Peng Zhou

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blog:2025-01-02 [2025/01/04 05:50] – [What is $G_N$?] pzhoublog:2025-01-02 [2025/01/04 07:14] (current) – [What is the slice?] pzhou
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 We define $T_\lambda = L^-G \cdot L_\lambda$, $L_\lambda$ is certain non-negative lattice in $\C^M( (z) )$.  We define $T_\lambda = L^-G \cdot L_\lambda$, $L_\lambda$ is certain non-negative lattice in $\C^M( (z) )$. 
 What kind of subsets is $T_\lambda$? Will the group $L^-(G)$ be transverse to $G[z]$ inside $G( (z) )$. Is this so called MV-cycle?  What kind of subsets is $T_\lambda$? Will the group $L^-(G)$ be transverse to $G[z]$ inside $G( (z) )$. Is this so called MV-cycle? 
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 +No, I am barking at the wrong tree. This $L^- G$ is a finite co-dim subgroup of $G[z^{-1}]$. Suppose $g(z) \in L^- G$, and we wonder what is $g(z) L_\lambda$, then it probably can have a lot 
  
  
blog/2025-01-02.1735969843.txt.gz · Last modified: 2025/01/04 05:50 by pzhou