Abstract
An algebra of simple operators has been shown to be strongly dense in the algebra of all bounded linear operators on function spaces of a compact (not necessarily abelian) group. Further, it is proved that the same result is also true for L{sup 2}(G) if G is a locally compact (not necessarily compact) abelian group. (author). 6 refs.
Citation Formats
Somasundaram, S, and Mohammad, N.
Strong density of a class of simple operators.
IAEA: N. p.,
1991.
Web.
Somasundaram, S, & Mohammad, N.
Strong density of a class of simple operators.
IAEA.
Somasundaram, S, and Mohammad, N.
1991.
"Strong density of a class of simple operators."
IAEA.
@misc{etde_10113331,
title = {Strong density of a class of simple operators}
author = {Somasundaram, S, and Mohammad, N}
abstractNote = {An algebra of simple operators has been shown to be strongly dense in the algebra of all bounded linear operators on function spaces of a compact (not necessarily abelian) group. Further, it is proved that the same result is also true for L{sup 2}(G) if G is a locally compact (not necessarily compact) abelian group. (author). 6 refs.}
place = {IAEA}
year = {1991}
month = {Aug}
}
title = {Strong density of a class of simple operators}
author = {Somasundaram, S, and Mohammad, N}
abstractNote = {An algebra of simple operators has been shown to be strongly dense in the algebra of all bounded linear operators on function spaces of a compact (not necessarily abelian) group. Further, it is proved that the same result is also true for L{sup 2}(G) if G is a locally compact (not necessarily compact) abelian group. (author). 6 refs.}
place = {IAEA}
year = {1991}
month = {Aug}
}