This book is crafted to support students preparing for competitive exams like the CSIR NET (JRF) in Mathematical Sciences, with a focus on metric spaces and functional analysis. Each chapter is designed to build a thorough understanding of these foundational topics.

Chapter 1: Metric Spaces and Compactness introduces the basics of metric spaces, including distance functions, open and closed sets. It then explores compactness and sequential compactness, culminating in key theorems like Bolzano-Weierstrass and Heine-Borel.

Chapter 2: Connectedness and Normed Linear Spaces covers connectedness and path-connectedness, moving to normed linear spaces. It discusses norms, Banach spaces, and completeness, providing a basis for understanding spaces of continuous functions.

Chapter 3: Metric Topology and Convergence examines metric topology, focusing on open sets, sequence convergence, and Cauchy sequences. It also addresses the concepts of completeness and the completion of metric spaces.

Chapter 4: Normed Linear Spaces and Inner Product Spaces explores properties of normed linear spaces and inner product spaces, introducing the Riesz representation theorem, which connects linear functionals with inner product spaces.

Chapter 5: Normed Linear Spaces and Compactness discusses compact operators and their properties, including the compactness of integral operators and their applications in functional analysis.

This book provides a structured approach to mastering metric and functional analysis, aimed at enhancing both exam preparation and a deeper understanding of these critical areas.

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