August 2023 before being appointed as a Senior Lecturer in September 2023. His research has been supported by various grants, including the National Natural Science Fund of China and the Foundation for Assistance to Small Innovative Enterprises in Science and Technology in Moscow. His recent publications cover topics such as heuristic algorithms in the traveling salesman problem, self-similar light beams in PT-symmetry structures, and asymptotic expansion regularization for inverse source problems in nonlinear partial differential equations.