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Information Geometry and Its Applications读书介绍

类别 页数 译者 网友评分 年代 出版社
书籍 373页 2020 Springer
定价 出版日期 最近访问 访问指数
USD 129.99 2020-02-20 … 2020-11-24 … 72
主题/类型/题材/标签
信息几何,数学-微分几何,信息论,马上要看1,重读,计算机-ai,生物-生物数学,流形,
作者
Shun-ichi Amari      ISBN:9784431559771    原作名/别名:《》
内容和作者简介
Information Geometry and Its Applications摘要

This is the first comprehensive book on information geometry, written by the founder of the field. It begins with an elementary introduction to dualistic geometry and proceeds to a wide range of applications, covering information science, engineering, and neuroscience. It consists of four parts, which on the whole can be read independently. A manifold with a divergence function...

作者简介

This is the first comprehensive book on information geometry, written by the founder of the field. It begins with an elementary introduction to dualistic geometry and proceeds to a wide range of applications, covering information science, engineering, and neuroscience. It consists of four parts, which on the whole can be read independently. A manifold with a divergence function is first introduced, leading directly to dualistic structure, the heart of information geometry. This part (Part I) can be apprehended without any knowledge of differential geometry. An intuitive explanation of modern differential geometry then follows in Part II, although the book is for the most part understandable without modern differential geometry. Information geometry of statistical inference, including time series analysis and semiparametric estimation (the Neyman–Scott problem), is demonstrated concisely in Part III. Applications addressed in Part IV include hot current topics in machine learning, signal processing, optimization, and neural networks. The book is interdisciplinary, connecting mathematics, information sciences, physics, and neurosciences, inviting readers to a new world of information and geometry. This book is highly recommended to graduate students and researchers who seek new mathematical methods and tools useful in their own fields.

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