Add to ORKGA quadratic stochastic operator (QSO) is usually used to present the time evolution of differing species in biology. Some quadratic stochastic operators have been studied by Lotka and Volterra. The general problem in the nonlinear operator theory is to study the behavior of operators. This problem was not fully finished even for quadratic stochastic operators which are the simplest nonlinear operators. To study this problem, several classes of QSO were investigated. In this paper, we study the ξ(a)–QSO defined on 2D simplex. We first classify ξ(a)–QSO into 2 non-conjugate classes. Further, we investigate the dynamics of these classes of such operators
In this paper, we are going to study the dynamics of \xi(s)-quadratic stochastic operators (in short...
In this research we introduce a new class of quadratic stochastic operators called xs-QSO which are...
A quadratic stochastic operator (in short QSO) is usually used to present the time evolution of diff...
A quadratic stochastic operator (QSO) is usually used to present the time evolution of differing spe...
A quadratic stochastic operator (QSO) is usually used to present the time evolution of differing spe...
A quadratic stochastic operator (in short QSO) is usually used to present the time evolution of diff...
A quadratic stochastic operator (Qso) is usually used to present the time evolution of differing spe...
Quadratic dynamical systems have been proved to be a rich source of analysis for the investigation o...
We introduce a new class of quadratic stochastic operators (QSO) which is called aξ-QSO. In two dime...
In this paper we introduce a new class of quadratic stochastic operators called xi-s-QSO. We first c...
In this paper we introduce a new class of quadratic stochastic operators called sξ-QSO. We classify ...
A quadratic stochastic operator (QSO) describes the time evolution of different species in biology. ...
The current study provides a new class of ξ(as)-QSO defined on 2D simplex and classifies it into 18...
In this paper, we investigate the dynamics of the Lebesque quadratic stochastic operator on the set ...
In this paper, we gave classifications of \xi(s)-quadratic stochastic operators (in short QSO) in 2D...
In this paper, we are going to study the dynamics of \xi(s)-quadratic stochastic operators (in short...
In this research we introduce a new class of quadratic stochastic operators called xs-QSO which are...
A quadratic stochastic operator (in short QSO) is usually used to present the time evolution of diff...
A quadratic stochastic operator (QSO) is usually used to present the time evolution of differing spe...
A quadratic stochastic operator (QSO) is usually used to present the time evolution of differing spe...
A quadratic stochastic operator (in short QSO) is usually used to present the time evolution of diff...
A quadratic stochastic operator (Qso) is usually used to present the time evolution of differing spe...
Quadratic dynamical systems have been proved to be a rich source of analysis for the investigation o...
We introduce a new class of quadratic stochastic operators (QSO) which is called aξ-QSO. In two dime...
In this paper we introduce a new class of quadratic stochastic operators called xi-s-QSO. We first c...
In this paper we introduce a new class of quadratic stochastic operators called sξ-QSO. We classify ...
A quadratic stochastic operator (QSO) describes the time evolution of different species in biology. ...
The current study provides a new class of ξ(as)-QSO defined on 2D simplex and classifies it into 18...
In this paper, we investigate the dynamics of the Lebesque quadratic stochastic operator on the set ...
In this paper, we gave classifications of \xi(s)-quadratic stochastic operators (in short QSO) in 2D...
In this paper, we are going to study the dynamics of \xi(s)-quadratic stochastic operators (in short...
In this research we introduce a new class of quadratic stochastic operators called xs-QSO which are...
A quadratic stochastic operator (in short QSO) is usually used to present the time evolution of diff...