SCOPUS 정보 검색 플랫폼 - 논문 보기

메뉴 건너뛰기

Journal of Inequalities and Applications

Volumn 2006, Issue , 2006, Pages

Smooth fractal interpolation

(2) Navascues M A a Sebastian M V a

a UNIVERSITY OF ZARAGOZA (Spain)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 33749518713 PISSN: 10255834 EISSN: 1029242X Source Type: Journal
DOI: 10.1155/JIA/2006/78734 Document Type: Article

Times cited : (79)

References (14)

1
- 0003883713
- Academic Press New York
- J. H. Ahlberg E. N. Nilson J. L. Walsh The Theory of Splines and Their Applications. Academic Press New York 1967 xi+284
- (1967) The Theory of Splines and Their Applications
- Ahlberg, J.H.¹ Nilson, E.N.² Walsh, J.L.³

2
- 0001213151
- Fractal functions and interpolation
- M. F. Barnsley Fractal functions and interpolation. Constructive Approximation 2 1986 4 303 329
- (1986) Constructive Approximation , vol.2 , Issue.4 , pp. 303-329
- Barnsley, M.F.¹

3
- 0004227619
- Academic Press Massachusetts
- M. F. Barnsley Fractals Everywhere. Academic Press Massachusetts 1988 xii+396
- (1988) Fractals Everywhere
- Barnsley, M.F.¹

4
- 0002354550
- The calculus of fractal interpolation functions
- M. F. Barnsley A. N. Harrington The calculus of fractal interpolation functions. Journal of Approximation Theory 57 1989 1 14 34
- (1989) Journal of Approximation Theory , vol.57 , Issue.1 , pp. 14-34
- Barnsley, M.F.¹ Harrington, A.N.²

5
- 33749510354
- Generalized cubic spline fractal interpolation functions
- A. K. B. Chand G. P. Kapoor Generalized cubic spline fractal interpolation functions. SIAM Journal on Numerical Analysis 2006 44 2 655 676
- (2006) SIAM Journal on Numerical Analysis , vol.44 , Issue.2 , pp. 655-676
- Chand, A.K.B.¹ Kapoor, G.P.²

6
- 0001151229
- Numerical methods of high-order accuracy for nonlinear boundary value problems. I. One dimensional problem
- P. G. Ciarlet M. H. Schultz R. S. Varga Numerical methods of high-order accuracy for nonlinear boundary value problems. I. One dimensional problem. Numerische Mathematik 9 1967 5 394 430
- (1967) Numerische Mathematik , vol.9 , Issue.5 , pp. 394-430
- Ciarlet, P.G.¹ Schultz, M.H.² Varga, R.S.³

7
- 0011570697
- Optimal error bounds for cubic spline interpolation
- C. A. Hall W. W. Meyer Optimal error bounds for cubic spline interpolation. Journal of Approximation Theory 16 1976 2 105 122
- (1976) Journal of Approximation Theory , vol.16 , Issue.2 , pp. 105-122
- Hall, C.A.¹ Meyer, W.W.²

8
- 0001265433
- Fractals and self-similarity
- J. E. Hutchinson Fractals and self-similarity. Indiana University Mathematics Journal 30 1981 5 713 747
- (1981) Indiana University Mathematics Journal , vol.30 , Issue.5 , pp. 713-747
- Hutchinson, J.E.¹

9
- 0004223510
- Hermann Paris
- P.-J. Laurent Approximation et optimisation. Hermann Paris 1972 xiii+531
- (1972) Approximation et Optimisation
- Laurent, P.-J.¹

10
- 0037989694
- Some results of convergence of cubic spline fractal interpolation functions
- M. A. Navascués M. V. Sebastián Some results of convergence of cubic spline fractal interpolation functions. Fractals 11 2003 1 1 7
- (2003) Fractals , vol.11 , Issue.1 , pp. 1-7
- Navascués, M.A.¹ Sebastián, M.V.²

11
- 20144372609
- Fitting curves by fractal interpolation: An application to the quantification of cognitive brain processes
- World Scientific New Jersey
- M. A. Navascués M. V. Sebastián M. M. Novak Fitting curves by fractal interpolation: an application to the quantification of cognitive brain processes. Thinking in Patterns: Fractals and Related Phenomena in Nature World Scientific New Jersey 2004 143 154
- (2004) Thinking in Patterns: Fractals and Related Phenomena in Nature , pp. 143-154
- Navascués, M.A.¹ Sebastián, M.V.² Novak, M.M.³

12
- 8744266577
- Generalization of Hermite functions by fractal interpolation
- M. A. Navascués M. V. Sebastián Generalization of Hermite functions by fractal interpolation. Journal of Approximation Theory 131 2004 1 19 29
- (2004) Journal of Approximation Theory , vol.131 , Issue.1 , pp. 19-29
- Navascués, M.A.¹ Sebastián, M.V.²

13
- 20144370041
- A fractal version of Schultz's theorem
- M. A. Navascués M. V. Sebastián A fractal version of Schultz's theorem. Mathematical Inequalities & Applications 8 2005 1 63 70
- (2005) Mathematical Inequalities & Applications , vol.8 , Issue.1 , pp. 63-70
- Navascués, M.A.¹ Sebastián, M.V.²

14
- 0003882610
- Springer New York
- J. Stoer R. Bulirsch Introduction to Numerical Analysis. Springer New York 1980 ix+609
- (1980) Introduction to Numerical Analysis
- Stoer, J.¹ Bulirsch, R.²

* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.