Emotional Barriers to Job Search Success: Job Search Anxiety during University-to-Work Transitions

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Configurational Effects of Pre-Recession High Performance Work Practices on Post-Recession Performance in the UK Service Sector

This developmental paper examines the role of skills-based contingencies in the UK service sector (i.e., the service sector segment within which the organisation operates and workforce differentiation within organisations) that may influence pre-recession adoption of High Performance Work Practices (HPWPs) and the extent to which different bundles of HPWPs improve post-recession organisational performance over time. The study is informed by the Workplace Employment Relations Surveys (WERS), which provides panel data from 812 UK service sector organisations. Preliminary findings show that ability- and motivation-enhancing practices are of particular importance for improving service quality for organisations that rely on low-skilled work. The study highlights the role of skills-based contingencies that are relevant for skills demand and utilisation in the service sector as significant precursors of HPWP adoption

Mektup ve özal TV

Taha Toros Arşivi, Dosya No: 47-Turgut Özal. Not: Gazetenin “Cumhuriyet'ten Okurlara” köşesinde yayımlanmıştır.Unutma İstanbul projesi İstanbul Kalkınma Ajansı'nın 2016 yılı "Yenilikçi ve Yaratıcı İstanbul Mali Destek Programı" kapsamında desteklenmiştir. Proje No: TR10/16/YNY/010

The monomial Burnside functor

Ankara : The Department of Mathematics and the Institute of Engineering and Science of Bilkent University, 2009.Thesis (Master's) -- Bilkent University, 2009.Includes bibliographical references leaves 29.Given a finite group G, we can realize the permutation modules by the linearization map defined from the Burnside ring B(G) to the character ring of G, denoted AK(G). But not all KG-modules are permutation modules. To realize all the KGmodules we need to replace B(G) by the monomial Burnside ring BC(G). We can get information about monomial Burnside ring of G by considering subgroups or quotient groups of G. For this the setting of biset functors is suitable. We can consider the monomial Burnside ring as a biset functor and study the elemental maps: transfer, retriction, inflation, deflation and isogation. Among these maps, deflation is somewhat difficult and requires more consideration. In particular, we examine deflation for p-groups and study the simple composition factors of the monomial Burnside functor for 2-groups with the fibre group {±1}.Okay, CihanM.S