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Mathematical Analysis-Problems and Solution
  • Language: en
  • Pages: 464

Mathematical Analysis-Problems and Solution

None

Advanced Statistics
  • Language: en
  • Pages: 503

Advanced Statistics

Advanced Statistics provides a rigorous development of statistics that emphasizes the definition and study of numerical measures that describe population variables. Volume 1 studies properties of commonly used descriptive measures. Volume 2 considers use of sampling from populations to draw inferences concerning properties of populations. The volumes are intended for use by graduate students in statistics and professional statisticians, although no specific prior knowledge of statistics is assumed. The rigorous treatment of statistical concepts requires that the reader be familiar with mathematical analysis and linear algebra, so that open sets, continuous functions, differentials, Raman integrals, matrices, and vectors are familiar terms.

Real Analysis
  • Language: en
  • Pages: 306

Real Analysis

You should not be intimidated by advanced calculus. It is just another logical subject, which can be tamed by a systematic, logical approach. This textbook proves it.

Elementary Calculus
  • Language: en
  • Pages: 1012

Elementary Calculus

This first-year calculus book is centered around the use of infinitesimals. It contains all the ordinary calculus topics, including approximation problems, vectors, partial derivatives, and multiple integrals. 2007 edition.

Mathematical Analysis: Problems & Solutions
  • Language: en
  • Pages: 560

Mathematical Analysis: Problems & Solutions

None

Ordinary Differential Equations
  • Language: en
  • Pages: 413

Ordinary Differential Equations

EduGorilla Publication is a trusted name in the education sector, committed to empowering learners with high-quality study materials and resources. Specializing in competitive exams and academic support, EduGorilla provides comprehensive and well-structured content tailored to meet the needs of students across various streams and levels.

Introduction To The Basics Of Real Analysis
  • Language: en
  • Pages: 347

Introduction To The Basics Of Real Analysis

This book presents an introduction to the key topics in Real Analysis and makes the subject easily understood by the learners. The book is primarily useful for students of mathematics and engineering studying the subject of Real Analysis. It includes many examples and exercises at the end of chapters. This book is very authentic for students, instructors, as well as those doing research in areas demanding a basic knowledge of Real Analysis. It describes several useful topics in Real Analysis such as sets and functions, completeness, ordered field, neighborhoods, limit points of a set, open sets, closed sets, countable and uncountable sets, sequences of real numbers, limit, continuity and differentiability of real functions, uniform continuity, point-wise and uniform convergence of sequences and series of real functions, Riemann integration, improper integrals and metric spaces.

Real Analysis
  • Language: en
  • Pages: 708

Real Analysis

Dealing with measure theory and Lebesque integration, this is an introductory graduate text.

A First Course in Real Analysis
  • Language: en
  • Pages: 249

A First Course in Real Analysis

Mathematics is the music of science, and real analysis is the Bach of mathematics. There are many other foolish things I could say about the subject of this book, but the foregoing will give the reader an idea of where my heart lies. The present book was written to support a first course in real analysis, normally taken after a year of elementary calculus. Real analysis is, roughly speaking, the modern setting for Calculus, "real" alluding to the field of real numbers that underlies it all. At center stage are functions, defined and taking values in sets of real numbers or in sets (the plane, 3-space, etc.) readily derived from the real numbers; a first course in real analysis traditionally ...

Classical and Discrete Functional Analysis with Measure Theory
  • Language: en
  • Pages: 472

Classical and Discrete Functional Analysis with Measure Theory

Functional analysis deals with infinite-dimensional spaces. Its results are among the greatest achievements of modern mathematics and it has wide-reaching applications to probability theory, statistics, economics, classical and quantum physics, chemistry, engineering, and pure mathematics. This book deals with measure theory and discrete aspects of functional analysis, including Fourier series, sequence spaces, matrix maps, and summability. Based on the author's extensive teaching experience, the text is accessible to advanced undergraduate and first-year graduate students. It can be used as a basis for a one-term course or for a one-year sequence, and is suitable for self-study for readers with an undergraduate-level understanding of real analysis and linear algebra. More than 750 exercises are included to help the reader test their understanding. Key background material is summarized in the Preliminaries.