Flow by powers of the Gauss curvature

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Asymptotic behavior of flows by powers of the Gaussian curvature (2016, background): “2 SIMON BRENDLE, KYEONGSU CHOI, AND PANAGIOTA DASKALOPOULOS Lee [17] for α ∈ ( 1 n , 1], and by Andrews, Guan, and Ni [5] in the remaining case α ∈ (1,∞).”
The Lp dual Minkowski problem and related parabolic flows (2021, methodology): “When q = n+ 1, this is to ask if the sphere is the only soliton to the α-Gauss curvature flow [4, 12], and an affirmative answer was obtained for p ∈ (−n− 1, 1) [12] and for p ≥ 1 [36].”
A flow method for the dual Orlicz–Minkowski problem (2020, unknown): “[2, 3, 9, 10, 13, 16, 19, 24, 25, 37, 61, 62] and references therein.”
Variations of a class of Monge–Ampère-type functionals and their applications (2021, methodology): “This functional was used by Andrews-Guan-Ni [3] in the study of the flow (1.”