From 7a5f17bf2ddeda57e2cf3143cca116fbaff07c9e Mon Sep 17 00:00:00 2001 From: jgarnek Date: Fri, 6 Dec 2024 16:46:19 +0100 Subject: [PATCH] cw formula begin --- article_de_rham_cyclic.bbl | 2 +- article_de_rham_cyclic.out | 2 +- article_de_rham_cyclic.synctex.gz | Bin 121163 -> 122820 bytes article_de_rham_cyclic.tex | 113 +++++++++++++++--------------- 4 files changed, 60 insertions(+), 57 deletions(-) diff --git a/article_de_rham_cyclic.bbl b/article_de_rham_cyclic.bbl index fba4b69..ac78983 100644 --- a/article_de_rham_cyclic.bbl +++ b/article_de_rham_cyclic.bbl @@ -44,7 +44,7 @@ N.~Dummigan. \newblock {\em Compositio Math.}, 119(2):111--132, 1999. \bibitem{Ellingsrud_Lonsted_Equivariant_Lefschetz} -G.~Ellingsrud and K.~L\o~nsted. +G.~Ellingsrud and K.~L{\o}nsted. \newblock An equivariant {L}efschetz formula for finite reductive groups. \newblock {\em Math. Ann.}, 251(3):253--261, 1980. diff --git a/article_de_rham_cyclic.out b/article_de_rham_cyclic.out index ec8b0c6..a6b4d0f 100644 --- a/article_de_rham_cyclic.out +++ b/article_de_rham_cyclic.out @@ -1,5 +1,5 @@ \BOOKMARK [1][-]{section.1}{\376\377\0001\000.\000\040\000I\000n\000t\000r\000o\000d\000u\000c\000t\000i\000o\000n}{}% 1 -\BOOKMARK [1][-]{section.2}{\376\377\0002\000.\000\040\000N\000o\000t\000a\000t\000i\000o\000n}{}% 2 +\BOOKMARK [1][-]{section.2}{\376\377\0002\000.\000\040\000N\000o\000t\000a\000t\000i\000o\000n\000\040\000a\000n\000d\000\040\000p\000r\000e\000l\000i\000m\000i\000n\000a\000r\000i\000e\000s}{}% 2 \BOOKMARK [1][-]{section.3}{\376\377\0003\000.\000\040\000C\000y\000c\000l\000i\000c\000\040\000c\000o\000v\000e\000r\000s}{}% 3 \BOOKMARK [1][-]{section.4}{\376\377\0004\000.\000\040\000P\000r\000o\000o\000f\000\040\000o\000f\000\040\000M\000a\000i\000n\000\040\000T\000h\000e\000o\000r\000e\000m}{}% 4 \BOOKMARK 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Recall that $\ZZ/p^n$ has $p^n$ indecomposable representations over a field of characteristic~$p$. -We denote them by $J_1, \ldots, J_{p^n}$. Observe that $J_i$ is given by the Jordan block of size $i$ and eigenvalue $1$. +be the branch locus of $\pi$. In the article we often use the Iverson bracket notation: % +\[ +\llbracket P \rrbracket = +\begin{cases} + 1, & \textrm{ if $P$ is true,}\\ + 0, & \textrm{ if $P$ is false.} +\end{cases} +\] +% +We review now some facts from representation theory of finite groups. +Recall that $\ZZ/p^n$ has $p^n$ indecomposable representations over a field of characteristic~$p$. +We denote them by $J_1, \ldots, J_{p^n}$. Observe that $J_i$ is given by the Jordan block of size $i$ and eigenvalue $1$. Assume now that $G$ is a finite group with a normal cyclic $p$-Sylow subgroup $H = \langle \sigma \rangle \cong \ZZ/p^n$. Let $C := G/H$. +Recall that