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Parametrized Plane Curves

2010
We start with some definitions. Definition 1.1. A (parametrized plane) curve is a continuous mapping m : I → ℝ2, where I = [a, b] is an interval. The curve m is closed if m(a) = m(b). A curve m is a Jordan curve if it is closed and m has no self-intersection: m(x) = m(y) only for x = y or {x, y} = {a, b}.
openaire   +1 more source

Parametrization of algebraic curves

1996
Algebraic geometry is the study of geometric objects defined as the zeros of polynomial equations. So it is not surprising that many of the techniques in algebraic geometry become computationally feasible once we have algorithmic solutions for the relevant problems in commutative algebra, i.e., the algebra of polynomial rings.
openaire   +1 more source

A new approach for computing the asymptotes of a parametric curve

Journal of Computational and Applied Mathematics, 2020
Angel Blasco, Sonia Pérez-Díaz
exaly  

Development of an enhanced parametric model for wind turbine power curve

Applied Energy, 2016
Mostafa Modiri-Delshad   +2 more
exaly  

Hesse Parametrization of a Spectral Curve

Mathematical Notes, 2018
Aptekarev, A. I., Tulyakov, D. N.
openaire   +1 more source

Wind Turbine Power Curve Modeling Using Advanced Parametric and Nonparametric Methods

IEEE Transactions on Sustainable Energy, 2014
Mohammad Jafari Jozani, Eric Bibeau
exaly  

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