Results 271 to 280 of about 22,567,699 (313)
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Overweight, obesity and work functioning: The role of working-time arrangements

Applied Ergonomics, 2016
Obesity is associated with productivity loss, but little is known about how obese workers function at work and also the role of working-time arrangements on this association is lacking. Therefore, the aim of this study was to examine the association of overweight and obesity with work functioning (WF), and to determine whether the associations differ ...
Yeshambel T. Nigatu   +5 more
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Works on functional equations. II

Aequationes Mathematicae, 1969
This is the second part of the bibliography published in Aequationes Math.1, 152–191 (1968). For the classification and other explanations and remarks see pp. 152–155 and 190–191 of the first part,loc. cit.
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What is the Work Function?: Definition and Factors that Determine the Work Function

2020
This chapter handles the definition of the work function, the origin of the work function and factors that determine the work function. The work function is discussed based on potential energy difference of electrons between in solids and at vacuum, which results in the involvement of surface electrostatic potential. Band bending at the surface (not at
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Wet Work and Barrier Function

2016
Wet work defined as unprotected exposure to humid environments/water; high frequencies of hand washing procedures or prolonged glove occlusion is believed to cause irritant contact dermatitis in a variety of occupations. This review considers the recent studies on wet-work exposure and focuses on its influence on barrier function.
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The work of saks in functional analysis

The Mathematical Intelligencer, 1987
With list of publications.
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Scanning work function microscopy

Analytical and Bioanalytical Chemistry, 1996
When a sample is locally excited with a highly focused raster-scanned beam of keV electrons, the variations DeltaPhi of the work function across the surface can be monitored from the shift of the onset energy for secondary electron emission along a fixed energy scale.
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Working with Functions

2016
Russ Ferguson, Keith Cirkel
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Working with Families of Inverse Functions

2022
David J. Jeffrey, Stephen M. Watt
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Note on the work function algorithm

Acta Cybern., 2000
Summary: We prove that the work function algorithm is \((n-1)\)-competitive for the \(k\)-server problem, where \(n\) is the number of points in the metric space. This gives improved upper bounds when \(k+3\leq n\leq 2k\); in particular, it shows that the work function algorithm is optimal for \(k=n-1\). Recently this result was proved independently by
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