Eydelman S. D.
Ukr. Mat. Zh. - 2000. - 52, № 11. - pp. 1566-1583
We propose a general method for the solution of game problems of approach for dynamic systems with Volterra evolution. This method is based on the method of decision functions and uses the apparatus of the theory of set-valued mappings. Game problems for systems with Riemann–Liouville fractional derivatives and regularized Dzhrbashyan–Nersesyan derivatives (fractal games) are studied in more detail on the basis of matrix Mittag-Leffler functions introduced in this paper.
Ukr. Mat. Zh. - 1994. - 46, № 4. - pp. 462–467
Ukr. Mat. Zh. - 1990. - 42, № 4. - pp. 572-575
On the application of the principle of averaging for the solution of some parabolic boundary value problems
Ukr. Mat. Zh. - 1973. - 25, № 5. - pp. 621—631
Solutions of certain elliptic equations that are positive in the neighborhood of isolated singular points
Ukr. Mat. Zh. - 1972. - 24, № 4. - pp. 548–554
Ukr. Mat. Zh. - 1968. - 20, № 5. - pp. 642–653
Solvability of the Cauchy problem for second-ordee parabolic equations in the class of arbitrarily rising functions
Ukr. Mat. Zh. - 1967. - 19, № 1. - pp. 108–113