Concrete Introduction to Real Analysis

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A01=Robert Carlson
Analysis
Author_Robert Carlson
Bounded Monotone Sequence
calculus foundations
Category=PBCH
Category=PBK
Cauchy Sequence
Continued Fraction
Continuous Derivatives
Continuous Function
convergence criteria
epsilon delta proofs
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
Field Axioms
Follow
Geometric Series
Holds
Infinite Sequences
Infinite Series
Introduction to Analysis
introductory analysis for STEM students
Logic
mathematical rigor
Order Axioms
Order Taylor Polynomial
Partial Sum
Positive Integer
Positive Series
Power Series
proof techniques
Propositional Connectives
Rational Numbers
Real Analysis
Real Numbers
Riemann Sum
Sequences and Series
Taylor Polynomial
Taylor's Theorem
Taylor’s Theorem
Transition to advanced mathematics
Trigonometric Polynomial
Truth Table
undergraduate mathematics

Product details

  • ISBN 9781032476438
  • Weight: 680g
  • Dimensions: 156 x 234mm
  • Publication Date: 21 Jan 2023
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Product Form: Paperback
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A Concrete Introduction to Analysis, Second Edition offers a major reorganization of the previous edition with the goal of making it a much more comprehensive and accessible for students.

The standard, austere approach to teaching modern mathematics with its emphasis on formal proofs can be challenging and discouraging for many students. To remedy this situation, the new edition is more rewarding and inviting. Students benefit from the text by gaining a solid foundational knowledge of analysis, which they can use in their fields of study and chosen professions.

The new edition capitalizes on the trend to combine topics from a traditional transition to proofs course with a first course on analysis. Like the first edition, the text is appropriate for a one- or two-semester introductory analysis or real analysis course. The choice of topics and level of coverage is suitable for mathematics majors, future teachers, and students studying engineering or other fields requiring a solid, working knowledge of undergraduate mathematics.

Key highlights:



  • Offers integration of transition topics to assist with the necessary background for analysis




  • Can be used for either a one- or a two-semester course




  • Explores how ideas of analysis appear in a broader context




  • Provides as major reorganization of the first edition




  • Includes solutions at the end of the book


Robert Carlson is professor of mathematics at the University of Colorado, Colorado Springs. He holds a Ph.D. in Mathematics from UCLA and has written extensively for several noted journals about graphs, differential equations, eigenvalue problems, and other mathematical topics. This is his third book.

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