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Inverse nodal problems for different types of operators have been extensively well studied in several papers (see [4 14] and [15]).
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In IBED, two populations are individually evolved with two different types of evolutionary operators, i.e., IBEA operators and differential evolution (DE) operators.
In [4 7], the authors defined fractional Sturm-Liouville operators (FSLOs) in different types of fractional operators.
This paper presents an experiment that is designed to quantify the negativity of sentences with different types of negative operators (n-words like never and downward entailing operators like rarely) in different syntactic positions (adverb, subject, and direct object).
Such differences of gap junctional functions could correspond to the different types of negation operators.
There are different types of crossover operators which have been used in practice such as a. Single-point crossover b.
Motivated by the above works, we decided to define further generalizations of the hypergeometric functions which we can compare the results for different types of fractional operators by using the following generalization of the beta function.
There are many different types of quantum difference operators, for example, the Jackson q-difference operator, the forward (delta) difference operator, the backward (nabla) difference operator, and so on.
There are many different types of quantum difference operators such as h-calculus, q-calculus, Hahn's calculus, forward quantum calculus and backward quantum calculus.
Different types of the feedback operator to the discrete estimates are analyzed.
It was applied to derive different types of differential and integral operators mapping the class of univalent functions and its subclasses into themselves.
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