User Sven Cattell

4 votes

0 answers

216 views

Milnor's model of $EG$ and Kac-Moody groups

asked Nov 16, 2015 at 2:12

3 votes

0 answers

228 views

Using $\mathcal{U(H)}$ as a model for $EG$ and working with the Fredholm Operators

asked Apr 16, 2015 at 4:44

3 votes

1 answer

677 views

Kac Moody algebra defintion

asked Sep 5, 2013 at 19:37

3 votes

1 answer

372 views

Ring structure on K-theory modeled on fredholm operators

asked Nov 7, 2013 at 5:01

2 votes

1 answer

202 views

Is is possible to lift an equivariant map of Loop lie algebras to an equivariant map of Loop groups?

asked Jan 10, 2014 at 23:13

1 vote

0 answers

120 views

Computing $\text{Tor}_*^{R_G} (\mathbb{Z}, \mathbb{Z}) $ for a compact Lie group $G$

asked Nov 17, 2014 at 3:58

1 vote

0 answers

71 views

Computing equivariant K-theory using the amalgamted product

asked Mar 14, 2015 at 4:00

1 vote

1 answer

484 views

Serre fibrations

asked Aug 22, 2011 at 3:51

0 votes

0 answers

133 views

Building a representation out of a generalized Verma module

asked Feb 27, 2013 at 5:44

0 votes

0 answers

167 views

Are Generalized Verma modules natural w.r.t isometries?

asked Nov 14, 2013 at 19:19

Stack Exchange Network

10 Questions

Milnor's model of $EG$ and Kac-Moody groups

Using $\mathcal{U(H)}$ as a model for $EG$ and working with the Fredholm Operators

Kac Moody algebra defintion

Ring structure on K-theory modeled on fredholm operators

Is is possible to lift an equivariant map of Loop lie algebras to an equivariant map of Loop groups?

Computing $\text{Tor}_*^{R_G} (\mathbb{Z}, \mathbb{Z}) $ for a compact Lie group $G$

Computing equivariant K-theory using the amalgamted product

Serre fibrations

Building a representation out of a generalized Verma module

Are Generalized Verma modules natural w.r.t isometries?