Constrained visualisation using Shepard-Bernoulli interpolation operator

Teodora Catinas;  ;  ;  ;  ;  ;

doi:10.24193/subbmath.2020.2.08

Constrained visualisation using Shepard-Bernoulli interpolation operator

Studia Universitatis Babes-Bolyai Matematica ◽

10.24193/subbmath.2020.2.08 ◽

2020 ◽

Vol 65 (2) ◽

pp. 269-277

Author(s):

Teodora Catinas ◽

◽

...

Keyword(s):

Interpolation Operator

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An Improved Quantum Inspired Firefly Algorithm with Interpolation Operator

Advances in Intelligent Systems and Computing - Proceedings of the Third International Conference on Soft Computing for Problem Solving ◽

10.1007/978-81-322-1771-8_7 ◽

2014 ◽

pp. 69-84 ◽

Cited By ~ 1

Author(s):

A. Manju ◽

M. J. Nigam

Keyword(s):

Firefly Algorithm ◽

Interpolation Operator

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The Norm of an Interpolation Operator on H‚àû(D)

Frontiers in Interpolation and Approximation - Pure and Applied Mathematics ◽

10.1201/9781420011388.ch3 ◽

2006 ◽

pp. 33-43

Author(s):

A Cavaretta ◽

N Fontes-Merz

Keyword(s):

Interpolation Operator

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On the Ideal Interpolation Operator in Algebraic Multigrid Methods

SIAM Journal on Numerical Analysis ◽

10.1137/17m1162779 ◽

2018 ◽

Vol 56 (3) ◽

pp. 1693-1710 ◽

Cited By ~ 4

Author(s):

Xuefeng Xu ◽

Chen-Song Zhang

Keyword(s):

Multigrid Methods ◽

Algebraic Multigrid ◽

Interpolation Operator ◽

Ideal Interpolation ◽

Algebraic Multigrid Methods ◽

The Ideal

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The Construction of the Interpolation Operator with I L U Decomposition for Algebraic Positive Definite Systems

Incomplete Decomposition (ILU) — Algorithms, Theory, and Applications ◽

10.1007/978-3-322-85732-3_13 ◽

1993 ◽

pp. 122-129

Author(s):

Constantin Popa

Keyword(s):

Positive Definite ◽

Interpolation Operator

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On Hermite-Fejér type interpolation

Bulletin of the Australian Mathematical Society ◽

10.1017/s0004972700026101 ◽

1983 ◽

Vol 28 (1) ◽

pp. 39-51 ◽

Cited By ~ 4

Author(s):

H.-B. Knoop ◽

B. Stockenberg

Keyword(s):

Jacobi Polynomial ◽

Higher Order ◽

Interpolation Operator ◽

Type Interpolation

For the Hermite-Fejér interpolation operator of higher order constructed on the roots , 1 ≤ k ≤ m, of the Jacobi-polynomial it is shown that is positive for all m ∈ N, if (α, β) ∈ [−¾, −¼]2. Further there is given an bound, which implies for arbitrary f ∈ C(I) and (α, β) ∈ [−¾, −¼]2.

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