In this paper we initiate the study of real group algebras and investigate some of its aspects. Let L1 (G) be a group algebra of a locally compact group G,τ :G →G be a group homeomorphism such that τ 2 =τοτ = 1, the identity map, and Lp (G,τ ) = { f ∈ Lp (G) : fοτ = f } ( p ≥ 1) . In this paper, among other results, we clarify the structure of Lp (G,τ ) and characterize amenability of L1 (G,τ ) and identify its multipliers.
EBADIAN, A., MEDGHALCHI, A. (2004). REAL GROUP ALGEBRAS. Iranian Journal of Science and Technology (Sciences), 28(2), 289-298. doi: 10.22099/ijsts.2004.2878
MLA
A. EBADIAN; A. R. MEDGHALCHI. "REAL GROUP ALGEBRAS". Iranian Journal of Science and Technology (Sciences), 28, 2, 2004, 289-298. doi: 10.22099/ijsts.2004.2878
HARVARD
EBADIAN, A., MEDGHALCHI, A. (2004). 'REAL GROUP ALGEBRAS', Iranian Journal of Science and Technology (Sciences), 28(2), pp. 289-298. doi: 10.22099/ijsts.2004.2878
VANCOUVER
EBADIAN, A., MEDGHALCHI, A. REAL GROUP ALGEBRAS. Iranian Journal of Science and Technology (Sciences), 2004; 28(2): 289-298. doi: 10.22099/ijsts.2004.2878
', './data/ijsts/coversheet/cover_en.jpg'))