TY - JOUR
T1 - P-embeddings
AU - Bhattacharjee, Papiya
AU - Knox, Michelle L.
AU - McGovern, Warren Wm
PY - 2013/8/15
Y1 - 2013/8/15
N2 - This is the sequel to Bhattacharjee et al. (in press) [3] where the notion of a p-extension of commutative rings was investigated: a unital extension of commutative rings, say Rright arrow, hookedS, is a p-extension if for every s∈S there is an r∈R such that rS=sS. In this article we apply the theory of p-extensions to rings of continuous functions. We show that this concept lays between the concepts of C*-embeddings and z-embeddings.
AB - This is the sequel to Bhattacharjee et al. (in press) [3] where the notion of a p-extension of commutative rings was investigated: a unital extension of commutative rings, say Rright arrow, hookedS, is a p-extension if for every s∈S there is an r∈R such that rS=sS. In this article we apply the theory of p-extensions to rings of continuous functions. We show that this concept lays between the concepts of C*-embeddings and z-embeddings.
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U2 - 10.1016/j.topol.2013.06.002
DO - 10.1016/j.topol.2013.06.002
M3 - Article
AN - SCOPUS:84882842731
SN - 0166-8641
VL - 160
SP - 1566
EP - 1576
JO - Topology and its Applications
JF - Topology and its Applications
IS - 13
ER -