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Exact(2)
Subsequently, we give a generalization for arbitrary jobs.
Now, let us give a generalization for the above inequalities.
Similar(58)
In this section, we shall give a generalization of (3.1) for β n ( λ, x ).
In this paper, we give a generalization of Theorem 3 for a larger class of weakly contractive mappings and improve the results obtained by Lakzian and Samet.
In addition, we will give a generalization of inequality of Grüss for normalized isotonic linear functionals.
Next, we give a generalization of the equality from Theorem 4 for general probabilistic frames with probabilistic canonical dual frames.
In this paper, we give a generalization of Theorem 2.4 in [5] for Φ p operator.
In this section, we give a generalization of the operators defined in (3) for the B-continuous functions.
In this paper, our purpose is to give a generalization of the above Fritz Carlson's inequality for fuzzy integrals.
In this paper, we shall give a generalization of an *LS(2n) and use it to obtain a similar result for k= 2,4 and partially for k="1.
We give a generalization of this fact.
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