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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).
It is easy to see that the function is a solution of the functional equation (1.6).
A function is a solution of the functional equation (1.7) if and only if there exists a function such that (2.1).
A function is a solution of the functional equation (1.4) if and only if is of the form for all, where is the diagonal of the 5-additive symmetric map.
First, we note that a function is a solution of the functional (1.5) in the class of all functions between vector spaces if and only if the function is quadratic.
It is easy to see that the function is a solution of the functional equation (1.8) In the present paper we establish the stability of the functional equation (1.8) in random normed spaces.
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The function is a solution of (2.6) if and only if is a solution of (2.7).
This function is a fundamental solution of the Dirac operator.
So this function y0 is a solution of problem 1.
When, the function given by is a solution of (1.1).
Moreover, the function is a particular solution of (3.1) on.
More suggestions(15)
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function is a multiplication of the
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