Search results for 'Ellen R. Auster' (try it on Scholar)

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  1. R. Edward Freeman & Ellen R. Auster (2011). Values, Authenticity, and Responsible Leadership. Journal of Business Ethics 98 (S1):15-23.score: 870.0
    The recent financial crisis has prompted questioning of our basic ideas about capitalism and the role of business in society. As scholars are calling for “responsible leadership” to become more of the norm, organizations are being pushed to enact new values, such as “responsibility” and “sustainability,” and pay more attention to the effects of their actions on their stakeholders. The purpose of this study is to open up a line of research in business ethics on the concept of “authenticity” as (...)
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  2. Ellen R. Auster & R. Edward Freeman (2013). Values and Poetic Organizations: Beyond Value Fit Toward Values Through Conversation. [REVIEW] Journal of Business Ethics 113 (1):39-49.score: 870.0
    In the midst of greed, corruption, the economic crash and the general disillusionment of business, current conceptions of leadership, organizational values, and authenticity are being questioned. In this article, we fill a prior research gap by directly exploring the intersection of these three concepts. We begin by delving into the relationship between individual values and organizational values. This analysis reveals that the “value fit” approach to creating authenticity is limited, and also indicates that a deeper exploration of the nature of (...)
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  3. L. Tangley (1985). Science Survives the Budget Cuts: President Reagan's 1986 Budget Would Impose Austerity on Nearly All but Military R&D Programs. Yet Most Research Was Spared the Worst of the Cuts. Bioscience 35 (4):212-218.score: 40.0
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  4. R. M. Sainsbury (2006). Austerity and Openness. In Cynthia Macdonald & Graham Macdonald (eds.), McDowell and his critics. Blackwell Pub.. 6--1.score: 12.0
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  5. Jaroslav Peregrin, Logic Reduced to Bare (Proof-Theoretical) Bones.score: 8.0
    What is a minimal proof-theoretical foundation of logic? Two possibilities seem to come naturally: we may try to reduce the whole of logic to the relation of inference, or else to the property of incompatibility. In the first case, we may define inferential structure as an ordered pair , where S is a set and ├─⊆Pow(S)×S such that XA whenever A∈X, and X,Y├─B whenever X,A├─B and Y├─A. Then we can define logical operators in terms of the algebraic properties of the (...)
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