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  1. null (Ed.)
  2. The authors extract the scattering profile for global, bounded in energy, solutions of the energy critical nonlinear wave equation. 
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  3. The authors establish an optimal lower bound for the decay of solutions of Schrodinger equations in the plane, when the potential has a negative part which decays exponentially. 
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  4. The authors establish an instantaneous gain of regularity to the left, for solutions og the k-generalized KdV equations with data in Sobolev spaces of fractional order 
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  5. The authors establish a decomposition at the blow-up point of blow-up solutions of the energy critical wave maps, whose energy is slightly above the one of the ground state. 
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