The interest in hysteresis and rate-independent phenomena is shared by scientists with a great variety of dierent backgrounds. We can encounter these processes in several situations of common life: for instance in elasto-plasticity, ferromag- netism, shape-memory alloys, phase transitions. Beyond physics, hysteresis and rate-independent phenomena appear also in engineering, biology, economics as well as in many other settings, playing an important role in many applications. The com- plexity arising in these elds necessarily requires a joint contribution of experts with dierent backgrounds and skills. Therefore, only synergy and cooperation among these several people can lead to concrete advances in the technological capabilities of our society. This special issue of Discrete and Continuous Dynamical Systems is devoted to the latest advances and trends in the modelling and in the analysis of this family of complex phenomena. In particular, we gathered contributions from dierent elds of science (mathematical analysis, mathematical physics, engineering) with the intent of presenting an updated picture of current research directions, oering a new and interdisciplinary perspective in the study of these processes. Motivated by the Spring School on Rate-independent Evolutions and Hysteresis Modelling, held at the Politecnico di Milano and University of Milano on May 27-31, 2013, this special issue contains dierent kinds of original contributions: some of them originate from the courses held in that occasion and from the discussions they stimulated, but are here presented in a new perspective; some others instead are original contributions in related topics. All the papers are written in the clearest possible language, accessible also to students and non-experts of the eld, with the intent to attract and introduce them to this topic.
Preface: Special issue on rate-independent evolutions and hysteresis modelling / Bosia, Stefano; Eleuteri, Michela; Rocca, Elisabetta; Valdinoci, Enrico. - In: DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS. SERIES S. - ISSN 1937-1632. - 8:4(2015), p. i. [10.3934/dcdss.2015.8.4i]
Preface: Special issue on rate-independent evolutions and hysteresis modelling
Eleuteri, Michela;
2015
Abstract
The interest in hysteresis and rate-independent phenomena is shared by scientists with a great variety of dierent backgrounds. We can encounter these processes in several situations of common life: for instance in elasto-plasticity, ferromag- netism, shape-memory alloys, phase transitions. Beyond physics, hysteresis and rate-independent phenomena appear also in engineering, biology, economics as well as in many other settings, playing an important role in many applications. The com- plexity arising in these elds necessarily requires a joint contribution of experts with dierent backgrounds and skills. Therefore, only synergy and cooperation among these several people can lead to concrete advances in the technological capabilities of our society. This special issue of Discrete and Continuous Dynamical Systems is devoted to the latest advances and trends in the modelling and in the analysis of this family of complex phenomena. In particular, we gathered contributions from dierent elds of science (mathematical analysis, mathematical physics, engineering) with the intent of presenting an updated picture of current research directions, oering a new and interdisciplinary perspective in the study of these processes. Motivated by the Spring School on Rate-independent Evolutions and Hysteresis Modelling, held at the Politecnico di Milano and University of Milano on May 27-31, 2013, this special issue contains dierent kinds of original contributions: some of them originate from the courses held in that occasion and from the discussions they stimulated, but are here presented in a new perspective; some others instead are original contributions in related topics. All the papers are written in the clearest possible language, accessible also to students and non-experts of the eld, with the intent to attract and introduce them to this topic.File | Dimensione | Formato | |
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