Raziskovalno delo
Iz Jernej Kozak
| Vrstica 14: | Vrstica 14: | ||
* J. Kozak, On the choice of the exterior knots in the B-spline basis. Zhongguo Kexue Jishu Daxue xueb., 1995, let. 25, št. 2, pp. 172-177. | * J. Kozak, On the choice of the exterior knots in the B-spline basis. Zhongguo Kexue Jishu Daxue xueb., 1995, let. 25, št. 2, pp. 172-177. | ||
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| + | * Y.Y. Feng, J. Kozak, M. Zhang, [http://www.fmf.uni-lj.si/~kozak/RaziskovalnoDelo/NekateriClanki/ | ||
| + | On the dimension of the C_1 spline space for the Morgan-Scott triangulation from the blossoming approach]. In: F. Fontanella, K. Jetter, J. P. Laurent (eds.), Advanced Topics in Multivariate Approximation: proceedings of the International workshop Montecatini terme, World Scientific, 1996, str. 71-86. | ||
* Y.Y. Feng, J. Kozak, [http://www.fmf.uni-lj.si/~kozak/RaziskovalnoDelo/NekateriClanki/G2/G2.pdf On G_2 continuous interpolatory composite quadratic Bézier curves], J. Comput. Appl. Math., 72 (1996), pp. 141-159. | * Y.Y. Feng, J. Kozak, [http://www.fmf.uni-lj.si/~kozak/RaziskovalnoDelo/NekateriClanki/G2/G2.pdf On G_2 continuous interpolatory composite quadratic Bézier curves], J. Comput. Appl. Math., 72 (1996), pp. 141-159. | ||
* Y.Y. Feng, J. Kozak, [http://www.fmf.uni-lj.si/~kozak/RaziskovalnoDelo/NekateriClanki/BBPOL/BBPOL.pdf The theorem on the B-B polynomials defined on a simplex in the blossoming form], J. Comput. Math., 14 (1996), pp. 64-70. | * Y.Y. Feng, J. Kozak, [http://www.fmf.uni-lj.si/~kozak/RaziskovalnoDelo/NekateriClanki/BBPOL/BBPOL.pdf The theorem on the B-B polynomials defined on a simplex in the blossoming form], J. Comput. Math., 14 (1996), pp. 64-70. | ||
| Vrstica 21: | Vrstica 23: | ||
* F.L. Chen, Y.Y. Feng, J. Kozak, Tracing a planar algebraic curve. Gao-xiao yingyong shuxue xuebao, 12B (1997), pp. 15-24. | * F.L. Chen, Y.Y. Feng, J. Kozak, Tracing a planar algebraic curve. Gao-xiao yingyong shuxue xuebao, 12B (1997), pp. 15-24. | ||
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| + | * Y.Y. Feng, J. Kozak, On spline interpolation of space data. In: M. Dahlen, T. Lyche, L. L. Schumaker (eds.), Mathematical Methods for Curves and Surfaces II, Vanderbilt University Press, Nashville, 1998, str. 167-174. | ||
* Z.B. Chen, Y.Y. Feng, J. Kozak, [http://www.fmf.uni-lj.si/~kozak/RaziskovalnoDelo/NekateriClanki/DIMS2N/DIMS2N.pdf The blossom approach to the dimension of the bivariate spline space], J. Comput. Math., 18 (2000), pp. 183-198. | * Z.B. Chen, Y.Y. Feng, J. Kozak, [http://www.fmf.uni-lj.si/~kozak/RaziskovalnoDelo/NekateriClanki/DIMS2N/DIMS2N.pdf The blossom approach to the dimension of the bivariate spline space], J. Comput. Math., 18 (2000), pp. 183-198. | ||
* J.S. Deng, Y.Y. Feng, J. Kozak, [http://www.fmf.uni-lj.si/~kozak/RaziskovalnoDelo/NekateriClanki/Diener/DengFengKozak.pdf A note on the dimension of the bivariate spline space over the Morgan-Scott tringulation], SIAM J. Numer. Anal., 37 (2000), pp. 1021-1028. | * J.S. Deng, Y.Y. Feng, J. Kozak, [http://www.fmf.uni-lj.si/~kozak/RaziskovalnoDelo/NekateriClanki/Diener/DengFengKozak.pdf A note on the dimension of the bivariate spline space over the Morgan-Scott tringulation], SIAM J. Numer. Anal., 37 (2000), pp. 1021-1028. | ||