Segal Algebra as an Ideal in its Second Dual Space

Authors

HEYBET S. MUSTAFAYEV

Abstract

For a locally compact group G, let S(G) be a symmetric Segal algebra. We prove that S(G) is an ideal in its second dual space if and only if G is compact, where the second dual is equipped with an Arens multiplication.

DOI

-

First Page

323

Last Page

332

Recommended Citation

MUSTAFAYEV, H. S (1999). Segal Algebra as an Ideal in its Second Dual Space. Turkish Journal of Mathematics 23 (2): 323-332. https://doi.org/-