 Home

Codex Wiki

Mathematics

Area of mathematics

Geometry and topology

Algebraic topology

Topological K-theory

K-theory Thom class

{c}
{title2=$e^K(E)=\Lambda_{-1}(\overline E)$}

Pulling the K-theory Thom class back along the zero section gives
$$
e^K(E)=\Lambda_{-1}(\overline E)
=\sum_j(-1)^j[\Lambda^j\overline E].
$$


K-theory Euler class

Past exam of the mathematics course of the University of Cambridge / 2023 / iii / Paper 142 / 4 / Solution

K-theory Euler class ( $e^{K} (E) = Λ_{- 1} (\overline{E})$ )

 Ancestors (7)

 Incoming links (1)

 Discussion (0)

 Articles by others on the same topic (0)

K-theory Euler class (eK(E)=Λ−1​(E))

 Ancestors (7)

 Incoming links (1)

 Discussion (0)  Subscribe (1)

 Articles by others on the same topic (0)

K-theory Euler class ( $e^{K} (E) = Λ_{- 1} (\overline{E})$ )

 Discussion (0)