id	author	title	date	pages	extension	mime	words	sentence	flesch	summary	cache	txt
ma-254	Bataka, Ky T.; Mensah, Yaogan	The Rellich-Kondrachov Theorem for Gelfand Pairs Over Hypergroups	2025	10	.pdf	application/pdf	3360	229	80	10.28924/ada/ma.5.3 3(2) ∀x, y ∈ H, supp(δx ∗ δy ) ⊂ H. Let G be a hypergroup and let K be a compact subhypergroup of G. For x, y ∈ G, x ∗ y standsfor the support of δx ∗ δy . the mapping (µ, ν) 7→ µ ∗ ν is continuous from Mb(G)×Mb(G) into Mb(G),(b) ∀x, y ∈ G, δx ∗ δy is a probability measure such that supp(δx ∗ δy ) is compact.(c)	cache/ma-254.pdf	txt/ma-254.txt
