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OverviewFull Product DetailsAuthor: Edson Denis LeonelPublisher: Springer Verlag, Singapore Imprint: Springer Verlag, Singapore Edition: 1st ed. 2021 Weight: 0.582kg ISBN: 9789811635434ISBN 10: 9811635439 Pages: 247 Publication Date: 27 August 2021 Audience: Professional and scholarly , Professional & Vocational Format: Hardback Publisher's Status: Active Availability: Manufactured on demand We will order this item for you from a manufactured on demand supplier. Table of ContentsReviewsThe titles of the chapters are quite informative and they reflect not only the structure of the book but also its content ... . The book provides useful introductory materials, including exercises, for undergraduate and graduate students who wish to have an overview of common scaling properties at their related methodologies in mathematics, physics, mechanical and control engineering. (Vladimir Sobolev, zbMATH 1483.37002, 2022) Author InformationEdson Denis Leonel is Professor of Physics at São Paulo State University, Rio Claro, Brazil. He has been dealing with scaling investigation since his PhD in 2003 where the first scaling investigation in chaotic sea for the Fermi-Ulam model was studied. His research group developed different approaches and formalisms to investigate and characterise the several scaling properties in a diversity types of systems ranging from one-dimensional mappings, passing to ordinary differential equations, cellular automata, in meme propagations and also in the time dependent billiards. There are different types of transition we considered and discussed in these scaling investigations: (I) transition from integrability to non-integrability; (ii) transition from limited to unlimited diffusion and; (iii) production and suppression of Fermi acceleration. The latter approach involves the analytical solution of the diffusion equation. His group and he published more than 150 scientific papers in respectedinternational journals including three papers in Physical Review Letters. He is author of two books in Portuguese language, one dealing with statistical mechanics (2015) and the other one dealing with nonlinear dynamics (2019), both edited by Blucher. Tab Content 6Author Website:Countries AvailableAll regions |