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Nondispersive solutions to the $L^2$-critical half-wave equation

Joachim Krieger

We consider the focusing

L^2

-critical half-wave equation in one space dimension

i \partial_t u = D u - |u|^2 u,

where

D

denotes the first-order fractional derivative. Standard arguments show that there is a critical threshold

M_* > 0

such that all ...

Springer Verlag2013

Argument map

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Nondispersive solutions to the $L^2$-critical half-wave equation

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On a problem in relation with the values of the argument of the Riemann zeta function in the neighborhood of points where zeta is large

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Improved carry chain mapping for the VTR flow

On a problem in relation with the values of the argument of the Riemann zeta function in the neighborhood of points where zeta is large

On the benefits of diffusion cooperation for distributed optimization and learning

Supramenable groups

Benchmarking Image-Processing Algorithms for Biomicroscopy: Reference Datasets and Perspectives

Early detection, warnings, weak signals and seeds of change: A turbulent domain of futures studies

Ecomorphodynamic conditions for the emergence of river anabranching patterns

Nondispersive solutions to the $L^2$-critical half-wave equation

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