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- W2138544094 abstract "Abstract In this article we study the Fourier space of a general hypergroup and its multipliers. The main result of this paper characterizes commutative hypergroups whose Fourier space forms a Banach algebra under pointwise product with an equivalent norm. Among those hypergroups whose Fourier space forms a Banach algebra, we identify a subclass for which the Gelfand spectrum of the Fourier algebra is equal to the underlying hypergroup. This subclass includes for instance, Jacobi hypergroups, Bessel-Kingman hypergroups." @default.
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- W2138544094 date "2007-02-01" @default.
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- W2138544094 title "Fourier algebra of a hypergroup. I" @default.
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- W2138544094 doi "https://doi.org/10.1017/s144678870001747x" @default.
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