Corrigendum to “Global heat kernel estimates for symmetric jump processes”

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Regularity results for nonlocal parabolic equations (2013, background): “The articles [22], [3], [17] extend [21] and treat regularity and estimates of the heat kernel.”
Local Regularity for Parabolic Nonlocal Operators (2012, background): “The approach of [3] has been extended significantly, see [10] as one example.”
The weak Harnack inequality for the Boltzmann equation without cut-off (2016, background): “THE WEAK HARNACK INEQUALITY FOR THE BOLTZMANN EQUATION WITHOUT CUT-OFF 9 is made in [44], [14], [41], [29] and [21].”
Transition Density Estimates for a Class of Lévy and Lévy-Type Processes (2009, background): “See [11] for the heat kernel estimates for a class of symmetric jump processes in R with exponentially decaying jump kernels.”
Estimates of transition densities and their derivatives for jump Lévy processes (2013, background): “Bounds for the transition density of a class of Markov processes with jump intensities which are not necessarily translation invariant but dominated by the Lévy measure of the stable rotation invariant process were given in [5, 6, 15].”
Dirichlet heat kernel estimates for rotationally symmetric Lévy processes (2013, unknown): “Then as a special case of the much more general results from [10, 19], we have c−1((Φ−1(t))−d ∧ tj(C−1 4 r)) p(t, r) c((Φ−1(t))−d ∧ tj(C4r)) for (t, r) ∈ (0, 1] × (0,∞),”