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For example, ncRNAs might preserve some integral base pairs throughout evolution and only these will be detected by a comparative approach, which returns the set of base pairs common to a set of evolutionarily related sequences.
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Integral based viscoelastic constitutive models have been proposed by Uesaka et al. [41] and Lif [42].
Then we establish Berwald-type inequalities for the Sugeno integral based on this kind of functions.
Its definition and properties can be found in [15] (see Perron-Stieltjes integral based on the work of Kurzweil).
Agahi et al. [43] also obtained a Berwald-type inequality for a universal integral based on a convex function.
Particularly, for pseudo-multiplication ⊗ = ∧, a Berwald-type inequality for the Sugeno integral based on (( {alpha,m} ))-concave functions is obtained.
Now we present Berwald inequalities for the Sugeno integral based on ({ ( {alpha,m,r} )_{g}} )-concave functions.
Unfortunately, the following example shows that the Berwald inequality for the Sugeno integral based on ({ ( {alpha,m,r} )_{g}} -concave functions is not valid.
In this paper, a Barnes-Godunova-Levin type inequality for the Sugeno integral based on an (( {alpha,m} ))-concave function is proved.
As in the proofs of Theorems 3.1 and 3.3, we can similarly obtain some reverse inequalities for the Sugeno integral based on ({ ( {alpha,m,r} )_{g}} -convex functions.
The purpose of this paper is to prove a Barnes-Godunova-Levin type inequality for the Sugeno integral based on an (( {alpha,m} ))-concave function.
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