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- W3049386543 abstract "The study of $G$-equivariant operators is of great interest to explain and understand the architecture of neural networks. In this paper we show that each linear $G$-equivariant operator can be produced by a suitable permutant measure, provided that the group $G$ transitively acts on a finite signal domain $X$. This result makes available a new method to build linear $G$-equivariant operators in the finite setting." @default.
- W3049386543 created "2020-08-21" @default.
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- W3049386543 date "2020-08-07" @default.
- W3049386543 modified "2023-09-27" @default.
- W3049386543 title "On the finite representation of group equivariant operators via permutant measures." @default.
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