**Mathematical Analysis II**

by Elias Zakon

**Publisher**: The TrilliaGroup 2009**ISBN/ASIN**: 1931705038**Number of pages**: 436

**Description**:

This final text in the Zakon Series on Mathematics Analysis follows the release of the author's Basic Concepts of Mathematics and Mathematical Analysis I and completes the material on Real Analysis that is the foundation for later courses in functional analysis, harmonic analysis, probability theory, etc. This text is appropriate for any second course in real analysis or mathematical analysis, whether at the undergraduate or graduate level.

Download or read it online for free here:

**Download link**

(2.5MB, PDF)

## Similar books

**Undergraduate Analysis Tools**

by

**Bruce K. Driver**-

**University of California, San Diego**

Contents: Natural, integer, and rational Numbers; Fields; Real Numbers; Complex Numbers; Set Operations, Functions, and Counting; Metric Spaces; Series and Sums in Banach Spaces; Topological Considerations; Differential Calculus in One Real Variable.

(

**7540**views)

**Real Analysis for Graduate Students: Measure and Integration Theory**

by

**Richard F. Bass**-

**CreateSpace**

Nearly every Ph.D. student in mathematics needs to take a preliminary or qualifying examination in real analysis. This book provides the necessary tools to pass such an examination. The author presents the material in as clear a fashion as possible.

(

**13758**views)

**Theory of Functions of a Real Variable**

by

**Shlomo Sternberg**

The topology of metric spaces, Hilbert spaces and compact operators, the Fourier transform, measure theory, the Lebesgue integral, the Daniell integral, Wiener measure, Brownian motion and white noise, Haar measure, Banach algebras, etc.

(

**34978**views)

**Orders of Infinity**

by

**G. H. Hardy**-

**Cambridge University Press**

The ideas of Du Bois-Reymond's 'Infinitarcalcul' are of great and growing importance in all branches of the theory of functions. The author brings the Infinitarcalcul up to date, stating explicitly and proving carefully a number of general theorems.

(

**11759**views)