Abstract
In this paper we discuss the formulation of the Stone-Weierstrass approximation theorem for vector-valued functions and then determine whether the classical Stone-Weierstrass theorem for scalar-valued functions can be deduced from the above one. We also state some open problems in this area. (author). 15 refs.
Citation Formats
Khan, L A.
On the Stone-Weierstrass theorem for scalar and vector valued functions.
IAEA: N. p.,
1991.
Web.
Khan, L A.
On the Stone-Weierstrass theorem for scalar and vector valued functions.
IAEA.
Khan, L A.
1991.
"On the Stone-Weierstrass theorem for scalar and vector valued functions."
IAEA.
@misc{etde_10118374,
title = {On the Stone-Weierstrass theorem for scalar and vector valued functions}
author = {Khan, L A}
abstractNote = {In this paper we discuss the formulation of the Stone-Weierstrass approximation theorem for vector-valued functions and then determine whether the classical Stone-Weierstrass theorem for scalar-valued functions can be deduced from the above one. We also state some open problems in this area. (author). 15 refs.}
place = {IAEA}
year = {1991}
month = {Sep}
}
title = {On the Stone-Weierstrass theorem for scalar and vector valued functions}
author = {Khan, L A}
abstractNote = {In this paper we discuss the formulation of the Stone-Weierstrass approximation theorem for vector-valued functions and then determine whether the classical Stone-Weierstrass theorem for scalar-valued functions can be deduced from the above one. We also state some open problems in this area. (author). 15 refs.}
place = {IAEA}
year = {1991}
month = {Sep}
}