A Method for Constructing Asymptotic Expansions of Bisingularly Perturbed ProblemsIn this paper we propose an analog of the method of boundary
functions for constructing uniform
A Method for Constructing Asymptotic Expansions of Bisingularly Perturbed ProblemsIn this paper we propose an analog of the method of boundary
functions for constructing uniform
Scattering of wave packets with phases with orbital angular momentum, the
Airy beams, and their generalizations. A method is developed in which a
Asymptotic analysis of solutions of differential equations with polynomially periodic coefficients) are sufficiently smooth ntimes n matrix
functions that are T-periodic on the semiaxis [t_0,+infty). Our results
The Time-fractional Airy Equation on the Metric GraphRakhimov, Kamoladdin,
Sobirov, Zarifboy,
Jabborov, Nasridin,
Рахимов, Камоладдин,
Собиров, Зарифбой,
Жабборов, Насридин Initial boundary value problem for the time-fractional
Airy equation on a graph with finite
bonds
Plastic bending of the waveguide tubes with rectangular cross-section and shells is offered. The solution is obtained by combining the
semi-inverse Saint-Venant method and
Airy Waveguide Modes of a Planar Gradient Optical Waveguide. For the eigenvalue problem with a piecewise linear-constant potential we used the
Airy functions to calculate