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Calculation of ambiguity function based on the method of numerical integration of rapidly oscillating functions
Sevastyanov L.A., Inozemtsev V.Y.
large number of local extrema on a certain interval. Numerical integration of such functions is a tricky
On the quadratization of the integrals for the many-body problem
Ying Y., Baddour A., Gerdt V.P., Malykh M., Sevastianov L.
that preserves all its algebraic integrals is proposed herein. We introduced additional variables, namely
On a set of tests for numerical methods of integratingdifferential equations, based on the Calogero system
Malykh Mikhail D., Shiwei Wang, Ying Yu
Based on the completely integrable Calogero dynamical system, whichdescribes the one
Integration of Highly Oscillatory Functions
Lovetskiy K.P., Petrov V.V.
differential equation (ODE) and thus obtain integral values. This method make the system of linear equations
Numerical Algorithm for Design of Stability Polynomials for the First Order Methods
Novikov, E. A., Rybkov, M. V., Novikov, A. E.
domain is shown. Numerical results are given.
Impact of IW-induced currents on submersed pillars
Rouvinskaya E., Kurkina O., Kurkin A., Korol A.
of numerical integration of fully nonlinear two-dimensional (vertical plane) system of equations
First-Order Methods With Extended Stability Regions for Solving Electric Circuit Problems
Rybkov, Mikhail V., Knaub, Lyudmila V., Khorov, Danil V., Рыбков, Михаил В., Кнауб, Людмила В., Хоров, Данил В.
Stability control of Runge-Kutta numerical schemes is studied to increase efficiency of in
Special functions as solutions to the Euler-Poisson-Darboux equation with a fractional power of the Bessel operator
Dzarakhohov, A., Luchko, Yu., Shishkina, E.
the technique of the Meijer integral transform and its modification, fundamental solutions to these equations
A fractional equation with left-sided fractional Bessel derivatives of Gerasimov-Caputo type
Shishkina, E., Sitnik, S.
to equations with fractional powers of the Bessel operator using the Meijer integral transform
Numerical analysis of eikonal equation
Kulyabov D.S., Korolkova A.V., Velieva T.R., Gevorkyan M.N.
devices, such as Maxwell and Luneburg lenses. The eikonal equation, which was transformed to the ODE

Страница 7 из 9222

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