The phrase "a system of functional" is not complete and lacks clarity in written English.
It can be used when discussing a framework or structure that serves a specific purpose, but it needs additional context to be fully understood.
Example: "We are developing a system of functional components that will enhance the overall efficiency of our operations."
Alternatives: "a framework of functional" or "a structure of functional".
Our approach relies on a link between a system of functional differential equations and a finite-dimensional discrete dynamical system.
High: For those who are familiar with the industry, they may be familiar with positive train control, also referred to as PTC, which is a system of functional requirements for monitoring and controlling train movements.
As an application, we show the existence of solution for a system of functional equations arising in dynamic programming of multistage decision processes.
The principal result of this work is to reduce inverse problems for systems (1) and (20) to a system of functional equations by using only four data of previous history.
In this section, an attempt is made to find the existence and uniqueness of a common solution for a system of functional equations arising in dynamic programming through the help of Theorem 2.1.
The existence result of bounded solutions for a system of functional equations arising in dynamic programming is discussed by using one of the common fixed point theorems obtained in this paper.
As an application of the previous theorem, we get now an existence and uniqueness result for a system of functional-integral equations, which appears in some traffic flow models.
The multichannel scattering problem is formulated as a system of nonlinear functional equations for the wave function and reaction matrix.
The problem's formulation is realized through a system of nonlinear functional equations and a rather general set of necessary and sufficient conditions for solvability is derived.
The formulation of this problem can be naturally realized through a system of invariance functional equations (FEs), for which a set of existence and uniqueness conditions of a solution is provided.
We assume that ((f z), g z))) is a transcendental meromorphic solution of a system of complex functional equations (5).
