Hi,
Is there a simple proof of the weight monodromy conjecture in the case of a curve over a mixed characteristic local field?
Thanks!
Hi, Is there a simple proof of the weight monodromy conjecture in the case of a curve over a mixed characteristic local field? Thanks! 


It seems to me that you can find a proof in the paper of Raynaud: 1motifs et monodromie géométrique. Astérisque No. 223 (1994), 295–319. I don't know if this is "simple" but it is about curves and their Jacobian varieties. The argument involves the theory of 1motives and the rigid uniformisation of abelian varieties. 

