Problems and Solutions in Real Analysis Problems and Solutions in Real Analysis
Series on Number Theory and Its Applications

Problems and Solutions in Real Analysis

    • ¥4,800
    • ¥4,800

発行者による作品情報

This second edition introduces an additional set of new mathematical problems with their detailed solutions in real analysis. It also provides numerous improved solutions to the existing problems from the previous edition, and includes very useful tips and skills for the readers to master successfully. There are three more chapters that expand further on the topics of Bernoulli numbers, differential equations and metric spaces.

Each chapter has a summary of basic points, in which some fundamental definitions and results are prepared. This also contains many brief historical comments for some significant mathematical results in real analysis together with many references.

Problems and Solutions in Real Analysis can be treated as a collection of advanced exercises by undergraduate students during or after their courses of calculus and linear algebra. It is also instructive for graduate students who are interested in analytic number theory. Readers will also be able to completely grasp a simple and elementary proof of the Prime Number Theorem through several exercises. This volume is also suitable for non-experts who wish to understand mathematical analysis.

Request Inspection Copy

0Problems, Solutions, Real Analysis, Number Theory, Real Functions, Prime Number Theorem, CalculusA comprehensive collection of important and instructive problems in real analysis together with their detailed solutionsMany solutions are accessible to undergraduate students taking courses in calculus and linear algebraMany problems related to analytic number theory, including Prime Number Theorem, are provided

ジャンル
科学/自然
発売日
2016年
12月12日
言語
EN
英語
ページ数
376
ページ
発行者
World Scientific Publishing Company
販売元
Ingram DV LLC
サイズ
34
MB
Mathematics for the Physical Sciences Mathematics for the Physical Sciences
2012年
Fourier Series and Orthogonal Polynomials Fourier Series and Orthogonal Polynomials
2012年
Advanced Calculus Advanced Calculus
2017年
Introductory Mathematical Analysis for Quantitative Finance Introductory Mathematical Analysis for Quantitative Finance
2020年
Banach Limit and Applications Banach Limit and Applications
2021年
Polynomial Operator Equations in Abstract Spaces and Applications Polynomial Operator Equations in Abstract Spaces and Applications
2020年
Derived Langlands Derived Langlands
2018年
ELEMENTARY MODULAR IWASAWA THEORY ELEMENTARY MODULAR IWASAWA THEORY
2021年
SMOOTH-AUTOMORPHIC FORMS & SMOOTH-AUTOMORPHIC REPRESENTATION SMOOTH-AUTOMORPHIC FORMS & SMOOTH-AUTOMORPHIC REPRESENTATION
2023年
Number Theory: Arithmetic In Shangri-la - Proceedings Of The 6th China-japan Seminar Number Theory: Arithmetic In Shangri-la - Proceedings Of The 6th China-japan Seminar
2013年
Neurons: A Mathematical Ignition Neurons: A Mathematical Ignition
2014年
Contributions To The Theory Of Zeta-functions: The Modular Relation Supremacy Contributions To The Theory Of Zeta-functions: The Modular Relation Supremacy
2014年