if $U$ is an indecomposable $k[G]$-module +then $U^{\sigma} := \ker(\sigma - 1)$ (the socle of $U$) is an indecomposable +$k[C]$-module. It turns out that the map +% +\begin{align*} + \Indec(k[G]) \to \Indec(k[C]) \times \{ 1, \ldots, p^n \}\\ + U \mapsto \left(U^{\sigma}, \frac{\dim_k U}{\dim_k U^{\sigma}} \right) +\end{align*} +% +is a bijection (cf. \cite[p. 35--37, 42 -- 43]{Alperin_local_rep}). We write +$\mc V(M, i)$ for the $k[G]$-module corresponding to a pair $(M, i) \in \Indec(k[C]) \times \{ 1, \ldots, p^n \}$. + +Finally, we recall the classical Chevalley-Weil formula. Keep the above notation and assume that $p \nmid \# G$. For any $Q \in Y(k)$ let $\chi_Q : G_Q \to k^{\times}$ be the fundamental character of $G_Q$ acting on the tangent space of $Q$. Then: +% +\begin{equation} + H^0(X, \Omega_X) \cong \bigoplus_{W \in \Indec(k[G])} M^{\oplus a_M}, +\end{equation} +% +where: +% +\begin{align*} + a_M := - \dim_k M + \sum_{Q \in Y(k)} \sum_{i = 0}^{e_{X/Y, Q} - 1} \left\langle \frac{-i}{e_{X/Y, Q}} \right\rangle \cdot N_{P, i}(M), +\end{align*} +% +and $N_{P, i}(M) := ???$. + \section{Cyclic covers} % \begin{Theorem} \label{thm:cyclic_de_rham} @@ -237,20 +272,9 @@ but it works for an arbitrary module). Moreover, for $i > 0$: % \begin{equation} \label{eqn:dim_of_Ti_Jl} - \dim_k T^i J_l = \llbracket i \le l \rrbracket, + \dim_k T^i J_l = \llbracket i \le l \rrbracket. \end{equation} % -where we use the Iverson bracket notation: -% -\[ -\llbracket P \rrbracket = -\begin{cases} - 1, & \textrm{ if $P$ is true,}\\ - 0, & \textrm{ if $P$ is false.} -\end{cases} -\] -% - In the inductive step we use also the group $H' := \ZZ/p^{n-1}$. In this case we denote the indecomposable $k[H']$-modules by $\mc J_1, \ldots, \mc J_{p^{n-1}}$ and $\mc T^i M := T^i_{H'} M$ for any $k[H']$-module $M$. @@ -308,6 +332,7 @@ The equality $\dim_k H^1(G, k) = \dim_k H^2(G, k)$ does not hold for non-cyclic \wedge(x_{1}, \ldots, x_s) \otimes \mathbb{F}_p[x_1, \ldots,x_s] & \text{ if } p>2 \end{cases} \] +Therefore, for $s>1$ the degree one and two parts of the cohomological ring, which correspond to the first and second cohomology groups, have different dimensions. \end{Remark} } % @@ -420,15 +445,15 @@ shows that $m_{\sigma - 1}$ is well-defined and injective. Recall also that by \cite[???]{Serre1979} there exist integers $i_{X/Y, P}^{(0)}, i_{X/Y, P}^{(1)}, \ldots$ such that for every $t \ge 0$: % \begin{align*} - u_{X/Y, P}^{(t)} &= i_{X/Y, P}^{(0)} + i_{X/Y, P}^{(1)} + \ldots + i_{X/Y, P}^{(t-1)}\\ - l_{X/Y, P}^{(t)} &= i_{X/Y, P}^{(0)} + i_{X/Y, P}^{(1)} \cdot p + \ldots + i_{X/Y, P}^{(t-1)} \cdot p^{t-1}. + u_{X/Y, P}^{(t)} &= i_{X/Y, P}^{(0)} + i_{X/Y, P}^{(1)} + \cdots + i_{X/Y, P}^{(t-1)}\\ + l_{X/Y, P}^{(t)} &= i_{X/Y, P}^{(0)} + i_{X/Y, P}^{(1)} \cdot