The space of isometry covariant tensor valuations

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Minkowski valuations intertwining the special linear group (2012, unknown): “, [24–26,29,30,35,37–39,56–58]).”
Minkowski valuations and generalized valuations (2015, background): “, [4, 9, 13, 31, 43]) and, more general, equivariant tensor valued valuations, where A = SymRn (see [3, 10, 35, 67]).”
Kinematic formulas for tensor valuations (2014, background): “In the literature [27, 28], O(n)-covariant tensor valuations are sometimes just called tensor valuations, but in the recent work [49] it turned out that the study of G-covariant tensor valuations for other groups (in particular, for the unitary group) is very fruitful as well.”
Algebraic Integral Geometry (2010, background): “ons. Their study has been initiated by McMullen [48] and Alesker [5]. Recently, remarkable progress in the study of kinematic formulas for tensor valuations was made by Hug, Schneider and R. Schuster [36, 37]. One may hope and expect that some algebraic tools will be useful in simplifying their form”
Harmonic Analysis of Translation Invariant Valuations (2010, background): “The case of symmetric tensors, namely Γ = SymV , has been intensively treated in [3, 28, 29, 33, 48].”