Asymptotically regular problems I: Higher integrability

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Global Calderón–Zygmund theory for nonlinear parabolic systems (2013, background): “A local Calder´on & Zygmund theory and partial Lipschitz regularity for asymptotically regular elliptic systems and minimizers has been developed by Scheven & Schmidt [39, 40].”
On the Dirichlet problem for variational integrals in BV (2012, background): “Moreover, adopting notions of generalized minimizers as in [75] one might handle even non-quasiconvex situations.”
Lipschitz estimates for systems with ellipticity conditions at infinity (2016, background): “We also refer to [9,12,16,18,21,35,37] for convexity and growth conditions at infinity.”