This paper brings to the fore charasterizations and applications of Mackey closure Operators and locally convex topologies. It shows that the orthogonality relation arising from a non-degenerate ortthosymmetricsesquilinear form on a vector space yields in a natural way a Mackey closure operator.Extensions and genelizations of some known results are also shown.
KANU,R. Rauf,,K. BAMISILE,O. ADELODUN,J. Kehinde,D. AKANBI,B. .
(2016). Mackey Closure Operators and Locally Convex Topologies in Linear Orthogonality Spaces., 7
(), 29-29.
KANU,R. Rauf,,K. BAMISILE,O. ADELODUN,J. Kehinde,D. AKANBI,B. .
"Mackey Closure Operators and Locally Convex Topologies in Linear Orthogonality Spaces." 7, no (), (2016):
29-29.
KANU,R. and Rauf,,K. and BAMISILE,O. and ADELODUN,J. and Kehinde,D. and AKANBI,B. and .
(2016). Mackey Closure Operators and Locally Convex Topologies in Linear Orthogonality Spaces., 7
(), pp29-29.
KANUR, Rauf,K, BAMISILEO, ADELODUNJ, KehindeD, AKANBIB, .
Mackey Closure Operators and Locally Convex Topologies in Linear Orthogonality Spaces.. 2016, 7
():29-29.
KANU,Richmond ,
Rauf,,K. ,
BAMISILE,Olabode ,
ADELODUN,Joseph ,
Kehinde,D.O ,
and AKANBI,Babatunde
.
"Mackey Closure Operators and Locally Convex Topologies in Linear Orthogonality Spaces.", 7 . (2016) :
29-29.
K.Richmond R.K. B.Olabode A.Joseph K.D.O & A.Babatunde ,
"Mackey Closure Operators and Locally Convex Topologies in Linear Orthogonality Spaces."
vol.7,
no.,
pp. 29-29,
2016.