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Results: 1 to 30 of 39 found      Go to page: 1 2

[1] Konstantin Ardakov and Christian Johansson. A canonical dimension estimate for non-split semisimple $p$-adic Lie groups. Represent. Theory 20 (2016) 128-138.
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[2] Moshe Adrian, Baiying Liu, Shaun Stevens and Peng Xu. On the Jacquet Conjecture on the local converse problem for $p$-adic $\mathrm{GL}_N$. Represent. Theory 20 (2016) 1-13.
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[3] Gerasimos Dousmanis. A note on reductions of $2$-dimensional crystalline Galois representations. Proc. Amer. Math. Soc. 142 (2014) 3713-3729.
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[4] Dihua Jiang. Automorphic Integral Transforms for Classical Groups I: Endoscopy Correspondences. Contemporary Mathematics 614 (2014) 179-242.
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[5] O. Yu. Ivanova. Kurihara classification and maximal depth extensions for multidimensional local fields. St. Petersburg Math. J. 24 (2013) 877-901.
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[6] Stefano Morra. Invariant elements for $p$-modular representations of ${\mathbf{GL}}_{2}({\mathbf{Q}}_p)$. Trans. Amer. Math. Soc. 365 (2013) 6625-6667.
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[7] Jesús Guillera and Wadim Zudilin. “Divergent” Ramanujan-type supercongruences. Proc. Amer. Math. Soc. 140 (2012) 765-777. MR 2869062.
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[8] Ping-Shun Chan. Invariant representations of $\mathrm {GSp}(2)$ under tensor product with a quadratic character. Memoirs of the AMS 204 (2010) MR 2640721.
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[9] Daniel Bump and Maki Nakasuji. Integration on $p$-adic groups and crystal bases. Proc. Amer. Math. Soc. 138 (2010) 1595-1605. MR 2587444.
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[10] Matthew Baker, Brian Conrad, Samit Dasgupta, Kiran S. Kedlaya and Jeremy Teitelbaum; , David Savitt and Dinesh S. Thakur (Editors). $p$-adic Geometry. University Lecture Series 45 (2008) MR MR2482343.
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[11] Samit Dasgupta and Jeremy Teitelbaum. The $p$-adic upper half plane. University Lecture Series 45 (2008) 65-121.
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[12] Vladimir Berkovich. Non-archimedean analytic geometry: first steps. University Lecture Series 45 (2008) 1-7.
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[13] Brian Conrad. Several approaches to non-archimedean geometry. University Lecture Series 45 (2008) 9-63.
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[14] Kiran S. Kedlaya. $p$-adic cohomology: from theory to practice. University Lecture Series 45 (2008) 175-203.
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[15] Matthew Baker. An introduction to Berkovich analytic spaces and non-archimedean potential theory on curves. University Lecture Series 45 (2008) 123-174.
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[16] Keith M. Rogers. A van der Corput lemma for the $p$-adic numbers. Proc. Amer. Math. Soc. 133 (2005) 3525-3534. MR 2163587.
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[17] F. Andreatta and E. Z. Goren. Hilbert modular forms: mod $p$ and $p$-adic aspects. Memoirs of the AMS 173 (2005) MR 2110225.
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[18] Eric Mortenson. Supercongruences for truncated ${}_{n+1}F_{n}$ hypergeometric series with applications to certain weight three newforms. Proc. Amer. Math. Soc. 133 (2005) 321-330. MR 2093051.
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[19] U. K. Anandavardhanan, Anthony C. Kable and R. Tandon. Distinguished representations and poles of twisted tensor $L$-functions. Proc. Amer. Math. Soc. 132 (2004) 2875-2883. MR 2063106.
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[20] Kolyvagin's theorem. CBMS Regional Conference Series in Mathematics 101 (2003) 113-123.
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[21] Totally real fields. CBMS Regional Conference Series in Mathematics 101 (2003) 79-86.
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[22] Henri Darmon. Rational Points on Modular Elliptic Curves. CBMS Regional Conference Series in Mathematics 101 (2003) MR MR2020572.
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[23] Heegner points on $X_0(N)$. CBMS Regional Conference Series in Mathematics 101 (2003) 29-44.
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[24] Elliptic curves. CBMS Regional Conference Series in Mathematics 101 (2003) 1-11.
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[25] Modular forms. CBMS Regional Conference Series in Mathematics 101 (2003) 13-27.
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[26] Rigid analytic modular forms. CBMS Regional Conference Series in Mathematics 101 (2003) 57-66.
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[27] Integration on $\mathcal {H}_p\times \mathcal {H}$. CBMS Regional Conference Series in Mathematics 101 (2003) 97-111.
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[28] Heegner points on Shimura curves. CBMS Regional Conference Series in Mathematics 101 (2003) 45-55.
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[29] Rigid analytic modular parametrisations. CBMS Regional Conference Series in Mathematics 101 (2003) 67-77.
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[30] ATR points. CBMS Regional Conference Series in Mathematics 101 (2003) 87-95.
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Results: 1 to 30 of 39 found      Go to page: 1 2


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