Logo

Real Variables: With Basic Metric Space Topology

Large book cover: Real Variables: With Basic Metric Space Topology

Real Variables: With Basic Metric Space Topology
by

Publisher: Institute of Electrical & Electronics Engineering
ISBN/ASIN: 0486472205
Number of pages: 213

Description:
This is a text for a first course in real variables for students of engineering, physics, and economics, who need to know real analysis in order to cope with the professional literature in their fields. The book tends to avoid standard mathematical writing, with its emphasis on formalism, but a certain amount of abstraction is unavoidable for a coherent presentation.

Home page url

Download or read it online for free here:
Download link
(79MB, PDF)

Similar books

Book cover: Notes on Introductory Point-Set TopologyNotes on Introductory Point-Set Topology
by - Cornell University
These are lecture notes from the first part of an undergraduate course in 2005, covering just the most basic things. From the table of contents: Basic Point-Set Topology; Connectedness; Compactness; Quotient Spaces; Exercises.
(3283 views)
Book cover: TopologyTopology
by - Trinity College, Dublin
The lecture notes for course 212 (Topology), taught at Trinity College, Dublin. Topics covered: Limits and Continuity, Open and Closed Sets, Metric Spaces, Topological Spaces, Normed Vector Spaces and Functional Analysis, Topology in the Plane.
(6197 views)
Book cover: Quick Tour of the Topology of RQuick Tour of the Topology of R
by - University of Illinois at Chicago
These notes are a supplement for the 'standard undergraduate course' in Analysis. The aim is to present a more general perspective on the incipient ideas of topology encountered when exploring the rigorous theorem-proof approach to Calculus.
(4445 views)
Book cover: Metric and Topological SpacesMetric and Topological Spaces
by - University of Cambridge
Contents: What is a metric?; Examples of metric spaces; Continuity and open sets for metric spaces; Closed sets for metric spaces; Topological spaces; Interior and closure; More on topological structures; Hausdorff spaces; Compactness; etc.
(2780 views)