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Alexander Komech is an outstanding applied analyst/mathematical physicist, technically very strong, with an excellent choice of problems. The nominee is an internationally recognized mathematician with a remarkable track record and successful international collaborations with important names in his field. A. Komech discovered new mathematical phenomena and developed original methods related to a wide spectrum of problems of applied mathematics and mathematical physics: attractors and soliton asymptotics for nonlinear Hamilton PDEs, convergence to statistical equilibrium for hyperbolic PDEs with random initial data, diffraction by wedges, and statistical hydrodynamics.