For parabolic p-Laplacian systems, local L^{μs} integrability of the non-divergence right-hand side implies Du belongs to L^s_loc, with μ depending explicitly on p, N, and s > p.
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Calder\'on-Zygmund estimates for parabolic $p$-Laplacian systems with non-divergence form right-hand sides
For parabolic p-Laplacian systems, local L^{μs} integrability of the non-divergence right-hand side implies Du belongs to L^s_loc, with μ depending explicitly on p, N, and s > p.