  Deligne's weight-monodromy conjecture gives control over the poles of local
factors of L-functions of varieties at places of bad reduction. His proof in
characteristic p was a step in his proof of the generalized Weil conjectures.
Scholze developed the theory of perfectoid spaces to transfer Deligne's proof
to characteristic 0, proving the conjecture for complete intersections in toric
varieties. Building on Scholze's techniques, we prove the weight-monodromy
conjecture for complete intersections in abelian varieties.
