1. |
2. Variacije mita o Antigoni : Dominik Smole, Jurij Souček in Slavoj ŽižekBarbara Istenič, 2022, undergraduate thesis Keywords: Antigona, Dominik Smole, Jurij Souček, Slavoj Žižek, mit, odsotnost Antigone, povojni poboji, komunizem, zaključna dela
Published in RUP: 21.10.2022; Views: 1235; Downloads: 31
 Full text (832,04 KB) |
3. |
4. |
5. Etika in družba skozi literaturo : drame Josipa TavčarjaSaša Šušteršič, 2017, master's thesis Keywords: drama, napredek, družbena odgovornost, etika, družba, slovenska književnost, dramatika, literarne študije, magistrske naloge
Published in RUP: 15.06.2020; Views: 1843; Downloads: 49
Full text (625,48 KB) |
6. Kosovelova poezija in vprašanje prostora : diplomsko deloAna Florjančič, 2016, undergraduate thesis Keywords: impresionizem, ekspresionizem, futurizem, zenitizem, konstruktivizem, montaža, prostor, gibanje, novi človek, slovenska poezija, literarne študije, diplomska dela
Published in RUP: 15.06.2020; Views: 1331; Downloads: 56
Full text (571,39 KB) |
7. Three-pencil lattice on triangulationsGašper Jaklič, Jernej Kozak, Marjetka Knez, Vito Vitrih, Emil Žagar, 2007, published scientific conference contribution Abstract: In this paper, three-pencil lattices on triangulations are studied. The explicit representation of a lattice, based upon barycentric coordinates, enables us to construct lattice points in a simple and numerically stable way. Further, this representation carries over to triangulations in a natural way. The construction is based upon group action of S 3 on triangle vertices, and it is shown that the number of degrees of freedom is equal to the number of vertices of the triangulation.
Keywords: numerical analysis, lattice, barycentric coordinates, triangulations, interpolation
Published in RUP: 03.04.2017; Views: 2142; Downloads: 84
 Link to full text |
8. Barycentric coordinates for Lagrange interpolation over lattices on a simplexGašper Jaklič, Jernej Kozak, Marjetka Knez, Vito Vitrih, Emil Žagar, 2008, published scientific conference contribution Abstract: In this paper, a ▫$(d+1)$▫-pencil lattice on a simplex in ▫${\mathbb{R}}^d$▫ is studied. The lattice points are explicitly given in barycentric coordinates. This enables the construction and the efficient evaluation of the Lagrange interpolating polynomial over a lattice on a simplex. Also, the barycentric representation, based on shape parameters, turns out to be appropriate for the lattice extension from a simplex to a simplicial partition.
Keywords: numerical analysis, lattice, barycentric coordinates, simplex, interpolation
Published in RUP: 03.04.2017; Views: 2245; Downloads: 139
Link to full text |
9. On geometric Lagrange interpolation by quadratic parametric patchesGašper Jaklič, Jernej Kozak, Marjetka Knez, Vito Vitrih, Emil Žagar, 2008, original scientific article Abstract: In the paper, the geometric Lagrange interpolation by quadratic parametric patches is considered. The freedom of parameterization is used to raise the number of interpolated points from the usual 6 up to 10, i.e., the number of points commonly interpolated by a cubic patch. At least asymptotically, the existence of a quadratic geometric interpolant is confirmed for data taken on a parametric surface with locally nonzero Gaussian curvature and interpolation points based upon a three-pencil lattice. Also, the asymptotic approximation order 4 is established.
Keywords: numerična analiza, interpolacija, aproksimacija, parametrična ploskev, numerical analysis, interpolation, approximation, parametric surface
Published in RUP: 03.04.2017; Views: 2266; Downloads: 138
Link to full text |
10. Geometric Lagrange interpolation by planar cubic Pythagorean-hodograph curvesGašper Jaklič, Jernej Kozak, Marjetka Knez, Vito Vitrih, Emil Žagar, 2008, original scientific article Abstract: In this paper, the geometric Lagrange interpolation of four points by planar cubic Pythagorean-hodograph (PH) curves is studied. It is shown that such an interpolatory curve exists provided that the data polygon, formed by the interpolation points, is convex, and satisfies an additional restriction on its angles. The approximation order is $4$. This gives rise to a conjecture that a PH curve of degree ▫$n$▫ can, under some natural restrictions on data points, interpolate up to ▫$n+1$▫ points.
Keywords: numerical analysis, planar curve, PH curve, geometric interpolation, Lagrange interpolation
Published in RUP: 03.04.2017; Views: 2181; Downloads: 131
Link to full text |