p + \cdots + i_{X/Y, P}^{(t-1)} \cdot p^{t-1}. \end{align*} % Observe that: % \begin{align*} i_{X/X', P}^{(0)} &= i_{X/Y, P}^{(0)} + i_{X/Y, P}^{(1)} \cdot p,\\ - i_{X/X', P}^{(t)} &= p \cdot (i_{X/Y, P}^{(t + 1)} + \ldots + i_{X/Y, P}^{(n-1)}) \quad \textrm{ for } t > 0. + i_{X/X', P}^{(t)} &= p \cdot (i_{X/Y, P}^{(t + 1)} + \cdots + i_{X/Y, P}^{(n-1)}) \quad \textrm{ for } t > 0. \end{align*} % This implies that @@ -441,10 +466,10 @@ shows that $m_{\sigma - 1}$ is well-defined and injective. % \begin{align*} p \cdot (u_{X/Y, Q} - 1) &= - p \cdot (i^{(0)}_{X/Y, Q} + \ldots + i^{(m_Q - 1)}_{X/Y, Q} - 1)\\ + p \cdot (i^{(0)}_{X/Y, Q} + \cdots + i^{(m_Q - 1)}_{X/Y, Q} - 1)\\ &= (p-1) \cdot (i^{(0)}_{X/Y, Q} + 1) + (i^{(0)}_{X/Y, Q} + p \cdot i^{(1)}) \\ - &+ p \cdot (i^{(2)}_{X/Y, Q} + i^{(3)}_{X/Y, Q} + \ldots) - 1 \\ - &= (p-1) \cdot (l^{(1)}_{X/Y, Q} + 1) + (i^{(0)}_{X/Y', Q'} + i^{(1)}_{X/Y', Q'} + \ldots - 1)\\ + &+ p \cdot (i^{(2)}_{X/Y, Q} + i^{(3)}_{X/Y, Q} + \cdots) - 1 \\ + &= (p-1) \cdot (l^{(1)}_{X/Y, Q} + 1) + (i^{(0)}_{X/Y', Q'} + i^{(1)}_{X/Y', Q'} + \cdots - 1)\\ &= (p-1) \cdot (l^{(1)}_{X/Y, Q} + 1) + (u_{X/Y', Q'} - 1). \end{align*} % @@ -584,32 +609,10 @@ Let $X$ be a curve with an action of $G$ and write $Y := X/H$. For any $k[C]$-mo is uniquely determined by the $k[C]$-structure of $T^1 M, \ldots, T^{p^n} M$. \end{Lemma} \begin{proof} - This is basically \cite[proof of Theorem~1.1]{Bleher_Chinburg_Kontogeorgis_Galois_structure}. We sketch the proof for reader's convenience. - Assume that $G$ is a finite group with a normal cyclic $p$-Sylow subgroup $H = \langle \sigma \rangle \cong \ZZ/p^n$. Let $C := G/H$. - Recall that if $U$ is an indecomposable $k[G]$-module - then $U^{\sigma} := \ker(\sigma - 1)$ (the socle of $U$) is an indecomposable - $k[C]$-module. It turns out that the map - % - \begin{align*} - \Indec(k[G]) \to \Indec(k[C]) \times \{ 1, \ldots, p^n \}\\ - U \mapsto (U^{\sigma}, \frac{\dim_k U}{\dim_k U^{\sigma}}) - \end{align*} - % - is a bijection (cf. \cite[p. 35--37, 42 -- 43]{Alperin_local_rep}). We write - $\mc V(M, i)$ for the $k[G]$-module corresponding to a pair $(M, i) \in \Indec(k[C]) \times \{ 1, \ldots, p^n \}$. - Thus it comes from a character $\chi_U \in \wh{C} := \Hom(C, \CC)$. - It turns out that the map + This is basically \cite[proof of Theorem~1.1]{Bleher_Chinburg_Kontogeorgis_Galois_structure}. We sketch the proof for reader's convenience. Let $\psi : C \to k^{\times}$ be a primitive character. Write % \[ - U \mapsto (\dim_k U, \chi_U) - \] - % - is a bijection between the set of indecomposable $k[G]$-modules and the set $\{ 1, \ldots, p^n - 1 \} \times \wh{C}$. Fix a character $\chi$ that generates $\wh{C}$. - Write $U_{a, b}$ for the