1 8 A ug 2 00 4 Veronese curves and webs Interpolation
نویسندگان
چکیده
Veronese webs appear as the natural way of passing to the quotient of curves in the projective space. In this paper, we give the link between classical multidimensional webs and Veronese webs by means of interpolation.
منابع مشابه
1 S ep 2 00 4 Veronese curves and webs Interpolation
In this paper, we review basic results, essentially due to J. Turiel, concerning the link between classical multidimensional webs and Veronese webs.
متن کاملVeronese curves and webs: interpolation
In this survey, we will be interested in Veronese webs (particular case of one parameter families of foliations), as defined by [8, 16], and ordinary webs (finite families of foliations in general position), as defined by Blaschke, Akivis and Goldberg [1–5, 9]. If we look at the literature about webs, these two domains were developed apparently independently. Our main goal is to establish the l...
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Several cubature formulas on the cubic domains are derived using the discrete Fourier analysis associated with lattice tiling, as developed in [10]. The main results consist of a new derivation of the Gaussian type cubature for the product Chebyshev weight functions and associated interpolation polynomials on [−1, 1], as well as new results on [−1, 1]. In particular, compact formulas for the fu...
متن کاملar X iv : 0 80 8 . 01 80 v 1 [ m at h . N A ] 1 A ug 2 00 8 CUBATURE FORMULA AND INTERPOLATION ON THE CUBIC DOMAIN
Several cubature formulas on the cubic domains are derived using the discrete Fourier analysis associated with lattice tiling, as developed in [10]. The main results consist of a new derivation of the Gaussian type cubature for the product Chebyshev weight functions and associated interpolation polynomials on [−1, 1], as well as new results on [−1, 1]. In particular, compact formulas for the fu...
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تاریخ انتشار 2008