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4. Bioinspired living coating system in service : evaluation of the wood protected with biofinish during one-year natural weatheringFaksawat Poohphajai, Jakub Michal Sandak, Michael Sailer, Lauri Rautkari, Tiina Belt, Anna Malgorzata Sandak, 2021, original scientific article Keywords: natural weathering, bio-based coating, service life performance, aesthetics, living fungal cells, bioinspired materials design Published in RUP: 24.06.2021; Views: 941; Downloads: 66 Link to full text |
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7. Weighted lambda superstrings applied to vaccine designLuis Martínez, Martin Milanič, Iker Malaina, Carmen Álvarez, Martín-Blas Pérez, Ildefonso M. de la Fuente, 2019, original scientific article Keywords: vaccine design, bioinformatics, combinatorial optimization problem, weighted lambda-superstring, integer programming formulation, genetic algorithm, Nef protein Published in RUP: 13.02.2019; Views: 2337; Downloads: 165 Link to full text |
8. Dynamic material properties of wood subjected to low-velocity impactTiberiu Polocoşer, Bohumil Kasal, Frank Stöckel, Xinyi Li, 2018, original scientific article Keywords: wood, impact, intermediate strain rates, design factors, validation, duration of load Published in RUP: 19.11.2018; Views: 1806; Downloads: 234 Link to full text |
9. Hermite interpolation by rational G [sup] k motions of low degreeGašper Jaklič, Bert Jüttler, Marjetka Knez, Vito Vitrih, Emil Žagar, 2013, original scientific article Abstract: Interpolation by rational spline motions is an important issue in robotics and related fields. In this paper a new approach to rational spline motion design is described by using techniques of geometric interpolation. This enables us to reduce the discrepancy in the number of degrees of freedom of the trajectory of the origin and of the rotational part of the motion. A general approach to geometric interpolation by rational spline motions is presented and two particularly important cases are analyzed, i.e., geometric continuous quartic rational motions and second order geometrically continuous rational spline motions of degree six. In both cases sufficient conditions on the given Hermite data are found which guarantee the uniqueness of the solution. If the given data do not fulfill the solvability conditions, a method to perturb them slightly is described. Numerical examples are presented which confirm the theoretical results and provide an evidence that the obtained motions have nice shapes. Keywords: mathematics, numerical analysis, motion design, geometric interpolation, rational spline motion, geometric continuity Published in RUP: 03.04.2017; Views: 2087; Downloads: 38 Link to full text |
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