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Scaling-critical well-posedness for continuum Calogero-Moser models
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abstract
We prove that the focusing and defocusing continuum Calogero--Moser models are well-posed in the scaling-critical space $L^2_+(\mathbb R)$. In the focusing case, this requires solutions to have mass less than that of the soliton.
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Cited by 1 Pith paper
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Traveling periodic waves and breathers in the nonlocal derivative NLS equation
For both signs of the nonlocal derivative NLS equation, the paper proves background stability under stated restrictions and derives determinant-form N-breather solutions on traveling periodic wave backgrounds.
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