Results 101 to 110 of about 400,197 (197)
On approximation in the Lp-norm by Hermit interpolation
Lp-approximation by the Hermite interpolation based on the zeros of the Tchebycheff polynomials of the first kind is considered. The corresponding result of Varma and Prasad [1] is generalized and perfected.
Min Guohua
doaj +1 more source
Optical Dual Laser Based Sensor Denoising for OnlineMetal Sheet Flatness Measurement Using Hermite Interpolation. [PDF]
Alonso M +3 more
europepmc +1 more source
Error inequalities in quintic discrete hermite interpolation
Interpolation is the method of finding a polynomial whose graph will pass through a given set of points (x, y). the purpose of using interpolation is to approximate complex function to a simpler polynomial which is easer to integrate or differentiate ...
Yarraguntla Sambasiva Rao
core
Hermite curve interpolation trajectory generation.
Hermite curve interpolation trajectory generation.
Min Li (12799) +7 more
core +1 more source
Simulation of Nonstationary Fluctuating Wind Fields Using POD Decoupling and Spline Interpolation
Improving the simulation efficiency of the spectral representation method (SRM) for nonstationary fluctuating wind fields has attracted considerable attention.
Junfeng Zhang +4 more
doaj +1 more source
Cardinal Hermite Spline Interpolation with Shifted Nodes
Generalized cardinal Hermite spline interpolation is considered. A special case of this problem is the classical cardinal Hermite spline interpolation with shifted nodes.
Tasche, Manfred, Plonka-Hoch, Gerlind
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Hermite Interpolation by Pythagorean Hodograph Curve [PDF]
Pythagorean Hodograph (PH) Curves admit the formulation of real-time CNC interpolators that are extremely accurate, flexible and robust. This paper states that Hermite interpolation by PH curve of degree 5.
Khaing Khaing Aye, Aye Aye Mon
core
Hermite-Fejér-Related Interpolation and Product Integration
Convergence of product integration rules based on Hermite-Fejér interpolation with end conditions is shown for all Riemann-integrable functions when the interpolation points are zeros of generalized Jacobi polynomials even in cases where the ...
Rabinowitz, P. +3 more
core +1 more source
Constrained Interpolation via Cubic Hermite Splines
Introduction In industrial designing and manufacturing, it is often required to generate a smooth function approximating a given set of data which preserves certain shape properties of the data such as positivity, monotonicity, or convexity, that is, a ...
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doaj
Convergence and norm estimates of Hermite interpolation at zeros of Chevyshev polynomials. [PDF]
Al-Khaled K, Alquran M.
europepmc +1 more source

