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p-adic Galois representations of G_E with char(E) = p and the ring R: Gebhard Böckle (Essen)
The action of G_K on Frac(R) and (phi,Gamma)-modules: Juan Cervino (Essen)
C-representations I: Andre Chatzistamatiou (Essen)
C-representations II: Lassina Dembélé
p-adic modular forms à la Coleman: Raf Butenuth
Admissible representations: Johan Bosman
The local Langlands correspondence: Philipp Hartwig
Geometry of modular curves I: Martin Kreidl
The periods of a newform: Haluk Sengün (Essen)
The Leopoldt-Kubota p-adic zeta-function and more functions: Pietro Ploner
Morita duality: Björn Buth (Essen)
Harmonic modular symbols and the L-variant of Orton: Johan Bosman
Pseudo-representations II: Juan Cerviño (Essen)
The eigencurve: Johan Bosman (Essen)
Survey on Potential Modularity and the Seminar: Gabor Wiese
Skolem Problems II: Andre Chatzistamatiou
Properties of the eigencurve: Gabor Wiese (Essen)
Mod p Galois representations of G_E with char(E)=p: Björn Buth (Essen)
Witt vectors: Dzmitry Doryn (Essen)
The period rings B_cris and B_st: Stefan Kukulies (Essen)
Complex valued L-functions: Ambrus Pál (Imperial College, London)
The p-adic L-functions of modular forms and elliptic curves: Stefan Kukulies (Essen)
The p-adic upper half plane: Yamidt Tobon Bermudez
Continuous functions and measures on Z_p: Adam Mohamed
The Poisson kernel and harmonic cochains: Ralf Butenuth (Essen)
The Atkin-Lehner operator U_p and the Hecke algebra I: Archie Karumbidza
The Atkin-Lehner operator U_p and the Hecke algebra II: Oliver Bültel
Fredholm theory: Stefan Kukulies (Essen)
Pseudo-representations I: Haluk Sengün
Overview and motivation: Ulrich Görtz

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