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It can be noted here that, as a Delphi study norm, the second round survey is restricted to the participants of the first round Delphi survey (i.e. among the valid 90).1 In the second round the panel was made up of 52%% senior (executive) managers, 40%% middle managers and 8%% operational or junior management.
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In this paper, we study norms of circulant and r-circulant matrices involving harmonic Fibonacci and hyperharmonic Fibonacci numbers.
In the present study, norms of the Swedish population for males and women 65 years or older were compared to patients' results [ 22].
To verify the reliability of the present study norms, FeNO data were prospectively measured in a second group (validation group) of 50 additional healthy adults (25 females) meeting the inclusion criteria of the present study but not having participated in the first part.
Comparing our results to those of Moors et al. (2013), who studied norm creation for Dutch words, we found bigger differences, particularly with regard to the low positive dominance valence correlation and the relatively high positive arousal dominance correlations.
Moreover, in [5], Bahsi and Solak studied norms of circulant and r-circulant matrices with the hyper-Fibonacci and hyper-Lucas numbers.
The small number of joints allows us to show graphically the magnitude of the studied norms as a function of the joint torques.
In this work, we study minimum norm solutions for n=1 and n=2, namely L 1 and L 2 norms.
In this paper, we study the norm of integral operator I f.
In this paper, we study the norm inequalities for sublinear operators and their commutators on weighted Morrey spaces.
We study weighted norm inequalities for the derivatives (Bernstein-type inequalities) in the shift-coinvariant subspaces KpΘ of the Hardy class Hp in the upper half-plane.
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