Non-removable ideals in commutative topological algebras with separately continuous multiplication.
Müller, Vladimir
Collectanea Mathematica, Tome 42 (1991), p. 189-198 / Harvested from Biblioteca Digital de Matemáticas
Access to full text

An ideal in a commutative topological algebra with separately continuous multiplication is non-removable if and only if it consists locally of joint topological divisors of zero. Also, any family of non-removable ideals can be removed simultanously.

Publié le : 1991-01-01
DMLE-ID : 499 
@article{urn:eudml:doc:42515,
     title = {Non-removable ideals in commutative topological algebras with separately continuous multiplication.},
     journal = {Collectanea Mathematica},
     volume = {42},
     year = {1991},
     pages = {189-198},
     zbl = {0793.46033},
     mrnumber = {MR1203180},
     language = {en},
     url = {http://dml.mathdoc.fr/item/urn:eudml:doc:42515}
}

Müller, Vladimir. Non-removable ideals in commutative topological algebras with separately continuous multiplication.. Collectanea Mathematica, Tome 42 (1991) pp. 189-198. http://gdmltest.u-ga.fr/item/urn:eudml:doc:42515/