Functional Analysis and Summability Functional Analysis and Summability

Functional Analysis and Summability

    • ‏69٫99 US$
    • ‏69٫99 US$

وصف الناشر

There are excellent books on both functional analysis and summability. Most of them are very terse. In Functional Analysis and Summability, the author makes a sincere attempt for a gentle introduction of these topics to students. In the functional analysis component of the book, the Hahn–Banach theorem, Banach–Steinhaus theorem (or uniform boundedness principle), the open mapping theorem, the closed graph theorem, and the Riesz representation theorem are highlighted. In the summability component of the book, the Silverman–Toeplitz theorem, Schur’s theorem, the Steinhaus theorem, and the Steinhaus-type theorems are proved. The utility of functional analytic tools like the uniform boundedness principle to prove some results in summability theory is also pointed out.

Features
A gentle introduction of the topics to the students is attempted. Basic results of functional analysis and summability theory and their applications are highlighted. Many examples are provided in the text. Each chapter ends with useful exercises.
This book will be useful to postgraduate students, pre-research level students, and research scholars in mathematics. Students of physics and engineering will also find this book useful since topics in the book also have applications in related areas.

النوع
علم وطبيعة
تاريخ النشر
٢٠٢٠
٧ سبتمبر
اللغة
EN
الإنجليزية
عدد الصفحات
٢٤٠
الناشر
CRC Press
البائع
Taylor & Francis Group
الحجم
٧٫٥
‫م.ب.‬
Functional Analysis for the Applied Sciences Functional Analysis for the Applied Sciences
٢٠١٩
Topological Methods for Differential Equations and Inclusions Topological Methods for Differential Equations and Inclusions
٢٠١٨
Topics on Continua Topics on Continua
٢٠٠٥
Topology and Approximate Fixed Points Topology and Approximate Fixed Points
٢٠٢٢
p-adic Function Analysis p-adic Function Analysis
٢٠٢٠
ELEMENT TOPOLOGY & APPL (2ND ED) ELEMENT TOPOLOGY & APPL (2ND ED)
٢٠٢١
Classical Summability Theory Classical Summability Theory
٢٠١٧
An Introduction to Ultrametric Summability Theory An Introduction to Ultrametric Summability Theory
٢٠١٥
An Introduction to Ultrametric Summability Theory An Introduction to Ultrametric Summability Theory
٢٠١٣