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CHARACTERIZING THE COORDINATE FUNCTIONS OF SPACE FILLING CURVES

机译:表征空间填充曲线的坐标函数

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摘要

The coordinate functions, / and g, of a space filling curve are continuous functions from [0,1] to [0,1] so that F(t) = (f(t),g(t)) maps [0,1] onto the unit square. In the paper Coordinate Functions of Space Filling Curves written by Foran, several necessary conditions for a continuous function / are given for there to be a continuous g so that F(t) = (f(t),g(t)) maps [0,1] onto [0,1]~2. In this paper, we define a new condition for / that is both necessary and sufficient to assure that f has a matching coordinate function g such that F(t) = (f(t),g(t)) filling the square.
机译:空间填充曲线的坐标函数,/和g是从[0,1]到[0,1]的连续功能,使得f(t)=(f(t),g(t))映射[0, 1]在单位广场上。 在由Foran编写的空间填充曲线的纸坐标函数中,用于连续函数/的几个必要条件,以便有连续G,使得f(t)=(f(t),g(t))映射[ 0,1]到[0,1]〜2上。 在本文中,我们定义了一个新的条件,以便是必要的,并且足以确保F具有匹配坐标函数G,使得填充正方形的F(t)=(f(t),g(t))。

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