1992
DOI: 10.1016/0096-3003(92)90096-j
|View full text |Cite
|
Sign up to set email alerts
|

The not-a-knot piecewise interpolatory cubic polynomial

Help me understand this report

Search citation statements

Order By: Relevance

Paper Sections

Select...
1
1
1

Citation Types

0
3
0

Year Published

2006
2006
2023
2023

Publication Types

Select...
6
1

Relationship

0
7

Authors

Journals

citations
Cited by 7 publications
(3 citation statements)
references
References 7 publications
0
3
0
Order By: Relevance
“…Its second derivatives have continuous variation. Continuous third derivative is also obtainable with respect to some round-off error (Behforooz, 1992). CR spline approximation is the third type of the Hermite interpolation method, and it benefits from a balanced flatness.…”
Section: Thrust Profile Approximationmentioning
confidence: 99%
“…Its second derivatives have continuous variation. Continuous third derivative is also obtainable with respect to some round-off error (Behforooz, 1992). CR spline approximation is the third type of the Hermite interpolation method, and it benefits from a balanced flatness.…”
Section: Thrust Profile Approximationmentioning
confidence: 99%
“… is the exposure quality corresponding to the exposure time t . Different from the conventional cubic spline interpolation method, the boundary condition of the spline curve in this paper is the Not-A-Knot [ 23 ]: where indicates the third derivative of the curve at point .…”
Section: Proposed Algorithmmentioning
confidence: 99%
“…Thus the appropriate boundary conditions could be imposed on the model for any value of turbulence over the foil. The Not-a-Knot cubic spline interpolation, proposed by De Boor [27], was used as the type does not exert 'super-convergence' at the knot points. This is achieved through setting a boundary condition where two points either-side of the interval are set to be equal (eqn:F.23).…”
Section: F15 Evaluating Turbulence Depreciationmentioning
confidence: 99%