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Titlebook: Basic Topology 1; Metric Spaces and Ge Avishek Adhikari,Mahima Ranjan Adhikari Textbook 2022 The Editor(s) (if applicable) and The Author(s

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发表于 2025-3-21 17:34:48 | 显示全部楼层 |阅读模式
期刊全称Basic Topology 1
期刊简称Metric Spaces and Ge
影响因子2023Avishek Adhikari,Mahima Ranjan Adhikari
视频video
发行地址Discusses major topics in topology and its applications in modern analysis, geometry, algebra, and number theory.Presents motivating examples, numerous illustrations, and applications.Promotes active
图书封面Titlebook: Basic Topology 1; Metric Spaces and Ge Avishek Adhikari,Mahima Ranjan Adhikari Textbook 2022 The Editor(s) (if applicable) and The Author(s
影响因子.This first of the three-volume book is targeted as a basic course in topology for undergraduate and graduate students of mathematics. It studies metric spaces and general topology. It starts with the concept of the metric which is an abstraction of distance in the Euclidean space. The special structure of a metric space induces a topology that leads to many applications of topology in modern analysis and modern algebra, as shown in this volume. This volume also studies topological properties such as compactness and connectedness. Considering the importance of compactness in mathematics, this study covers the Stone–Cech compactification and Alexandroff one-point compactification. This volume also includes the Urysohn lemma, Urysohn metrization theorem, Tietz extension theorem, and Gelfand–Kolmogoroff theorem...The content of this volume is spread into eight chapters of which the last chapter conveys the history of metric spaces and the history of the emergence of the conceptsleading to the development of topology as a subject with their motivations with an emphasis on general topology. It includes more material than is comfortably covered by beginner students in a one-semester cour
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DNS of Turbulent Premixed CO/H2/Air Flamesys an axiomatic framework for this abstraction with a systemic study of elementary basic properties of .. It also discusses . which form a versatile class of metric spaces. This discussion includes a brief study of ..
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K. Pötting,T. Jacob,W. Schmicklerere there is possibly no concept of distance. The additional conditions are needed, because the defining axioms for a topological space are extremely general and they are too weak to study them in depth.
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https://doi.org/10.1007/978-3-540-36183-1play a central role in topology and analysis. This chapter also studies uniform convergence of real-valued functions and characterizes normal spaces through separation by real-valued continuous functions.
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B. Huber,L. Pastewka,P. Koskinen,M. Moselerd by Hausdorff in 1914 or satisfying the axiom of separability introduced by Frechét in 1906, both initiated in Chap. 3, which do not arise from the study of calculus and analysis in a natural way. They arise through a deep study of topology. The axiom of first countability arose through the study o
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