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20012005
most citedStable manifolds for an orbitally unstable NLS

42 citations · 87 across the 10 of their papers we have counts for

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math.AP20057 cited

On the focusing critical semi-linear wave equation

Joachim Krieger, Wilhelm Schlag

The focusing critical wave equation in three dimensions exhibits a special class of static solutions which are linearly unstable. These solutions decay like an inverse first power.…

math.AP20058 cited

Spectral Theory and Nonlinear PDE: a Survey

Wilhelm Schlag

This is a slightly modified version of the survey article. Minor changes to the text and the references have been made.

math.AP20054 cited

Non-generic blow-up solutions for the critical focusing NLS in 1-d

Joachim Krieger, Wilhelm Schlag

This paper addresses the existence of codimension one stable manifolds for the pseudo-conformal blow-up solution for critical one-dimensional NLS. By the work of Perelman and Merle…

math.AP20056 cited

Dispersive estimates for Schroedinger operators: A survey

Wilhelm Schlag

We present some old and new results on dispersive estimates for Schroedinger equations.

math.AP200516 cited

Stable manifolds for all monic supercritical NLS in one dimension

Joachim Krieger, Wilhelm Schlag

We show that all supercritical monic focusing NLS in one space dimension exhibit asymptotic stability of perturbed standing waves provided the perturbations are chosen on a small h…

math.AP2004

Dispersive estimates for Schrödinger operators in the presence of a resonance and/or an eigenvalue at zero energy in dimension three: I

Burak Erdogan, Wilhelm Schlag

We prove dispersive estimates for Schroedinger operators in dimension three without any assumptions on zero energy. Ie, we allows resonances and/or eigenvalues at zero energy.