Titlebook: Disability Media Work; Opportunities and Ob Katie Ellis Book 2016 The Editor(s) (if applicable) and The Author(s) 2016 disability.unemploym

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,The Industry’s Response: From Broadcast to Alternative and Community Media,ommunity training programmes and initiatives established by people with disabilities themselves. The chapter explores the importance of paid work and agenda setting visionaries as well as accessible community programmes. Interviews with disabled media workers continue throughout this chapter alongsi

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A Collective Phew: Disability Acting,s group as reported in academic- and industry-based research as well as in media interviews. A number of common themes emerge when we consider the views and experiences of disabled actors – their experiences of implicit and explicit discrimination in hiring and audition practices, their issues with

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Disability Participation in the Media: New Directions for Research,ith disability seeking a career in the media. Five key themes related to media work as a disabled person emerged – love of the work, disclosure, technology, training and the business model characterising a new era in media work. These can be described as both words of optimism and words of caution.

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Book 2016search into this topic took place. By focusing on the .employment. of people with disability in media industries, Katie Ellis addresses a neglected area of media diversity, appealing to researchers in media and cultural studies as well as critical disability studies..

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isabled media workers since the 1990s when the last major research into this topic took place. By focusing on the .employment. of people with disability in media industries, Katie Ellis addresses a neglected area of media diversity, appealing to researchers in media and cultural studies as well as critical disability studies..978-1-137-52871-1

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Coherent States of Harmonic Oscillator,ion of the technical details of the Glauber’s coherent states. Perhaps the most spectacular outcome of the Glauber’s coherent states is that such states are the eigenstates of the non-Hermitian annihilation operator given by Eq. 2.30.

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