Minkowski valuations intertwining the special linear group

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Anisotropic fractional perimeters (2013, unknown): “[17,25]) and moment bodies in the theory of valuations on convex bodies (see [20, 23, 24]).”
The dual Minkowski problem for negative indices (2017, background): “for example, Haberl [19], Haberl & Parapatits [21,22], Haberl & Schuster [24], and LYZ [33, 36].”
Geometric measures in the dual Brunn–Minkowski theory and their associated Minkowski problems (2016, unknown): “, [4]–[7], [12], [37]–[39], [47]–[51], and [76]–[77]).”
Projection bodies in complex vector spaces (2011, methodology): “1, 2, 3, 4, 7, 8, 13, 20, 29] for some new developments. Inthecase ofthe projectionbody, A = K(V∗)endowed withMinkowski addition. Valuationswithvalues inK(V)orK(V∗)arecalled Minkowski valuations. See [6, 18, 24, 25, 26, 27, 28, 44, 46, 47, 48] for more information on Minkowski valuations. In this pa”
Minkowski valuations and generalized valuations (2015, background): “In a more recent influential article, Ludwig [41] coined the name Minkowski valuations for such maps and started a line of research concerned with the classification of Minkowski valuations intertwining linear transformations, see [1, 2, 30, 40, 42, 61, 65].”
Anisotropic fractional Sobolev norms (2013, background): “[12, 20]) and moment bodies within the theory of valuations on convex bodies (see [14, 17, 18]).”