Overview
 In a single text, the student gets a glimpse of a big picture
 The treatment of mathematical analysis is rigorous and selfcontained
 Can be used not only as a textbook for a course but also as a reference book for lecturers in analysis or mathematicians and scientists in general ?
 Includes supplementary material: sn.pub/extras
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Table of contents (17 chapters)

A Rigorous Approach to Advanced Calculus

Analysis and Geometry
Reviews
From the reviews:
“The book is intended as a secondyear course of mathematical analysis for advanced undergraduate students. … The volume is addressed to undergraduate students seriously interested in mathematics and is accessible to students before they start taking graduate classes. Researchers in pure and applied nonlinear analysis will find interesting material in this volume.” (TeodoraLiliana Rădulescu, zbMATH, Vol. 1279, 2014)
“The authors included in their book some topics from topology, calculus of real functions of one and several real variables … elements of functional analysis, as well as some applications. … the present well written book is a valuable addition to the existing ones on similar topics. It can be used by graduate students in mathematics and researchers in mathematics and other areas … . The instructors can recommend the book as a supplementary material for their courses.” (S. Cobzaş, Studia Universitatis BabesBolyai, Math, Vol. 58 (4), 2013)
Authors and Affiliations
About the authors
Bibliographic Information
Book Title: Introduction to Mathematical Analysis
Authors: Igor Kriz, Aleš Pultr
DOI: https://doi.org/10.1007/9783034806367
Publisher: Birkhäuser Basel
eBook Packages: Mathematics and Statistics, Mathematics and Statistics (R0)
Copyright Information: Springer Basel 2013
Softcover ISBN: 9783034806350Published: 02 August 2013
eBook ISBN: 9783034806367Published: 25 July 2013
Edition Number: 1
Number of Pages: XX, 510
Number of Illustrations: 1 illustrations in colour
Topics: Real Functions, Linear and Multilinear Algebras, Matrix Theory, Measure and Integration, Functions of a Complex Variable, Ordinary Differential Equations, Sequences, Series, Summability