Markus Keel

most citedLocal and global well-posedness of wave maps on

R^{1 + 1}

for rough data

41 citations · 41 across the 2 of their papers we have counts for

collaborators

2 papers

math.AP1998★ 41 cited

Local and global well-posedness of wave maps on $R^{1 + 1}$ for rough data

Marcus Keel, Terence Tao

We prove local and global existence from large, rough initial data for a wave map between 1+1 dimensional Minkowski space and an analytic manifold. Included here is global existenc…

alg-geom1997

On the cone of curves of an abelian variety

Thomas Bauer

Let $X$ be a smooth projective variety over the complex numbers. One knows by the Cone Theorem that the closed cone of curves of $X$ is rational polyhedral whenever $c_{1} (X)$ is amp…

Local and global well-posedness of wave maps on R1+1 for rough data

On the cone of curves of an abelian variety

Local and global well-posedness of wave maps on $R^{1 + 1}$ for rough data