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Now showing items 41-47 of 47
Algorithms for Approximating fixed Points of Multivalued Quasi-Nonexpansive Mappings in Banach Spaces
(AUST, 2019-06-14)
Let E be a strictly convex real Banach space and let D ⊆ E be a non-empty closed convex subset of E. Let {T}i∈I be a finite family of quasi-nonexpansive multivalued map which are continuous with respect to the Hausdorff ...
Approximation of Solutions of Split Inverse Problem for Multi-valued Demi-Contractive Mappings in Hilbert Spaces
(AUST, 2019-05-10)
Let H1 and H2 be two Hilbert spaces and Aj : H1 → H2 be bounded linear operators and Ui: H1 → 2H1, Tj : H2 → 2H2, 1 ≤ i ≤ n, 1 ≤ j ≤ r be two multi-valued demi-contractive operators with demi-contractive constants βi and ...
Operator Theory and Analytic Functions
(AUST, 2019-06-05)
The theory of analytic functions plays a central role in operator theory. It has been a source of methods, examples and problems, and has led to numerous important results. Weighted shifts (which we shall see in the sequel) ...
Moore-Penrose Pseudoinverse and Applications.
(AUST, 2019-06-10)
An underlying theorem due to Gauss and Lengendre asserts that for an over determined system, there are solutions that minimize kAx − bk 2 which is given by the generalized in-verse of the matrix A even when A is singular ...
Attractive Point Approximations of further 2-Generalized Hybrid Mapping in Hyperbolic Space
(AUST, 2019-06-20)
In this research work, we propose a viscosity type iterative scheme and showed that the scheme converges strongly to the attractive point of further
2-generalized hybrid mapping in hyperbolic spaces. The result presented ...
Measurable Set-Valued Functions and Bochner Integrals
(2017-12-12)
In this thesis, several concepts from Topology, Measure Theory, Probability Theory, and Functional analysis were combined in the study of the measurability of set-valued functions and the Bochner integral. We started with ...
The Auman Integral of Set-Valued Maps
(AUST, 2018-05-15)
This thesis focuses on the Aumann integral of set-valued random variables and its properties. We started o by studying the space in which this integral lies: hyperspace endowed with the Hausdor metric. We considered ...