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Luigi A. Radicati Di Brozolo – författare

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4 produkter

  1. D. Ruelle, Luigi A. Radicati Di Brozolo - Chaotic Evolution and Strange Attractors, Häftad. Tillgänglighet: Lägg i varukorg

    Chaotic Evolution and Strange Attractors

    Av D. Ruelle, Luigi A. Radicati Di Brozolo

    Häftad, 1989

    553 kr

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    This book, based on lectures given at the Accademia dei Lincei, is an accessible and leisurely account of systems that display a chaotic time evolution. This behaviour, though deterministic, has features more characteristic of stochastic systems. The analysis here is based on a statistical …

  2. Michael Atiyah, Luigi A. Radicati Di Brozolo - The Geometry and Physics of Knots, Häftad. Tillgänglighet: Lägg i varukorg

    The Geometry and Physics of Knots

    Av Michael Atiyah, Luigi A. Radicati Di Brozolo

    Häftad, 1990

    448 kr

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    These notes arise from lectures presented in Florence under the auspices of the Accadamia dei Lincee and deal with an area that lies at the crossroads of mathematics and physics. The material presented here rests primarily on the pioneering work of Vaughan Jones and Edward Witten relating …

  3. Dale Purves, Luigi A. Radicati Di Brozolo - Neural Activity and the Growth of the Brain, Häftad. Tillgänglighet: Lägg i varukorg

    Neural Activity and the Growth of the Brain

    Av Dale Purves, Luigi A. Radicati Di Brozolo

    Häftad, 1994

    585 kr

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    Understanding the role of neural activity in the development of the brain has been a major concern of many modern neurobiologists. The reason is plain enough: since the world influences the brain by means of action potentials and synaptic potentials, activity must be the chief cause of the neural …

  4. Daniel A. Klain, Gian-Carlo Rota, Luigi A. Radicati Di Brozolo - Introduction to Geometric Probability, Häftad. Tillgänglighet: Lägg i varukorg

    Introduction to Geometric Probability

    Av Daniel A. Klain, Gian-Carlo Rota m. fl.

    Häftad, 1997

    927 kr

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    The purpose of this book is to present the three basic ideas of geometrical probability, also known as integral geometry, in their natural framework. In this way, the relationship between the subject and enumerative combinatorics is more transparent, and the analogies can be more productively …