Definition:Composition of Subsets of Topological Group
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Definition
Let $\struct {G, \odot, \tau}$ be a topological group.
Let $A, B \subseteq G$.
We define the composition $A \odot B$ by:
- $A \odot B = \set {a \odot b : a \in A, \, b \in B}$
Also see
Sources
- 2014: Loukas Grafakos: Classical Fourier Analysis (3rd ed.) ... (previous) ... (next): $1.1.2$: Examples of Topological Groups