Mathematical Analysis with Topological Examples: A Narrative Approach for Undergraduates
暫譯: 拓撲學範例數學分析：適合大學生的敘事式方法
Zabeti, Omid
相關主題
商品描述
Mathematical Analysis with Topological Examples: A Narrative Approach for Undergraduates offers an introduction to elementary analysis for undergraduates studying mathematics or any related quantitative science. This book takes a unique approach, adopting a narrative framework to guide students through the material as though it were an unfolding story. Alongside this, the book introduces a vast array of examples from the world of topology to illustrate the core principles of analysis in an engaging and accessible way.
This book is suitable for undergraduate students who are familiar with elementary calculus. It can serve as an introduction to elementary analysis and a supplementary resource for a course in topology.
Features
- Unique narrative structure to engage students
- Numerous examples from topology
- Replete with exercises and solutions.
商品描述(中文翻譯)
《具拓撲學範例的數學分析：給大學生的敘事式方法》為主修數學或其他相關定量科學的大學生介紹初等分析。本書採用獨特的方法，以敘事架構引導學生學習內容，彷彿這些知識正如一個逐步展開的故事。同時，本書從拓撲學領域引入大量範例，以生動且易於理解的方式闡明分析學的核心原理。
本書適合具備初等微積分基礎的大學生閱讀，可作為初等分析的入門教材，也可作為拓撲學課程的補充資源。
特色
• 獨特的敘事結構，提升學生的學習興趣
• 豐富的拓撲學範例
• 收錄大量習題與解答
作者簡介
Omid Zabeti is an Associate Professor of Mathematics specializing in functional analysis. He received his PhD from Ferdowsi University of Mashhad in 2012 and has been a faculty member at the University of Sistan and Baluchestan since then. His research interests include Banach lattices, locally solid vector lattices, topology, and operators. He believes that mathematics underpins all sciences and plays a vital role in everyday life. In this book, he combines mathematical analysis with a narrative style and a topological perspective to illustrate the beauty and importance of mathematics in the modern world.
作者簡介(中文翻譯)
Omid Zabeti 是一位專精於泛函分析（functional analysis）的數學副教授。他於 2012 年取得 Ferdowsi University of Mashhad 的博士學位，此後便一直擔任 University of Sistan and Baluchestan 的教職。他的研究興趣包括 Banach 格、局部實固向量格（locally solid vector lattices）、拓撲學（topology）與算子（operators）。他相信數學是所有科學的基礎，並在日常生活中扮演重要角色。在本書中，他結合數學分析、敘事風格與拓撲學觀點，闡明數學在現代世界中的美與重要性。
