Multifractal analysis of divergence points of deformed measure theoretical Birkhoff averages

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A PANORAMA OF SPECIFICATION-LIKE PROPERTIES AND THEIR CONSEQUENCES (2015, background): “There is a vast literature on this topic, see [63, 62, 29] to mention only a few contributions.”
A variational principle for topological pressure for certain non‐compact sets (2008, unknown): “L. Olsen, ‘Multifractal analysis of divergence points of deformed measure theoretical Birkhoff averages’, J. Math.”
Lyapunov Spectrum of Asymptotically Sub-additive Potentials (2009, background): “In this case, the topological entropy (or the Hausdorff dimension) of the level sets of Birkhoff averages has been extensively studied in the recent two decades (see, e.g., [13, 7, 41, 9, 20, 21, 34, 27, 8, 42, 47, 23, 16, 22, 1, 2, 29] and references therein).”
Multifractal analysis of non-uniformly hyperbolic systems (2008, methodology): “These results are well understood in the case of uniformly contracting systems (see [12],[10],[2]).”
Normal and Non‐Normal Points of Self‐Similar Sets and Divergence Points of Self‐Similar Measures (2003, background): “This result is a special case of a more general result in [13].”