Representation TheoryJoseph Harris, Fulton, William

Representation Theory

by Joseph Harris, Fulton, William · first published 1991

4mentions
3recommended by
3HN commenters
2010–2015first – last mentioned

100% recommend

Affiliate links. As an Amazon Associate I earn from qualifying purchases.

Mentions per year

20 2007: 0 mentions2008: 0 mentions2009: 0 mentions2010: 1 mention2011: 1 mention2012: 0 mentions2013: 0 mentions2014: 0 mentions2015: 2 mentions2016: 0 mentions2017: 0 mentions2018: 0 mentions2019: 0 mentions2020: 0 mentions2021: 0 mentions2022: 0 mentions2023: 0 mentions2024: 0 mentions2025: 0 mentions2026: 0 mentions200720172026

What Hacker News says

  • impendia · Jul 29, 2015 · Recommends

    …that incomprehensible, start with Dummit and Foote's Abstract Algebra (read it cover to cover), Neukirch's Algebraic Number Theory, Atiyah and Macdonald's Commutative Algebra, and Fulton and Harris's Representation Theory. If you indeed want to read all that, you may as well enroll in a Ph.D. program in math....

    on “Ask HN: Understanding inter-universal Teichmüller theory?” ↗
  • impendia · May 24, 2011 · Recommends

    …gets on you for it." But I have not experienced this myself, nor heard this complaint from anyone until this article. Moreover I can think of lots of well-known books that are loaded with exposition. Representation Theory by Fulton and Harris comes particularly to mind. Of course, there are many books which are notoriously terse as well. (Any HN'ers tried to hack their way through Baby Rudin?) Indeed, there are many mathematicians…

    on “The pitfalls of jargon and the damage it does to mathematics” ↗
  • logicalmind · Jun 10, 2010 · Recommends

    …Prentice-Hall, 1991. * Recommended: Halmos, Naive Set Theory, Springer-Verlag, 1974. * Also useful: Halmos, Finite-Dimensional Vector Spaces, Springer-Verlag, 1987. * Also useful: Fulton and Harris, Representation Theory: A First Course, Springer-Verlag, 1991. See especially Appendix B. * Also useful: Bott and Tu, Differential forms in Algebraic Topology, Springer-Verlag, 1982. See especially Chapter 1. Math55b *…

    on “What do Bill Gates and Richard Stallman have in common ?” ↗
  • sdenton4 · Aug 6, 2015 · Recommends

    Sagan's book on the symmetric group is a great introduction to algebraic combinatorics, tracing the combinatorial approach to understanding the representation theory of the symmetric group. For more depth in that direction, Fulton & Harris' 'Representation Theory' builds the connections with Lie groups. Algebraic combinatorics dances in the intersection of a number…

    on “What Is Combinatorics? (2013)” ↗

Keyboard shortcuts

/
Focus search
j / k
Next / previous book
Enter
Open focused book
Esc
Close / go back
g h
Go to Home
g t
Go to Top all-time
g m
Go to Most recommended
g r
Go to Rising
g f
Go to For You
?
Show this help