Z-order curve
In mathematical analysis and computer science, Z-order, Morton order, or Morton code is a function which maps multidimensional data to one dimension while preserving locality of the data points. It was introduced in 1966 by G. M. Morton. The z-value of a point in multidimensions is simply calculated by interleaving the binary representations of its coordinate values. Once the data are sorted into this ordering, any one-dimensional data structure can be used such as binary search trees, B-trees, skip lists or (with low significant bits truncated) hash tables. The resulting ordering can equivalently be described as the order one would get from a depth-first traversal of a quadtree.
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Z-order curve
In mathematical analysis and computer science, Z-order, Morton order, or Morton code is a function which maps multidimensional data to one dimension while preserving locality of the data points. It was introduced in 1966 by G. M. Morton. The z-value of a point in multidimensions is simply calculated by interleaving the binary representations of its coordinate values. Once the data are sorted into this ordering, any one-dimensional data structure can be used such as binary search trees, B-trees, skip lists or (with low significant bits truncated) hash tables. The resulting ordering can equivalently be described as the order one would get from a depth-first traversal of a quadtree.
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Die Z-Kurve (Lebesgue-Kurve) i ...... n der Patentschrift von Tropf.
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En mathématiques, et plus préc ...... d à une courbe de remplissage.
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In mathematical analysis and c ...... first traversal of a quadtree.
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Die Z-Kurve (Lebesgue-Kurve) i ...... (Universal B-Tree) genannt.
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En mathématiques, et plus préc ...... d à une courbe de remplissage.
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In mathematical analysis and c ...... first traversal of a quadtree.
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Courbe de Lebesgue
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Z-Kurve
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Z-order curve
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