Mathematics – Analysis of PDEs
Scientist
Mathematics
Analysis of PDEs
Scientist
U Toronto
$L^2$ blowup solutions of cubic NLS on $\R^2$ concentrate a fixed amount of mass
A priori bounds and weak solutions for the nonlinear Schrödinger equation in Sobolev spaces of negative order
A refined global well-posedness result for Schrodinger equations with derivative
A remark on normal forms and the "upside-down" I-method for periodic NLS: growth of higher Sobolev norms
A remark on the concentration phenomenon for the L^2-critical nonlinear Schrodinger equations
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