equivariant

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Equivariant

Let $G$ be a group acting on $X$ and $Y$ . Then $H : X \to Y$ is equivariant if

H (g \circ x) = g \circ H (x) \forall g \in G and x \in X

(Where $g$ is an action)

File
Equivariant Machine Learning Projects
EMLP library
convolutional graph filters are permutation equivariant
convolutional graph filters are shift equivariant
graph SAGE
2025-02-17 graphs lecture 8
2025-02-24 graphs lecture 10
2025-03-05 graphs lecture 12
2025-01-21 equivariant lecture 1
2025-02-25 equivariant lecture 4
2025-03-11 equivariant lecture 7
Equivariant Project