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  2. New Vice-Chancellor for Cambridge | University of Cambridge

    https://www.cam.ac.uk/news/new-vice-chancellor-for-cambridge-0
    Thumbnail for New Vice-Chancellor for Cambridge | University of Cambridge 2 Oct 2017: Cambridge graduates and researchers have contributed in disproportionate manner to human knowledge and to fundamental shifts in how we understand the world: from Newton to Conway to Hawking in physics; Hardy, ... trust, and left us more exposed to many
  3. Stephen Hawking introduces Let Newton Be! | Faraday

    https://www.faraday.cam.ac.uk/resources/multimedia/stephen-hawking-introduces-let-newton-be/
    Thumbnail for Stephen Hawking introduces Let Newton Be! | Faraday 15 Mar 2017: Search. Share. Introduction to the play ‘Let Newton Be’ by Stephen Hawking. ... Date: March 15, 2017. Category: Biography, History Of Science And Religion, Newton.
  4. Martin Rees: Short Articles & Miscellaneous Journalism

    https://people.ast.cam.ac.uk/~mjr/shortpop.html
    18 Oct 2017: Science and Public Affairs Autumn 1994, p3. Cambridge Astronomy from Newton to Hawking. ... Newsweek' 26 Dec. 2011. My friend Stephen Hawking. 'The Times', 7 Jan.
  5. Acta - Cambridge University Reporter 6478

    https://www.reporter.admin.cam.ac.uk/reporter/2017-18/weekly/6478/section8.shtml
    4 Oct 2017: Cambridge graduates and researchers have contributed in disproportionate manner to human knowledge and to fundamental shifts in how we understand the world: from Newton to Conway to Hawking in physics; Hardy, ... public trust, and left us more exposed to
  6. rspa.royalsocietypublishing.org ReviewCite this article: Atiyah M,…

    www.damtp.cam.ac.uk/user/md327/ADM_published.pdf
    10 Nov 2017: Conversely, any twistor space which admitssuch fibration leads to the Gibbons–Hawking metric on the moduli space of twistorcurves [76,77]. — ... n1. In the case of Ak one has n=1 and the metric belongs tothe Gibbons–Hawking class.
  7. Newtonian Twistor Theory

    www.damtp.cam.ac.uk/user/md327/james_thesis.pdf
    29 Jul 2017: of the Schrödinger equation to tensors on Newton-Cartan backgrounds, defining a Schrödinger-. ... 64. 10. CONTENTS 11. 3.1.2.1 Kodaira instability and the jump to Gibbons-Hawking.

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