$L_{3,\infty}$-решения уравнений Навье - Стокса и обратная единственность@@@$L_{3,\infty}$-solutions of the Navier - Stokes equations and backward uniqueness

By Л Искауриаза, Luis Escauriaza, Григорий Александрович Серeгин, Grigorii Aleksandrovich Seregin, Владимир Шверак, Vladimir Sverak. 2003

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Regularity Criteria for the Three-dimensional Navier-Stokes Equations (2008, background): “Most recently, there has been some progress along these lines (see, for example, [2], [3], [15], [18], [19], [21], [41], [42], and references therein) which states, roughly speaking, that a strong solution u exists on the time interval [0, T ] for as long as (1.5) u ∈ L p ([0, T ], L q (Ω)), with 2…”
Two regularity criteria for the 3D MHD equations (2009, background): “The global regularity issue has been thoroughly investigated for the 3D Navier-Stokes equations and many important regularity criteria have been established (see, e.g., [3],[4],[5],[6],[8],[9],[10],[12], [14],[15],[20],[21],[25],[29],[30], [31],[32],[37],[41],[42],[44],[46],[53],[54]).”