indecomposable $k[G]$-module with socle $\chi^a$ - and dimension $b$. Write - % - \[ - M \cong \bigoplus_{a, b} M_{a, b}^{\oplus n(a, b)}. + M \cong \bigoplus_{a, b} \mc V(\psi^a, b)^{\oplus n(a, b)}. \] \end{proof} % @@ -692,18 +695,18 @@ Let $X$ be a curve with an action of $G$ and write $Y := X/H$. For any $k[C]$-mo \begin{proof}[Proof of Main Theorem] As explained at the beginning of this section, it suffices to show this in the case when $G = H \rtimes_{\chi} C = \langle \sigma \rangle \rtimes_{\chi} \langle \rho \rangle \cong \ZZ/p^n \rtimes_{\chi} \ZZ/c$ and $k = \ol k$ by Lemma~\ref{lem:reductions}. We prove this by induction on~$n$. If $n = 0$, then it follows by Chevalley--Weil theorem. - Consider now two cases. Firstly, we assume that $X \to Y$ is \'{e}tale. Then the results of \cite{Garnek_equivariant} imply that the Hodge--de Rham exact sequence splits and + Consider now two cases. Firstly, we assume that $X \to Y$ is \'{e}tale. Then by Lemma~\ref{lem:G_invariants_\'{e}tale} and \cite[Corollary~2.4]{Garnek_equivariant} we have $\dim_k H^1_{dR}(X)^H = 2g_Y = \dim_k H^0(X, \Omega_X)^H + \dim_k H^1(X, \mc O_X)^H$. Therefore the Hodge--de Rham exact sequence splits by \cite[Lemma~5.3]{Garnek_equivariant} and % - \begin{equation} - H^1_{dR}(X) \cong H^0(X, \Omega_X) \oplus H^1(X, \mc O_X). - \end{equation} + \begin{align*} + H^1_{dR}(X) &\cong H^0(X, \Omega_X) \oplus H^1(X, \mc O_X)\\ + &\cong H^0(X, \Omega_X) \oplus H^1(X, \mc O_X)^{\vee} + \end{align*} % - By Lemma~\ref{lem:G_invariants_\'{e}tale} and \cite[Corollary~2.4]{Garnek_equivariant} we have $\dim_k H^1_{dR}(X)^H = 2g_Y = \dim_k H^0(X, \Omega_X)^H + \dim_k H^1(X, \mc O_X)^H$. Therefore the Hodge--de Rham exact sequence splits by \cite[Lemma~5.3]{Garnek_equivariant}. - Recall that by~\cite[Theorem~1.1]{Bleher_Chinburg_Kontogeorgis_Galois_structure} - the $k[G]$-module structure of $H^0(X, \Omega_X)$ is determined by the higher ramification data. This ends the proof in this case, - as $H^1(X, \mc O_X) \cong H^0(X, \Omega_X)^{\vee}$ by Serre's duality (cf. ???).\\ + (the last isomorphism follows from Serre's duality, cf. ???). + Now it suffices to note that by~\cite[Theorem~1.1]{Bleher_Chinburg_Kontogeorgis_Galois_structure} + the $k[G]$-module structure of $H^0(X, \Omega_X)$ is determined by the higher ramification data. This ends the proof in this case.\\ - Assume now that $X \to Y$ is not \'{e}tale. Analogously as in the previous case, Lemma~\ref{lem:TiM_isomorphism_hypoelementary} and proof of Theorem~\ref{thm:cyclic_de_rham} + Assume now that $X \to Y$ is not \'{e}tale. Lemma~\ref{lem:TiM_isomorphism_hypoelementary} and proof of Theorem~\ref{thm:cyclic_de_rham} yield an isomorphism of $k[C]$-modules: % \begin{equation} \label{eqn:TiM=T1M_chi}