The methods determining the accurate number of the polynomial roots inner algebraic field of the complex plane have been developed, the sufficient condition of the asymptotic stability and non-oscillation for linear differential equations with variable limited coefficients has been proved. The sufficient condition of the stabilization ability has been obtained. The use of the results at creation of the application packages is possibleAvailable from VNTIC / VNTIC - Scientific & Technical Information Centre of RussiaSIGLERURussian Federatio
In this paper, a polynomial system of plane differential equations is observed. The stability of the...
AbstractFor any univariate polynomial with coefficients in a differential field of characteristic ze...
The system of linear algebraic equations (SLAE) is considered. If the matrix of the system is non-d...
The growth characteristics investigation for integer and rational solutions of differential equation...
In this paper, we continue the study of some properties on the growth and oscillation of solutions o...
This bachelor’s thesis deals with stability of linear systems and its assessment using especially al...
AbstractDifferential algebraic equations consisting of a constant coefficient linear part and a smal...
This bachelors thesis is dealing with stability of system of linear ordinary dierential equations an...
Differential algebraic equations consisting of a constant coefficient linear part and a small nonlin...
Algorithms in Computer Algebra base on algebraic concepts and aim at finding exact solutions. Comput...
A method to find the general solution of algebraic equations, including the quintic, is presented. T...
Abstract. This paper investages certain complex oscillation problems of higher order ordinary differ...
Subject of inquiry: sets of rigid ordinary differential equations. It has been proved that there exi...
International audienceIt is classical that univariate algebraic functions satisfy linear differentia...
ABSTRACT. In this paper we obtain the general solution of scalar, first-order differential equations...
In this paper, a polynomial system of plane differential equations is observed. The stability of the...
AbstractFor any univariate polynomial with coefficients in a differential field of characteristic ze...
The system of linear algebraic equations (SLAE) is considered. If the matrix of the system is non-d...
The growth characteristics investigation for integer and rational solutions of differential equation...
In this paper, we continue the study of some properties on the growth and oscillation of solutions o...
This bachelor’s thesis deals with stability of linear systems and its assessment using especially al...
AbstractDifferential algebraic equations consisting of a constant coefficient linear part and a smal...
This bachelors thesis is dealing with stability of system of linear ordinary dierential equations an...
Differential algebraic equations consisting of a constant coefficient linear part and a small nonlin...
Algorithms in Computer Algebra base on algebraic concepts and aim at finding exact solutions. Comput...
A method to find the general solution of algebraic equations, including the quintic, is presented. T...
Abstract. This paper investages certain complex oscillation problems of higher order ordinary differ...
Subject of inquiry: sets of rigid ordinary differential equations. It has been proved that there exi...
International audienceIt is classical that univariate algebraic functions satisfy linear differentia...
ABSTRACT. In this paper we obtain the general solution of scalar, first-order differential equations...
In this paper, a polynomial system of plane differential equations is observed. The stability of the...
AbstractFor any univariate polynomial with coefficients in a differential field of characteristic ze...
The system of linear algebraic equations (SLAE) is considered. If the matrix of the system is non-d...