Journal article

Locally linearly independent bases for bivariate polynomial spline spaces


Authors list: Davydov, O; Schumaker, LL

Publication year: 2000

Pages: 355-373

Journal: Advances in Computational Mathematics

Volume number: 13

Issue number: 4

ISSN: 1019-7168

eISSN: 1572-9044

DOI Link: https://doi.org/10.1023/A:1016626526861

Publisher: Springer


Abstract: 
Locally linearly independent bases are constructed for the spaces S-d(r)(Delta) of polynomial splines of degree d greater than or equal to 3r + 2 and smoothness r defined on triangulations, as well as for their superspline subspaces.



Citation Styles

Harvard Citation style: Davydov, O. and Schumaker, L. (2000) Locally linearly independent bases for bivariate polynomial spline spaces, Advances in Computational Mathematics, 13(4), pp. 355-373. https://doi.org/10.1023/A:1016626526861

APA Citation style: Davydov, O., & Schumaker, L. (2000). Locally linearly independent bases for bivariate polynomial spline spaces. Advances in Computational Mathematics. 13(4), 355-373. https://doi.org/10.1023/A:1016626526861



Keywords

dimension

Last updated on 2025-02-04 at 06:50