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- W161095598 abstract "In this paper, we present a new and more general version of polygonal approximation problem (GPA). Given an Nivertex polygonal curve P in the n-dimensional space < n , we approximate P by flnding another Mivertex polygonal curve _ P, such that the vertices of _ P are an ordered subsequence of the curve points along P. The deflnition of the classical polygonal approximation problem (PA) demands the _ P vertices to be a subset of P vertices. Therefore, the solutions of GPA problem approximates better the polygonal curve P than the solutions of PA problem. The optimal or a suboptimal solution of GPA is achieved when the approximation errors per line segment are equal. Our method is very ∞exible on changes of error criteria and on curve dimension yielding an alternative and in many cases better solution than the optimal PA methods with about the same computation cost." @default.
- W161095598 created "2016-06-24" @default.
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- W161095598 date "2005-01-01" @default.
- W161095598 modified "2023-09-27" @default.
- W161095598 title "Any Dimension Polygonal Approximation Based on Equidistance Principle" @default.
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