Geometric methods in algebra and number theory (Q2386587)

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Geometric methods in algebra and number theory
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    Geometric methods in algebra and number theory (English)
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    31 August 2005
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    The articles of this volume will be reviewed individually. Indexed articles: \textit{Bauer, Ingrid; Catanese, Fabrizio; Grunewald, Fritz}, Beauville surfaces without real structures, 1-42 [Zbl 1094.14508] \textit{Bogomolov, Fedor; Tschinkel, Yuri}, Couniformization of curves over number fields, 43-57 [Zbl 1223.14027] \textit{Budur, Nero}, On the \(V\)-filtration of \({\mathcal D}\)-modules, 59-70 [Zbl 1102.32006] \textit{Chai, Ching-Li}, Hecke orbits on Siegel modular varieties, 71-107 [Zbl 1143.14021] \textit{Cluckers, Raf; Loeser, François}, Ax-Kochen-Eršov theorems for \(p\)-adic integrals and motivic integration, 109-137 [Zbl 1159.12314] \textit{De Concini, Corrado; Procesi, Claudio}, Nested sets and Jeffrey-Kirwan residues, 139-149 [Zbl 1093.52503] \textit{Ellenberg, Jordan S.; Venkatesh, Akshay}, Counting extensions of function fields with bounded discriminant and specified Galois group, 151-168 [Zbl 1085.11057] \textit{Hassett, Brendan}, Classical and minimal models of the moduli space of curves of genus two, 169-192 [Zbl 1094.14017] \textit{Hausel, Tamás}, Mirror symmetry and Langlands duality in the non-abelian Hodge theory of a curve, 193-217 [Zbl 1099.14026] \textit{Pineiro, Jorge; Szpiro, Lucien; Tucker, Thomas J.}, Mahler measure for dynamical systems on \(\mathbb P^1\) and intersection theory on a singular arithmetic surface, 219-250 [Zbl 1101.11020] \textit{Pink, Richard}, A combination of the conjectures of Mordell-Lang and André-Oort, 251-282 [Zbl 1200.11041] \textit{Spitzweck, Markus}, Motivic approach to limit sheaves, 283-302 [Zbl 1104.14008] \textit{Swinnerton-Dyer, Peter}, Counting points on cubic surfaces. II, 303-309 [Zbl 1127.11043] \textit{Tamvakis, Harry}, Quantum cohomology of isotropic Grassmannians, 311-338 [Zbl 1093.14077] \textit{Zarhin, Yuri G.}, Endomorphism algebras of superelliptic Jacobians, 339-362 [Zbl 1086.11026]
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