Chicago undergraduate mathematics bibliography

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Chicago undergraduate mathematics bibliography
  • Chicago undergraduate mathematics bibliography.html (99.0 KB)
  • Chicago undergraduate mathematics bibliography.pdf (358.8 KB)
  • Chicago Undergraduate Physics Bibliography.mht (41.9 KB)
  • Chicago undergraduate mathematics bibliography.mht (101.2 KB)
  • Read me!.txt (0.5 KB)
  • Needed softwares
    • WinDjView-2.1-Setup.exe (1.4 MB)
    Elementary Algebra
    • Gelfand-Shen, Algebra.djvu (1.7 MB)
    • Gelfand-Glagoleva-Shnol, Functions and graphs.pdf (2.8 MB)
    • Cohen, Precalculus with unit circle trigonometry.pdf (14.8 MB)
    • Gelfand-Glagoleva-Kirillov, The method of coordinates.djvu (472.1 KB)
    Calculus
    • Apostol, Calculus 1(1967).djvu (272.0 KB)
    • Apostol, Calculus 1.djvu (5.2 MB)
    • Spivak, The hitchhiker's guide to calculus.txt (0.0 KB)
    • Spivak, Calculus (Answers Book).djvu (1.8 MB)
    • Spivak, Calculus.djvu (3.9 MB)
    • Janusz, Calculus.txt (0.0 KB)
    • Courant, Differential and integral calculus.djvu (288.0 KB)
    • Courant, Differential and integral calculus 1.djvu (7.3 MB)
    • Hardy, A course of pure mathematics.djvu (5.0 MB)
    Geometry
    • Coxeter, Geometry revisited.djvu (1.8 MB)
    • Euclid, The elements.txt (0.0 KB)
    Foundations
    • Rucker, Infinity and the mind.djvu (5.7 MB)
    Problem solving (pre-college)
    • Pólya, Mathematics and plausible reasoning 1.djvu (2.4 MB)
    • Pólya, How to solve it.pdf (4.8 MB)
    • NML problem books.txt (0.4 KB)
    • Larson, Problem solving through problems.djvu (2.5 MB)
    • Pólya, Mathematics and plausible reasoning 2.djvu (2.9 MB)
    Bridges to intermediate topics
    • Bridges to intermediate topics.txt (0.6 KB)
    Advanced Probability
    • Feller, Introduction to probability theory and its applications 1.djvu (4.7 MB)
    • added
      • Feller, Introduction to probability theory and its applications 2.djvu (10.2 MB)
      Ring theory
      • Anderson-Fuller, Rings and categories of modules.djvu (2.7 MB)
      • Morandi, Field and Galois theory.djvu (2.7 MB)
      • Kaplansky, Fields and rings.djvu (1.1 MB)
      • Lam, A first course in noncommutative rings.djvu (3.7 MB)
      Foundations
      • Mac Lane, Categories for the working mathematician.djvu (2.7 MB)
      Number theory
      • Silverman, The arithmetic of elliptic curves.pdf (2.9 MB)
      • Narkiewicz, Introduction to the elementary and analytic theory of algebraic numbers.txt (0.0 KB)
      • Weil, Basic number theory.djvu (2.3 MB)
      • Koblitz, p-adic numbers, p-adic analysis, and zeta functions.djvu (3.8 MB)
      • Fröhlich-Taylor, Algebraic number theory.djvu (5.1 MB)
      Measure theory
      • Halmos, Measure theory.djvu (4.0 MB)
      • Federer, Geometric measure theory.djvu (3.5 MB)
      Problem solving
      • Pólya-Szegö, Problems and theorems in analysis 2.txt (0.0 KB)
      • Pólya-Szegö, Problems and theorems in analysis 1.djvu (3.8 MB)
      Complex analysis
      • Andersson, Topics in complex analysis.djvu (2.0 MB)
      • Whitney, Complex analytic varieties.txt (0.0 KB)
      • Gunning-Rossi, Analytic functions of several variables.djvu (2.6 MB)
      • Jost, Compact Riemann surfaces.pdf (1.4 MB)
      • Weyl, The concept of a Riemann surface.djvu (2.7 MB)
      • Narasimhan, Compact Riemann surfaces.pdf (5.0 MB)
      Harmonic analysis
      • Hewitt-Ross, Abstract harmonic analysis 2.djvu (11.4 MB)
      • Stein-Weiss, Introduction to Fourier analysis on Euclidean spaces.djvu (3.5 MB)
      • Rudin, Fourier analysis on groups.djvu (2.3 MB)
      • Katznelson, An introduction to harmonic analysis.pdf (1.1 MB)
