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Transition Expertise and Identity

Transition Expertise and Identity

Christopher Connolly; Fernand Gobet

Cambridge University Press
2024
sidottu
Through a systematic review of relevant literature and an analysis of in-depth interviews with key expert performers, this book examines the nature of expertise that enables individuals to make repeated successful transitions over the course of their career. Focusing on business, sports, and music, it examines the roles of motivation, cognitive flexibility, personal intelligence, generative thinking, and contextual intelligence in this process. It further shows how identity changes and adapts during a career transition and how self concept evolves over the course of a career. This book has wide appeal for academics in psychology, sports, music, and business, as well as coaches, mentors, talent management, and training organisations across these domains.
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Transition Expertise and Identity

Transition Expertise and Identity

Christopher Connolly; Fernand Gobet

Cambridge University Press
2025
pokkari
Through a systematic review of relevant literature and an analysis of in-depth interviews with key expert performers, this book examines the nature of expertise that enables individuals to make repeated successful transitions over the course of their career. Focusing on business, sports, and music, it examines the roles of motivation, cognitive flexibility, personal intelligence, generative thinking, and contextual intelligence in this process. It further shows how identity changes and adapts during a career transition and how self concept evolves over the course of a career. This book has wide appeal for academics in psychology, sports, music, and business, as well as coaches, mentors, talent management, and training organisations across these domains.
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Direct and Projective Limits of Geometric Banach Structures.

Direct and Projective Limits of Geometric Banach Structures.

Patrick Cabau; Fernand Pelletier

TAYLOR FRANCIS LTD
2023
sidottu
This book describes in detail the basic context of the Banach setting and the most important Lie structures found in finite dimension. The authors expose these concepts in the convenient framework which is a common context for projective and direct limits of Banach structures. The book presents sufficient conditions under which these structures exist by passing to such limits. In fact, such limits appear naturally in many mathematical and physical domains. Many examples in various fields illustrate the different concepts introduced.Many geometric structures, existing in the Banach setting, are "stable" by passing to projective and direct limits with adequate conditions. The convenient framework is used as a common context for such types of limits. The contents of this book can be considered as an introduction to differential geometry in infinite dimension but also a way for new research topics.This book allows the intended audience to understand the extension to the Banach framework of various topics in finite dimensional differential geometry and, moreover, the properties preserved by passing to projective and direct limits of such structures as a tool in different fields of research.
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