ON PROPERTIES OF GEOMETRY OF TYPE Dn,k

ON PROPERTIES OF GEOMETRY OF TYPE Dn,

ON PRIMARY COMPACTLY PACKED BEZOUT MODULES

Many results are proved concerning primary compactly packed modules and primary radical submodules. We also generalize some results that were proved on S-closed subset of modules and prime submodules to Sclosed subset of modules and primary submodules. Furthermore, we find the conditions on an R-module M that make the following important result true, that is for a multiplication Bezout module M, M is primary compactly packed if and only if every primary submodule of M is primary compactly packed

ON PRIMARY COMPACTLY PACKED MODULES

ON PRIMARY COMPACTLY PACKED MODULE

ON To - ALXANDROFF SPACES

ON To - ALXANDROFF SPACE

ta ON ARTINIAN T0- ALEXANDROFF SPACES

ta ON ARTINIAN T0- ALEXANDROFF SPACE

LINEAR CODES OVER Z4 USING ALMOST-GREEDY ALGORITHM

In this paper we prove thate the almost-greedy and almost self- orthogonal greedy codes over Z4 with Lee distance are linear when they are generated by using the B-ordering and the almost-greedy algorithm of any ordered basis over Z4

LINEAR CODES OVER Z4 USING ALMOST-GREEDY ALGORITHM

In this paper we prove thate the almost-greedy and almost self- orthogonal greedy codes over Z4 with Lee distance are linear when they are generated by using the B-ordering and the almost-greedy algorithm of any ordered basis over Z

LINEAR CODES OVER THE RIBG F2+UF2

LINEAR CODES OVER THE RIBG F2+UF

LINAR ADDITIVE CODES OVER Z2× Z2

LINAR ADDITIVE CODES OVER Z2× Z