      • Hewitt-Ross, Abstract harmonic analysis 1.djvu (7.9 MB)
      • Hewitt-Ross, Abstract harmonic analysis 2 (alternative).djvu (9.6 MB)
      • Helgason, Groups and geometric analysis.txt (0.0 KB)
      Algebraic topology
      • Fulton, Algebraic topology - a first course.djvu (2.3 MB)
      • Massey, A basic course in algebraic topology.djvu (2.8 MB)
      • Rotman, An introduction to algebraic topology.djvu (8.2 MB)
      • Bredon, Topology and geometry.djvu (3.6 MB)
      • Spanier, Algebraic topology.djvu (4.7 MB)
      • Bott-Tu, Differential forms in algebraic topology.djvu (3.2 MB)
      • Stillwell, Classical topology and combinatorial group theory.pdf (6.1 MB)
      Functional analysis
      • 5 entires in this folder if considred the title instead of counting the volumes as well.txt (0.0 KB)
      • Conway, A course in functional analysis.djvu (3.1 MB)
      • Kadison-Ringrose, Fundamentals of the theory of operator algebras 1.djvu (2.9 MB)
      • Kreyszig, Introductory functional analysis with applications (pdf version).pdf (10.4 MB)
      • Zimmer, Essential Results of Functional Analysis.pdf (3.7 MB)
      • still some volume nelson linear operators.txt (0.0 KB)
      • Kreyszig, Introductory functional analysis with applications (djvu version).djvu (4.8 MB)
      • Kadison-Ringrose, Fundamentals of the theory of operator algebras 2.djvu (5.1 MB)
      • Dunford-Schwartz, Linear operators 2.djvu (7.3 MB)
      • Dunford-Schwartz, Linear operators 3.djvu (4.8 MB)
      • Dunford-Schwartz, Linear operators 1.djvu (7.3 MB)
      Differential geometry
      • Rosenberg, The Laplacian on a Riemannian manifold.djvu (4.8 MB)
      • Kobayashi-Nomizu, Foundations of differential geometry 2.djvu (3.4 MB)
      • Kobayashi-Nomizu, Foundations of differential geometry 1.djvu (2.3 MB)
      • Spivak, A comprehensive introduction to differential geometry 3.djvu (1.8 MB)
      • Helgason, Differential geometry, Lie groups, and symmetric spaces.djvu (4.2 MB)
      • Boothby, Introduction to differentiable manifolds and Riemannian geometry.txt (0.0 KB)

Description

Somehow I became the canonical undergraduate source for bibliographical references, so I thought I would leave a list behind before I graduated. I list the books I have found useful in my wanderings through mathematics (in a few cases, those I found especially unuseful), and give short descriptions and comparisons within each category. I hope that this list may serve as a useful “road map” to other undergraduates picking their way through Eckhart Library. In the end, of course, you must explore on your own; but the list may save you a few days wasted reading books at the wrong level or with the wrong emphasis.

The list is biased in two senses. One, it is light on foundations and applied areas, and heavy (especially in the advanced section) on geometry and topology; this is a consequence of my interests. I welcome additions from people interested in other fields. Two, and more seriously, I am an honors-track student and the list reflects that. I don't list any “regular” analysis or algebra texts, for instance, because I really dislike the ones I've seen. If you are a 203 student looking for an alternative to the awful pink book (Marsden/Hoffman), you will find a few here; they are all much clearer, better books, but none are nearly as gentle. I know that banging one's head against a more difficult text is not a realistic option for most students in this position. On the other hand, reading mathematics can't be taught, and it has to be learned sometime. Maybe it's better to get used to frustration as a way of life sooner, rather than later. I don't know.


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