Skip to main content

Timeline for Question on gamma matrices

Current License: CC BY-SA 4.0

4 events
when toggle format what by license comment
yesterday answer added Bernd Ammann timeline score: 1
Dec 12 at 14:54 comment added Branimir Ćaćić 1) The so-called Clifford action $\gamma$ is always taken to be bundle morphism, so that for each $p \in M$, $\gamma$ restricts to a linear map $\gamma_p : T_p(M) \to \operatorname{End}(S_p)$. 2) Your interpretation of $\nabla \gamma = 0$ is correct. In general, this is a condition you can look for in a connection on a spinor bundle, which makes it a Clifford connection.
Dec 12 at 14:27 history edited B.Hueber CC BY-SA 4.0
deleted 12 characters in body
Dec 12 at 14:21 history asked B.Hueber CC BY-SA 4.0