Parametric basis functions for collective nuclear models elliptic boundary-value problem to a system of second order ordinary differential
equations (ODEs) using
Parametric bases for elliptic boundary value problem equations (ODEs) using the
parametric basis functions. These functions are solution of the 2D
parametric BVP
Model of diatomic homonuclear molecule scattering by atom or barriers of Kantorovich expansion over the set of
parametric basis functions. The algorithm for calculating the asymptotic
Uniformization of one-parametric families of complex tori. The method is based on including the surface into a smooth one-
parametric family. We deduce a system
Parametrizations of Limit Positions for the Discriminant Locus of a Trinomial System
of the study is the properties of the
parametrization of the discriminant set of the system and the general
Modeling the multifractal dynamics of COVID-19 pandemic this model and the finite-difference
parametric nonlinear
equations of the reduced SIR (Susceptible
Instability Regions in Flexural-Torsional Vibrations of Plates© 2020, Pleiades Publishing, Ltd. Abstract: The paper is devoted to study of the
parametric Nonlinear modulation of an extraordinary wave under the conditions of parametric decayA self-consistent set of Hamilton
equations describing nonlinear saturation of the amplitude