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The functional equation (1.1). is said to be a quadratic functional equation because the quadratic function is a solution of the functional equation (1.1).
Thus it is natural that each equation is said to be a quadratic functional equation.
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In this work, we investigate the properties of a class of quadratic infinite programs where the objective is a quadratic functional of integral type and the feasible region is a subset of the infinite dimensional space Lp([0,1]).
From Eqs. (4) and (5), we find that there is a quadratic functional relation between D op2 and t and a linear functional relation between t op2 and t when t ∈ (t 1, r]. Figure 5 depicts the course of cars arriving and leaving when t ∈ (r, t m ].
In particular, every solution of the quadratic functional equation is said to be a quadratic function.
Thus, it has been called quadratic functional equation, and each of its solutions is said to be a quadratic function.
Thus, it is natural that (1.1) is called a quadratic functional equation.
It is natural that this equation is called a quadratic functional equation.
It is natural that such equation is called a quadratic functional equation.
So, it is natural that each equation is called a quadratic functional equation.
It is natural that this functional equation is called a quadratic functional equation.
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