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Nov 6, 2021 at 12:24 history undeleted Radeha Longa
Oct 28, 2021 at 0:21 history deleted Radeha Longa via Vote
Oct 27, 2021 at 22:23 comment added Chris Gerig numdam.org/item/PMIHES_1983__58__83_0.pdf
Oct 26, 2021 at 12:40 comment added Radeha Longa @RobertBryant $\|\sigma\|=\int_X <\sigma_1,\sigma_2>$, where $\sigma_1,\sigma_2$ are compactly supported in the space $\Gamma(S)$ of smooth of Dirac bundle $S$. And $L(S)$ is the completion of $\Gamma(S)$ with respect to the norm $\|\cdot\|$. Could you give me some help? Beside this question, I'm also confused with a theorem, this is the linking mathoverflow.net/questions/407049/…
Oct 26, 2021 at 9:44 comment added Radeha Longa @RobertBryant Yeap,it is the paper of Gromov Lawson in 1983.
Oct 25, 2021 at 21:26 comment added Robert Bryant It appears that you are reading some paper about solutions of a generalized Dirac equation. If you want help understanding the paper, you should at least tell us which paper you are reading. At the very least, it will help us understand the notation you are using. (For example, what do you mean by $L(S)$ and what do you mean by $\| \sigma\|$?)
Oct 25, 2021 at 14:20 history asked Radeha Longa CC BY-SA 4.0