Results 61 to 70 of about 139 (119)
Filomat, 2017 We generalize the concept of mixed norm spaces and define a class of mixed paranorm spaces, study their fundamental topological properties and determine their first and second duals.
Eberhard Malkowsky, Faruk Özger
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Matrix Transformations on Mixed Paranorm Spaces
Filomat, 2017 Recently the concept of mixed norm spaces was generalized to that of the mixed paranorm spaces [l(r),lp]<k(v)>. Here we determine the classes of matrix transformations from [l(r),lp]<k(v)> into the spaces of bounded, convergent and ...
Eberhard Malkowsky, Faruk Özger
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On Paranorm Zweier I-Convergent Sequence Spaces [PDF]
Journal of Mathematics, 2013 In this paper, we introduce the paranorm Zweier -convergent sequence spaces ( , 0 ( , and ∞ ( ∞ ( for ( , a sequence of positive real numbers. We study some topological properties, prove the decomposition theorem, and study some inclusion relations on ...
Vakeel A Khan +2 more
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On Paranorm I-Convergent Sequence Spaces Defined by a Compact Operator
Afrika Matematika, 2015 Vakeel A Khan
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On Paranormality in Hyperspaces
Mathematical Notes, 2021zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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On Paranorm Intuitionistic Fuzzy I-Convergent Sequence Spaces Defined by Compact Operator
International Journal of Advanced and Applied Sciences, 2017 Khan et al. +6 more
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Seminormal Functors and Paranormality
Moscow University Mathematics Bulletin, 2023zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Belief in the paranormal and subjective paranormal experience
Personality and Individual Differences, 1990Abstract The underlying experiential base for belief in the paranormal is the focus of the present three studies, employing students ( N = 72), schoolchildren ( N = 20) and a select group of subjects interested in the paranormal ( N = 33). A survey questionnaire tapping the incidence of occurrence of various types of subjective experience, and in ...
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A Note on *-paranormal Operators
Integral Equations and Operator Theory, 2004An operator \(T\) on a complex separable Hilbert space \(H\) is said to be paranormal if \(\| Tx\|^2\leq\| T^2x\|\) for every unit vector \(x\in H\). An operator \(T\) is said to be \(^*\)-paranormal if \(\| T^*x\|^2\leq\| T^2x\|\) for every unit vector \(x\in H\).
Han, Young Min, Kim, An-Hyun
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