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Oct
31 |
comment |
Real-world applications of mathematics, by arxiv subject area?
Numerical mathematics, whose usefulness does not require proof, is just applied functional analysis. See for example Collatz' book "Functional analysis and numerical mathematics". By the way, this example nicely shows how futile the division between pure and applied math is. |
Nov
22 |
comment |
Books you would like to read (if somebody would just write them…)
Quillen's algebraic K-theory for rings can be defined in terms of non-abelian homological algebra. The only book-length presentation that I know is this: Hvedri Inassaridze: Non-abelian homological algebra and its applications.Kluwer, 1997. ISBN: 0-7923-4718-8 It seems that this approach never got very popular. The book seems to be little known. |
Nov
18 |
answered | Applications of Brouwer's fixed point theorem |
Nov
18 |
answered | What is your favorite proof of Tychonoff's Theorem? |
Oct
12 |
answered | What is your favorite proof of Tychonoff's Theorem? |
Apr
1 |
awarded | Editor |
Apr
1 |
revised |
Is Higher K-functor the derived functor of K0?
edited body |
Apr
1 |
answered | Is Higher K-functor the derived functor of K0? |
Apr
1 |
awarded | Supporter |
Apr
6 |
answered | Prime Number Theorem w/o Complex Analysis |
Nov
18 |
comment |
Non-vanishing of zeta(s), Re(s)=1, without complex analysis?
Bost, Jean-Benoît |
Nov
18 |
answered | Non-vanishing of zeta(s), Re(s)=1, without complex analysis? |
Nov
17 |
awarded | Teacher |
Nov
17 |
answered | Non-vanishing of zeta(s), Re(s)=1, without complex analysis? |