Published Online: 2010-12-12
Published in Print: 2010-12-1
© 2010 Mathematical Institute, Slovak Academy of Sciences
Artikel in diesem Heft
- On sums related to the numerator of generating functions for the kth power of Fibonacci numbers on sums related to the numerator of generating functions for the kth power of Fibonacci numbers
- On the distribution of αp modulo one for primes p of a special form
- On correspondence between orders and ideals with a normal basis in cyclic subfields of Q(ξp) of a prime degree l
- Decomposition of congruences involving a map Φ
- Waring’s problem with digital restrictions in $$ \mathbb{F} $$ q[X]
- Realization and GCD-existence theorem for generalized polynomials
- Perfect residuated lattice ordered monoids
- On direct limits of MV-algebras
- A sixth order degenerate equation with the higher order p-laplacian operator
- Korovkin type approximation theorem for BBH type operators via J-convergence
- Approximation in statistical sense to n-variate B-continuous functions by positive linear operators
Schlagwörter für diesen Artikel
BBH operators;
J-convergence;
A-statistical convergence;
positive linear operators;
Korovkin theorem
Creative Commons
BY-NC-ND 3.0
Artikel in diesem Heft
- On sums related to the numerator of generating functions for the kth power of Fibonacci numbers on sums related to the numerator of generating functions for the kth power of Fibonacci numbers
- On the distribution of αp modulo one for primes p of a special form
- On correspondence between orders and ideals with a normal basis in cyclic subfields of Q(ξp) of a prime degree l
- Decomposition of congruences involving a map Φ
- Waring’s problem with digital restrictions in $$ \mathbb{F} $$ q[X]
- Realization and GCD-existence theorem for generalized polynomials
- Perfect residuated lattice ordered monoids
- On direct limits of MV-algebras
- A sixth order degenerate equation with the higher order p-laplacian operator
- Korovkin type approximation theorem for BBH type operators via J-convergence
- Approximation in statistical sense to n-variate B-continuous functions by positive linear operators