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Bizzarri, Michal
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Lávička, Miroslav
Rational adaptive blends among obstacles in 3D by contour method In this paper we will continue in investigating ‘contour method’ and its using for the computation of rational parameterizations of canal surfaces without a need of sum of squares (SOS) decomposition. Further approaches for constructing flexible smooth transitions between canal surfaces will... |
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Bizzarri, Michal
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Lávička, Miroslav
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Kosinka, Jiří
Skinning and blending with rational envelope surfaces We continue the study of rational envelope (RE) surfaces. Although these surfaces are parametrized with the help of square roots, when considering an RE patch as the medial surface transform in 4D of a spatial domain it yields a rational parametrization of the domain’s boundar... |
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Bizzarri, Michal
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Lávička, Miroslav
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Šír, Zbyněk
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Vršek, Jan
Hermite interpolation by piecewise polynomial surfaces with polynomial area element This paper is devoted to the construction of polynomial 2-surfaces which possess a polynomial area element. In particular we study these surfaces in the Euclidean space R^3 (where they are equivalent to the PN surfaces) and in the Minkowski space R^{3,1} (where they provide th... |
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Pospíšil, Jan
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Sobotka, Tomáš
Tržní kalibrace pro model stochastické volatility s dlouhou pamětí In this article, we study a long memory stochastic volatility model (LSV), under which stock prices follow a jump-diffusion stochastic process and its stochastic volatility is driven by a continuous-time fractional process that attains a long memory. LSV model should take into account... |