W. Staubach

most citedDecay for the wave and Schroedinger evolutions on manifolds with conical ends, Part II

5 citations · 10 across the 4 of their papers we have counts for

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math.AP2008★ 5 cited

Decay for the wave and Schroedinger evolutions on manifolds with conical ends, Part II

Wilhelm Schlag, Avy Soffer, Wolfgang Staubach

Global in time dispersive estimates for the Schroedinger and wave evolutions are obtained on manifolds with conical ends whose Hamiltonian flow exhibits trapping. This paper deals…

math.AP2008

Decay for the wave and Schroedinger evolutions on manifolds with conical ends, Part I

Wilhelm Schlag, Avy Soffer, Wolfgang Staubach

Global in time dispersive estimates for the Schroedinger and wave evolutions are obtained on manifolds with conical ends whose Hamiltonian flow exhibits trapping. This paper deals…

math.AP2004★ 1 cited

$L^{2}$ blowup solutions of cubic NLS on $R^{2}$ concentrate a fixed amount of mass

J. Colliander, W. Staubach

The authors have found an error in their argument, so this paper is withdrawn.

Decay for the wave and Schroedinger evolutions on manifolds with conical ends, Part II

Decay for the wave and Schroedinger evolutions on manifolds with conical ends, Part I

L2 blowup solutions of cubic NLS on R2 concentrate a fixed amount of mass

$L^{2}$ blowup solutions of cubic NLS on $R^{2}$ concentrate a fixed amount of mass