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In this paper, we study the ramification problem in the setting of spatial databases.
In this section, we consider this problem in the setting of complete CAT ( 1 ) spaces.
One can also consider a similar problem in the setting of Clifford analysis (see, e.g., [17 21]).
By using this result we derive the existence of solution of vector equilibrium problem in the setting of seminormed spaces.
There is, however, little work in the existing literature on this problem in the setting of Banach spaces.
The purpose of this paper is to introduce and study a general split variational inclusion problem in the setting of infinite-dimensional Hilbert spaces.
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We introduce a framework for the study of nonlinear homogenization problems in the setting of stationary continuous processes in compact spaces.
In this paper we describe a framework and a class of algorithms for analyzing such "missing data" problems in the setting of Bayesian statistics.
Recently, Ansari [5] studied the existence of solutions of equilibrium problems in the setting of metric spaces.
The authors of [28 34] defined and studied some summability problems in the setting of an intuitionistic fuzzy normed space.
However, the study of multivalued problems in the setting of fractional q-difference equations is still at an initial stage and needs to be explored further.
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