| Softcover ISBN: | 978-2-85629-944-9 |
| Product Code: | SMFMEM/175 |
| List Price: | $57.00 |
| AMS Member Price: | $45.60 |
| Softcover ISBN: | 978-2-85629-944-9 |
| Product Code: | SMFMEM/175 |
| List Price: | $57.00 |
| AMS Member Price: | $45.60 |
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Book DetailsMémoires de la Société Mathématique de FranceVolume: 175; 2022; 114 ppMSC: Primary 20; 22; 16; 11
In this volume, the authors study the graded Ext-algebra \(E^{*}=Ext^{*}_{\mathrm{Mod}(G)}(k[G/I],k[G/I])\). Its degree zero piece \(E^{0}\) is the usual pro-\(p\) Iwahori-Hecke \(k\)-algebra \(H\).
The authors study \(E^{d}\) as an \(H\)-bimodule and deduce that for an irreducible admissible smooth \(k\)-representation \(V\) of \(G\), they have \(H^{d}(I,V)=0\) unless \(V\) is the trivial representation.
A publication of the Société Mathématique de France, Marseilles (SMF), distributed by the AMS in the U.S., Canada, and Mexico. Orders from other countries should be sent to the SMF. Members of the SMF receive a 30% discount from list.
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In this volume, the authors study the graded Ext-algebra \(E^{*}=Ext^{*}_{\mathrm{Mod}(G)}(k[G/I],k[G/I])\). Its degree zero piece \(E^{0}\) is the usual pro-\(p\) Iwahori-Hecke \(k\)-algebra \(H\).
The authors study \(E^{d}\) as an \(H\)-bimodule and deduce that for an irreducible admissible smooth \(k\)-representation \(V\) of \(G\), they have \(H^{d}(I,V)=0\) unless \(V\) is the trivial representation.
A publication of the Société Mathématique de France, Marseilles (SMF), distributed by the AMS in the U.S., Canada, and Mexico. Orders from other countries should be sent to the SMF. Members of the SMF receive a 30% discount from list.
