Generalization of (0, 4) Lacunary Interpolation by Quantic Spline | Science Publications

Journal of Mathematics and Statistics

Ridha G. Karem¹  Jwamer K.H. Faraj¹ 

关键词: Spline function;    existence and uniqueness;    error bounds;   

DOI  :  10.3844/jmssp.2010.72.78

学科分类：社会科学、人文和艺术（综合）

来源: Science Publications

【 摘 要 】

Problem statement: Spline functions are the best tool of polynomials used as the basic means of approximation theory in nearly all areas of numerical analysis. Also in the problem of interpolation by g-spline construction of spline, existences, uniqueness and error bounds needed. Approach: In this study, we generalized (0,4) lacunary interpolation by quanta spline function. Results: The results obtained, the existence uniqueness and error bounds for generalize (0, 4) lacunary interpolation by qunatic spline. Conclusion: These generalize are preferable to interpolation by quantic spline to the use (0,4).

【 授权许可】

Unknown