Principles of Mathematical Analysis

Principles of Mathematical Analysis  (English, Hardcover, Rudin Walter)

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Highlights
  • Language: English
  • Binding: Hardcover
  • Publisher: McGraw-Hill Education - Europe
  • Genre: Mathematics
  • ISBN: 9780070542358, 9780070542358
  • Pages: 352
Description

Principles Of Mathematical Analysis is the first in Walter Rudin’s series of books on mathematical analysis and is a leading introductory text on the subject.

Summary of the Book

Principles of Mathematical Analysis provides a comprehensive introduction to some of the major theories of mathematical analysis. First published in 1953, the book is a standard text for undergraduate and first year graduate students.

The book begins with a discussion on Real and Complex numbers and Basic Topology. Here, students are introduced to the background required to understand rest of the topics in the book. The book goes on to discuss Numerical Sequences and Series, Continuity, Differentiation, Riemann-Stieltjes Integral, Integration of Differential Forms, and The Lebesgue Theory. Appropriate appendices and exercises follow each chapter. The book, in its third edition, includes a new section on the gamma function, and interesting, new exercises.

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Specifications
Dimensions
Width
  • 23 mm
Height
  • 234 mm
Length
  • 163 mm
Depth
  • 17.8 inch
Weight
  • 633 gr
Series & Set Details
Series Name
  • International Series in Pure & Applied Mathematics
Book Details
Title
  • Principles of Mathematical Analysis
Imprint
  • McGraw Hill Higher Education
Product Form
  • Hardcover
Publisher
  • McGraw-Hill Education - Europe
Genre
  • Mathematics
Source Type
  • N
ISBN13
  • 9780070542358
Book Category
  • Higher Education and Professional Books
BISAC Subject Heading
  • MAT034000
Book Subcategory
  • Mathematics and Science Books
ISBN10
  • 9780070542358
Language
  • English
Ratings & Reviews
4.5
825 Ratings &
59 Reviews
  • 5
  • 4
  • 3
  • 2
  • 1
  • 591
  • 149
  • 42
  • 18
  • 25
5

Not for a single reading

If you've ever felt there were gaps in the reasoning behind calculus, if you felt something was fishy about the proofs in school, finish this book, I don't use the word read because one doesn't simply read this book. You have to pick a fight with it. It is generally not advisable as a first book for beginners, but if you are brave enough you can tackle it right away, if you want to be a mathematician even after finishing this book you are a mathematician, if you want to be a mathematician ev...
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Flipkart Customer

Certified Buyer, Hyderabad

Sep, 2017

13
1
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5

Principles of Mathematical Analysis by Walter Rudin

This book dealt the foundation of mathematics and explained the basic concepts lucidly. This is a must read book for every one having an interest in mathematics. If someone understand all the concept in this book then surely he will develop great interest in learning of mathematics.
This is one of the best books available on the the topic.
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Shailendra Vikram Singh

Dec, 2014

3
0
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5

Good book for Real Analysis

It's not a particularly easy read, as is widely known, but with some patience and work, it's very useful and rewarding. Starts basic and reaches advanced topics; better to have some experience with a proof-based course before-hand.
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Aditya

Certified Buyer, New Delhi

Oct, 2013

1
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5

Fabulous!

Awesome! very good delivery. This book is useful for NET examination for Mathematical Science subject as a Real Analysis topic. Thanks Flipkart.
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Abrar Hakim

Certified Buyer, Surat District

Jul, 2019

2
0
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5

Perfect product!

This is a very good book for master level
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Anshuman Pradhan

Certified Buyer, Kalahandi District

Dec, 2018

2
0
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5

Excellent

Good book, excellent service. Thank you flipkart.
Also a good price. Recommended for Mathematics undergraduate students.
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Anamika

Certified Buyer, New Delhi

Nov, 2014

0
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4

FINE

I AM PLEASED WITH THE BOOK.ITS SUCH A PLEASURE TO READ IT.IT IS GIVING ME A GREAT CONCEPT ABOUT THE ANALYSIS PART.THANKS.
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RAJIB DAS

Oct, 2014

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5

Nice

The Good thing about this book is that there is a detailed solution manual of the exercises in this book available on the internet. So you can tackle the exercises with assurance. The book is not written in the most simplest language there is a great deal of intuition required from the reader but hey that is mathematics. Enjoy
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Aloysius Godinho

Certified Buyer, Navelim

Dec, 2013

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5

Must buy!

Best book if you are ready to invest some time in it. If you are from non mathematics background then refer to Harvey Mudd college's "Analysis Yawp!" (video quality is bad but lectures are awesome). Helps you gain confidence to read and understand the book.
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Madhusudan Sinha

Certified Buyer, Chennai

Aug, 2018

4
2
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4

Value-for-money

Everything is fine.One less star for the packaging. Although it depends on the seller.
Few things of metric spaces are required to study this book.
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Flipkart Customer

Certified Buyer, Sonitpur District

Oct, 2019

1
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All 59 reviews
Questions and Answers
Q:is this book useful for pg students?
A:Yes
SATHEESHKUMAR V
Certified Buyer
4
0
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Q:It is good for class 12th student
A:No, its an advance text in analysis suitable for graduate students.
Flipkart Customer
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Q:can this book be used for iit preparetion
A:This book is a graduate level book for real analysis. If you are referring to JEE Advanced, then it is not the book you should look for.
Anonymous
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3
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Q:problems with solution ?
A:No, but solutions are available online
Sahil Kalra
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Q:Can i buy this book as a guide or, try for another analysis book of indian writer as I'm a bsc student and for the entrance exam in msc which book on analysis will be the good for in depth knowledge?
A:No, it is not suitable for BSc students.
Tuhin Subhra Samanta
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Q:what about page quality ?
A:it is awesome... before buying was thinking that it can copy of this original one but after buying I realised that is was original...so don't get confused...buy this book....
sameer kumar
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Q:what is it's level?
A:Undergraduate
Kirtan vora
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2
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Q:Is it for PG?
A:No.
SPECTRAL
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Q:Is this book helpful for CSIR NET JRF and Gate?
A:yeah, if you choose maths as optional paper
Sabyasachi Panda
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