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Notes about Quasi-Mixing Operators [PDF]
In this article, we introduce quasi-mixing operators and construct various examples. We prove that quasi-mixing operators exist on all finite-dimensional and infinite-dimensional Banach spaces.
Mansooreh Moosapoor, Ismail Nikoufar
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Fuzzy near best approximation as a generalization of fuzzy best approximation [PDF]
Given a fuzzy normed space, we will introduce the notion of fuzzy near best approximation as a generalization of the notion of fuzzy best approximation.
Ali Reza Khoddami, Rasoul Tourani
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BEST APPROXIMATION IN QUASI TENSOR PRODUCT SPACE AND DIRECT SUM OF LATTICE NORMED SPACES [PDF]
We study the theory of best approximation in tensor product and the direct sum of some lattice normed spacesX_{i}. We introduce quasi tensor product space anddiscuss about the relation between tensor product space and thisnew space which we denote it by ...
Mahdi Iranmanesh, Fateme Solimani
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On Some Results of a Torsion-Free Abelian Kernel Group
In [6], for any torsion-free abelian groups Gand H, the kernel of Hin GisfHGGHHomfker, ker,. The kernel of Hin Gis a pure fully invariant subgroup of G.
Ricky B. Villeta
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Differentiation of computed sum of hourly and daily reference evapotranspiration in a semi-arid climate [PDF]
Electronic weather stations have increased the availability of weather data for computing hourly and daily reference evapotranspiration (ETo). There is a rational question applied for different climate conditions whether the sum of hourly ETo computation
Bahram Bakhtiari +2 more
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Spectrum of the Direct Sum of Operators
In this work, a connection between some spectral properties of direct sum of operators in the direct sum of Hilbert spaces and its coordinate operators has been investigated.
Elif Otkun Cevik, Zameddin I. Ismailov
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On Direct Sums of Reflexive Operators [PDF]
Let A 1 {A_1}
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On The Direct Sum Of Min(Max) - CS Modules
In this paper, we study the direct sum of min (max)-CS modules. We show that the direct sum of min (max)-CS modules need not be min (max)-CS module. So we give many sufficient conditions under which the direct sum of min (max)-CS modules become min (max)
Inaam Mohammed Ali Hadi +1 more
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On direct sums of reductive operators [PDF]
An example is given to show that the direct sum of two (distinct) reductive operators need not be reductive. The conjecture that A ⊕
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Direct sums of Rickart modules
A right \(R\)-module \(M\) with endomorphism ring \(S=\text{End}_R(M)\) is called a Rickart module if the right annihilator in \(M\) of any single element of \(S\) is a direct summand of \(M\). In general, the class of Rickart modules is not closed under direct sums, and it is interesting to study when it has this closure property.
Lee, Gangyong +2 more
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