muneer alnour - Academia.edu (original) (raw)

muneer alnour

Uploads

Papers by muneer alnour

Research paper thumbnail of On the Convergence of (0,1,2) Interpolation

For the Hermite interpolation polynomial, Hm(x) we prove for any function f ∈ C(2q)([−1, 1]) and ... more For the Hermite interpolation polynomial, Hm(x) we prove for any function f ∈ C(2q)([−1, 1]) and any s = 0, 1, 2, . . . , q, where q is a fixed integer that |H m (x) − f (x)| = O(1)ω( 1 m , f ) log n n2q−2s . Here m is defined by m = 3n− 1. If f ∈ C(q)([−1, 1]), then |H m − f (x)| = O(1)ω( 1 m , f ) log n (1 − x2)q/2 for x ∈ (−1, 1). 2000 Mathematics Subject Classification: 41A05.

Research paper thumbnail of On lagrange and hermite interpolation. I

Acta Mathematica Hungarica, 1987

Research paper thumbnail of Numerical treatment and global error estimation of natural convective effects on gliding motion of bacteria on a power-law nanoslime through a non-Darcy porous medium

Journal of Porous Media, 2015

Research paper thumbnail of On the Convergence of (0,1,2) Interpolation

For the Hermite interpolation polynomial, Hm(x) we prove for any function f ∈ C(2q)([−1, 1]) and ... more For the Hermite interpolation polynomial, Hm(x) we prove for any function f ∈ C(2q)([−1, 1]) and any s = 0, 1, 2, . . . , q, where q is a fixed integer that |H m (x) − f (x)| = O(1)ω( 1 m , f ) log n n2q−2s . Here m is defined by m = 3n− 1. If f ∈ C(q)([−1, 1]), then |H m − f (x)| = O(1)ω( 1 m , f ) log n (1 − x2)q/2 for x ∈ (−1, 1). 2000 Mathematics Subject Classification: 41A05.

Research paper thumbnail of On lagrange and hermite interpolation. I

Acta Mathematica Hungarica, 1987

Research paper thumbnail of Numerical treatment and global error estimation of natural convective effects on gliding motion of bacteria on a power-law nanoslime through a non-Darcy porous medium

Journal of Porous Media, 2015

Log In