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We can show again all inequalities of (7.4) by using the previous corollary.
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We now state the following example explaining how to use the previous corollary.
The point A used in the previous corollary lies in the interior of the simplex (mathcal{A}) because the coefficients (alpha_{i}) are positive.
Using the previous example, search for television.
Let the conditions from the previous corollary hold.
This is again immediately confirmed by the previous Corollary 2.3.
If in the previous corollary,, and in part (b), the sequence converges to a solution.
If is a Banach space, then the previous corollary is the Theorem in [4].
We consider the function (u^beta :=ue^{-beta t}) like in the previous corollary.
From the previous corollary, we deduce the following result of integral type.
Obviously, is expansive and satisfies the assumptions of the previous corollary.
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