Approximation Properties of New Lupas-type Operators als von
3 Angebote vergleichen

Lieferung aus: Deutschland, Versandkostenfrei innerhalb von Deutschland.
In this book, I studied the approximation properties of a sequence of Lupas-type operators L_n (f;x) on the space C[0, ). Then I define the sequence L _n (f;x) which represented a generalization of the operators L_n (f;x) on the space C_ [0, ). I applying the development of Bauer and Donner on Korovkin theorem, and define the m-th order moment T _(n,m) (x), also, I proved the Voronoviskaja-type asymptotic formula for the operators L _n.Finally, I define the sequence L _(n,m) (f;x) on the space In this book, I studied the approximation properties of a sequence of Lupas-type operators L_n (f;x) on the space C[0, ). Then I define the sequence L _n (f;x) which represented a generalization of the operators L_n (f;x) on the space C_ [0, ). I applying the development of Bauer and Donner on Korovkin theorem, and define the m-th order moment T _(n,m) (x), also, I proved the Voronoviskaja-type asymptotic formula for the operators L _n.Finally, I define the sequence L _(n,m) (f;x) on the space C_( ,q) ([0, )×[0, )) which represented an extension of the operators L _n on two dimensions (x,y) also applying the development of Bauer and Donner on Korovkin theorem, then proved the Voronoviskaja-type asymptotic formula for the operators L _(n,m) (f;x,y). All above results lead us to show that the three operators L_n, L _n and L _(n,m) have the same order of approximation. Lieferzeit 1-2 Werktage.

Lieferung aus: Deutschland, Lieferzeit: 7 Tage.
In this book, I studied the approximation properties of a sequence of Lupas-type operators L_n (f x) on the space C[0, ). Then I define the sequence L _n (f x) which represented a generalization of the operators L_n (f x) on the space C_ [0, ). I applying the development of Bauer and Donner on Korovkin theorem, and define the m-th order moment T _(n,m) (x), also, I proved the Voronoviskaja-type asymptotic formula for the operators L _n.Finally, I define the sequence L _(n,m) (f x) on the space C_( ,q) ([0, )×[0, )) which represented an extension of the operators L _n on two dimensions (x,y) also applying the development of Bauer and Donner on Korovkin theorem, then proved the Voronoviskaja-type asymptotic formula for the operators L _(n,m) (f x,y). All above results lead us to show that the three operators L_n, L _n and L _(n,m) have the same order of approximation.