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Locally Convex Limit Spaces of Measurable Functions with Order Units and Its Duals© 2018, Pleiades Publishing, Ltd. We consider linear normed spaces of measurable functions
Inductive and projective limits of Banach spaces of measurable functions with order unities with respect to power parameter© 2016, Allerton Press, Inc.We prove that a measurable function f is bounded and invertible
Order dual of a measurable sections spaceAn analytical representation of order continuous functionals on a space of measurable sections of a
Two fixed-point theoremsSpace of measurable functions
Inductive and projective limits of Banach spaces of measurable functions with order unities with respect to power parameter© 2016, Allerton Press, Inc.We prove that a measurable function f is bounded and invertible
A non-commutative Yosida-Hewitt theorem and convex sets of measurable operators closed locally in measure to the characterisation of bounded convex sets in Banach spaces of measurable operators which are closed locally
Commutators of fractional maximal operator in variable Lebesgue spaces over bounded quasi-metric measure spaces (Formula presented.) over bounded quasi-metric measure spaces. We give necessary and sufficient conditions
Hardy-type inequalities on the weighted cones of quasi-concave functions-concave functions for all 0 < p, q < ∞ isgiven.
A non-commutative Yosida-Hewitt theorem and convex sets of measurable operators closed locally in measure to the characterisation of bounded convex sets in Banach spaces of measurable operators which are closed locally
Sobolev Spaces of Functions on a Hilbert Space Endowed with a Shift-Invariant MeasureSobolev Spaces of Functions on a Hilbert Space Endowed with a Shift-Invariant Measure
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