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    Novel Computational Approach to Obtain Contact Angles: Application to Carbon Capture and Storage

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    The Galois group of a stable homotopy theory

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    To a "stable homotopy theory" (a presentable, symmetric monoidal stable \infty-category), we naturally associate a category of finite \'etale algebra objects and, using Grothendieck's categorical machine, a profinite group that we call the Galois group. We then calculate the Galois groups in several examples. For instance, we show that the Galois group of the periodic E\mathbf{E}_\infty-algebra of topological modular forms is trivial and that the Galois group of K(n)K(n)-local stable homotopy theory is an extended version of the Morava stabilizer group. We also describe the Galois group of the stable module category of a finite group. A fundamental idea throughout is the purely categorical notion of a "descendable" algebra object and an associated analog of faithfully flat descent in this context.Comment: 93 pages. To appear in Advances in Mathematic

    News, Documentary and Advocacy Journalism

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    This chapter examines how alternative models of journalism are emerging to counter the news values associated with the so-called mainstream media - news values, which are increasingly criticised for serving only the interests of the political and economic elite. In particular, this chapter looks at advocacy journalism, which focuses on a shift away from objectivity towards the arguably more ethical practice of attachment. The neutral and detached reporter, who remains outside of events and reports only facts, becomes a campaigner immersed in a story to call for and foster real social change
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