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We establish a partial regularity result for solutions of parabolic systemswith general $\varphi$-growth, where $\varphi$ is an Orlicz function. In thissetting we can develop a unified approach that is independent of the degeneracyof system and relies on two caloric approximation results: the$\varphi$-caloric approximation, which was introduced in Diening, Schwarzacher,Stroffolini and Verde (2017) (arXiv:1606.01706), and an improved version of the\mathcal{A}-caloric approximation, which we prove without using the classicalcompactness method.

Partial regularity for degenerate parabolic systems with general growth via caloric approximations