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  2. Where probability, geometry and analysis collide - Isaac Newton…

    https://www.newton.ac.uk/documents/case-studies/post/where-probability-geometry-and-analysis-collide/
    Sign Up. Isaac Newton Institute for Mathematical Sciences, 20 Clarkson Road, Cambridge CB3 0EH United Kingdom.
  3. INI spawns collaborations than span a lifetime - Isaac Newton…

    https://www.newton.ac.uk/documents/case-studies/post/ini-spawns-collaborations-than-span-a-lifetime/
    Sign Up. Isaac Newton Institute for Mathematical Sciences, 20 Clarkson Road, Cambridge CB3 0EH United Kingdom.
  4. Crossing the boundaries of subject and specialism - Isaac Newton…

    https://www.newton.ac.uk/documents/case-studies/post/crossing-the-boundaries-of-subject-and-specialism/
    Sign Up. Isaac Newton Institute for Mathematical Sciences, 20 Clarkson Road, Cambridge CB3 0EH United Kingdom.
  5. From Neurobiology to Online Gaming and Statistical Modelling - Isaac…

    https://www.newton.ac.uk/documents/case-studies/post/from-neurobiology-to-online-gaming-and-statistical-modelling/
    Sign Up. Isaac Newton Institute for Mathematical Sciences, 20 Clarkson Road, Cambridge CB3 0EH United Kingdom.
  6. The shape of things to come: New Contexts for Stable Homotopy Theory…

    https://www.newton.ac.uk/documents/case-studies/post/the-shape-of-things-to-come-new-contexts-for-stable-homotopy-theory/
    Sign Up. Isaac Newton Institute for Mathematical Sciences, 20 Clarkson Road, Cambridge CB3 0EH United Kingdom.
  7. Satellite Workshops – Extending the reach and impact of INI…

    https://www.newton.ac.uk/documents/case-studies/post/satellite-workshops-extending-the-reach-and-impact-of-ini-programmes-across-the-uk/
    Sign Up. Isaac Newton Institute for Mathematical Sciences, 20 Clarkson Road, Cambridge CB3 0EH United Kingdom.
  8. Preprints - Isaac Newton Institute

    https://www.newton.ac.uk/documents/preprints/
    20 October 2022. Numerical preservation of multiple local conservation laws. Authors: Peter E. ... 20 October 2022. On the Extreme Zeros of Jacobi Polynomials. Authors: Geno Nikolov.

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