On the locally functionally countable subalgebra of C(X) on locally functionally countable subalgebra of C(X)

Let $C_c(X)=\{f\in C(X) : |f(X)|\leq \aleph_0\}$, $C^F(X)=\{f\in C(X): |f(X)|<\infty\}$, and $L_c(X)=\{f\in C(X) : \overline{C_f}=X\}$, where $C_f$ is the union of all open subsets $U\subseteq X$ such that $|f(U)|\leq\aleph_0$, and $C_F(X)$ be the socle of $C(X)$ (i.e., the sum of minimal ideals of...

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Ngā kaituhi matua:	O. A. S. Karamzadeh, M. Namdari, S. Soltanpour
Hōputu:	Artigo
Reo:	Inglês
I whakaputaina:	Universitat Politècnica de València 2015-10-01
Rangatū:	Applied General Topology
Ngā marau:	functionally countable space socle, zero-dimensional space scattered space locally scattered space, $\aleph_0$-selfinjective.
Urunga tuihono:	http://polipapers.upv.es/index.php/AGT/article/view/3445
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