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Inequality (1.2) can also be particularized to some multidimensional settings.
Although some multidimensional indexes exist in cloud environments, an Octree-based multidimensional indexing remains nonexistent.
Some multidimensional fractional integral operators involving the polynomial given as (1.25) are defined and studied by Srivastava et al. [33].
Furthermore, in [12 14] the global existence of solution for IBVP of some multidimensional viscoelasticity equation was considered.
The process begins when a scientist generates some multidimensional imaging data, typically (but not always) in a spatially resolved fashion.
Using the properties of isotone mappings, we obtain some multidimensional fixed point theorems by constructing only one Cauchy sequence.
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Recently, some (common) multidimensional fixed theorems in partially ordered complete metric spaces have appeared as a generalization of existing (usual) fixed point results.
The main objective of this paper is a study of some new multidimensional Hilbert-type inequalities with a general homogeneous kernel in the whole plane.
In this paper, we present some real multidimensional dynamical tools to undertake this task, applied on a very well-known family of iterative schemes; King's class.
In this paper we will show that the notion of transitive F-closed (or F-invariant) set is equivalent to the concept of preordered set and, then some recent multidimensional results using F-invariant sets can be reduced to well-known results on partially ordered metric spaces.
Very recently, Karapınar et al. [49] showed that the notion of a transitive F-closed (or F-invariant) set is equivalent to the concept of a preordered set, and then some recent multidimensional results using F-invariant sets can be reduced to well-known results on partially ordered metric spaces.
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