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Joseph J. Rotman

    Galois theory
    An Introduction to Algebraic Topology
    An Introduction to Homological Algebra
    • Graduate mathematics students will find this book an easy-to-follow, step-by-step guide to the subject. Rotman’s book gives a treatment of homological algebra which approaches the subject in terms of its origins in algebraic topology. In this new edition the book has been updated and revised throughout and new material on sheaves and cup products has been added. The author has also included material about homotopical algebra, alias K-theory. Learning homological algebra is a two-stage affair. First, one must learn the language of Ext and Tor. Second, one must be able to compute these things with spectral sequences. Here is a work that combines the two.

      An Introduction to Homological Algebra
    • An Introduction to Algebraic Topology

      • 456pages
      • 16 heures de lecture

      Focusing on the foundational concepts of algebraic topology, this book provides a thorough exploration of homology, homotopy groups, and cohomology rings. It emphasizes clarity by tracing the origins of abstract ideas and includes exercises to reinforce understanding. The approach balances depth with accessibility, making complex topics more relatable for learners.

      An Introduction to Algebraic Topology