Article
Open Access
Relatively uniform convergences in archimedean lattice ordered groups
-
Ján Jakubík
and
Štefan Černák
Published/Copyright:
July 8, 2010
Published Online: 2010-7-8
Published in Print: 2010-8-1
© 2010 Mathematical Institute, Slovak Academy of Sciences
Articles in the same Issue
- Coloring of lattices
- Very true on CBA fuzzy logic
- Relatively uniform convergences in archimedean lattice ordered groups
- Some properties of extended remainder of binet’s first formula for logarithm of gamma function
- Some results on certain classes of multivalently analytic functions based on differential subordination involving a convolution structure
- On the existence of solutions for singular boundary value problem of third-order differential equations
- On absolute summability for double triangle matrices
- Quasicontinuous functions, minimal usco maps and topology of pointwise convergence
- Spaces of lower semicontinuous set-valued maps I
- Spaces of lower semicontinuous set-valued maps II
Keywords for this article
lattice ordered group;
vector lattice;
relatively uniform convergence;
o-convergence
Creative Commons
BY-NC-ND 3.0
Articles in the same Issue
- Coloring of lattices
- Very true on CBA fuzzy logic
- Relatively uniform convergences in archimedean lattice ordered groups
- Some properties of extended remainder of binet’s first formula for logarithm of gamma function
- Some results on certain classes of multivalently analytic functions based on differential subordination involving a convolution structure
- On the existence of solutions for singular boundary value problem of third-order differential equations
- On absolute summability for double triangle matrices
- Quasicontinuous functions, minimal usco maps and topology of pointwise convergence
- Spaces of lower semicontinuous set-valued maps I
- Spaces of lower semicontinuous set-valued maps II
