مرور Volume 5, 1 (Special Issue) بر اساس تاریخ انتشار
در حال نمایش موارد 1 - 7 از 7
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A companion of Ostrowski's inequality for functions of bounded variation and applications
(Semnan University, 2014-01-01)A companion of Ostrowski's inequality for functions of bounded variation and applications are given.
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On a more accurate multiple Hilbert-type inequality
(Semnan University, 2014-01-01)By using Euler-Maclaurin's summation formula and the way of real analysis, a more accurate multipleHilbert-type inequality and the equivalent form are given. We also prove that the same constantfactor in the ...
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Ternary (sigma,tau,xi)-derivations on Banach ternary algebras
(Semnan University, 2014-01-01)Let A be a Banach ternary algebra over a scalar eld R or C and X be a Banach ternary A-module.Let ; and be linear mappings on A, a linear mapping D : (A; [ ]A) ! (X; [ ]X) is called a ternary( ; ; ...
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Arens-irregularity of tensor product of Banach algebras
(Semnan University, 2014-01-01)We introduce Banach algebras arising from tensor norms. By these Banach algebras we make Arensregular Banach algebras such that tensor product becomes irregular, where is tensor norm. Weillustrate injective ...
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Some new extensions of Hardy`s inequality
(Semnan University, 2014-01-01)In this study, by a non-negative homogeneous kernel k we prove some extensions of Hardy's inequalityin two and three dimensions
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Certain subalgebras of Lipschitz algebras of infinitely differentiable functions and their maximal ideal spaces
(Semnan University, 2014-01-01)We study an interesting class of Banach function algebras of in nitely di erentiable functions onperfect, compact plane sets. These algebras were introduced by Honary and Mahyar in 1999, calledLipschitz algebras ...
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A fixed point result for a new class of set-valued contractions
(Semnan University, 2014-01-01)In this paper, we introduce a new class of set-valued contractions and obtain a xed point theoremfor such mappings in complete metric spaces. Our main result generalizes and improves many well-known xed point ...



