Uploaded January 2026 | Updated September 2026, 2 weeks ago
The soliton resolution conjecture for a dispersive equation claims that, in the long time asymptotics, every solution
decouples as a sum of soliton solutions up to a radiative remainder.
I will discuss a recent proof of this conjecture in the special case of the Benjamin-Ono equation ( in collaboration with Louise Gassot and Peter Miller).
Patrick Gerard (Univ. Paris-Saclay, LMO)
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Find this and many more scientific videos on carmin.tv - a French video platform for mathematics and their interactions with other sciences offering extra functionalities tailored to meet the needs of the research community.
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The soliton resolution conjecture for a dispersive equation claims that, in the long time asymptotics, every solution
decouples as a sum of soliton solutions up to a radiative remainder.
I will discuss a recent proof of this conjecture in the special case of the Benjamin-Ono equation ( in collaboration with Louise Gassot and Peter Miller).
Patrick Gerard (Univ. Paris-Saclay, LMO)
===
Find this and many more scientific videos on carmin.tv - a French video platform for mathematics and their interactions with other sciences offering extra functionalities tailored to meet the needs of the research community.
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