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In this paper, we present a generalization of a combinatorial lemma we stated and proved in a recent work.
In this short note, we present a generalization of a norm inequality due to Bhatia and Kittaneh (Lett. Math. Phys. 43 225-231, 1998), which is also a refinement and a generalization of a result obtained by Kittaneh (Commun. Math. Phys. 104 307-310, 1986).
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Thus, this paper aims at presenting a generalization of a methodology based on modal superposition technique for local fatigue damage parameters evaluation, which could be applied in fatigue analysis using local approaches.
In Section 2, we first establish some properties for generalized metric spaces and present a generalization of Diaz-Margolis's fixed point theorem.
In this note, we present a generalization of inequality (1.1), which is also a refinement and a generalization of (1.2).
The purpose of this paper is to present a generalization of Theorem 5 which has as a particular case mappings satisfying an integral type almost contraction condition.
Now we present a generalization of the -contraction.
Furthermore, we present a generalization of theHimmelberg fixed point theorem.
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In this paper we present a generalization of the k-Windows clustering algorithm in metric spaces.
In Section 13, we present a generalization of regression models based on the GW family.
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