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trigonometric interpolation polynomial
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The Lagrange trigonometric interpolation polynomial with the minimal norm considered as an operator from C 2π to C 2π
Russian Mathematics
◽
10.3103/s1066369x10100063
◽
2010
◽
Vol 54
(10)
◽
pp. 52-59
Author(s):
I. A. Shakirov
Keyword(s):
Interpolation Polynomial
◽
Trigonometric Interpolation
◽
Minimal Norm
◽
Trigonometric Interpolation Polynomial
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Determination of the Jump of a Function of Generalized Bounded Variation by the Derivatives of a Trigonometric Interpolation Polynomial
Mathematical Notes
◽
10.1023/b:matn.0000036743.23485.21
◽
2004
◽
Vol 76
(1/2)
◽
pp. 73-80
Author(s):
A. A. Kel'zon
Keyword(s):
Bounded Variation
◽
Interpolation Polynomial
◽
Trigonometric Interpolation
◽
Derivatives Of
◽
Trigonometric Interpolation Polynomial
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On a linear combination of S.N. Bernstein trigonometric interpolation polynomial
Applied Mathematics and Computation
◽
10.1016/s0096-3003(98)10122-4
◽
1999
◽
Vol 106
(2-3)
◽
pp. 197-203
◽
Cited By ~ 2
Author(s):
He Jiaxing
Keyword(s):
Linear Combination
◽
Interpolation Polynomial
◽
Trigonometric Interpolation
◽
Trigonometric Interpolation Polynomial
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The mean square deviation of a trigonometric interpolation polynomial from functions being interpolated in the case of equally spaced nodes
Cybernetics
◽
10.1007/bf01070696
◽
1973
◽
Vol 6
(6)
◽
pp. 840-849
Author(s):
V. A. Kunitsa
Keyword(s):
Interpolation Polynomial
◽
Trigonometric Interpolation
◽
Mean Square
◽
Mean Square Deviation
◽
The Mean
◽
Trigonometric Interpolation Polynomial
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