Volume 12, Issue 2 (9-2017)
IJMSI 2017, 12(2): 117-125 |
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Ayaseh D, Ranjbari A. Egoroff Theorem for Operator-Valued Measures in Locally Convex Cones. IJMSI 2017; 12 (2) :117-125
URL: http://ijmsi.ir/article-1-827-en.html
URL: http://ijmsi.ir/article-1-827-en.html
Abstract:
In this paper, we define the almost uniform convergence and
the almost everywhere convergence for cone-valued functions with respect
to an operator valued measure. We prove the Egoroff theorem for Pvalued functions and operator valued measure θ : R → L(P, Q), where R
is a σ-ring of subsets of X≠ ∅, (P, V) is a quasi-full locally convex cone
and (Q, W) is a locally convex complete lattice cone.
Type of Study: Research paper |
Subject:
Special
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