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Non-unique weak solutions of forced SQG

Published 20 Oct 2023 in math.AP | (2310.13537v1)

Abstract: We construct non-unique weak solutions θ∈Ct<sup>0Cx<sup>0−\theta\in C_t<sup>0C_x<sup>{0-} for forced surface quasi-geostrophic (SQG) equation. This is achieved through a convex integration scheme adapted to the sum-difference system of two distinct solutions. Without external forcing, non-unique weak solutions θ\theta in space Ct<sup>0Cx<sup>αC_t<sup>0C_x<sup>{\alpha} with $\alpha&lt;-\frac15$ were constructed by Buckmaster, Shkoller and Vicol, and Isett and Ma.

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