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随机点图案运动捕捉中的空间相位和频率。

Spatial phase and frequency in motion capture of random-dot patterns.

作者信息

Ramachandran V S, Inada V

机构信息

Department of Psychology, University of California, San Diego, La Jolla 92093.

出版信息

Spat Vis. 1985;1(1):57-67. doi: 10.1163/156856885x00080.

Abstract

A square matrix of spots (A) was presented in rapid alternation with an uncorrelated matrix (B). If the square arrays are superimposed spatially one sees random incoherent motion. However, incoherent motion was seen only if the outer edges were exactly aligned. If the outline of matrix A is shifted horizontally by 1 degree in relation to B, then the edges are seen to oscillate to and fro. Surprisingly, all the dots in the matrix were seen to 'adhere' to the edges and to move horizontally (Ramachandran, 1981). We then aligned the edges again to produce incoherent motion and superimposed a sine-wave grating on the pattern. If the grating was moved horizontally then all the spots 'adhered' to it and moved horizontally as well. This illusion ('motion capture') was optimal (a) at a 90 degrees spatial phase shift of the grating; (b) at low spatial frequencies (less than 0.5 cycles); and (c) when the grating was alternated in step with the dot patterns. Density modulated gratings were just as effective. We conclude that the unambiguous motion signal derived from the grating is applied spontaneously to the dots as well.

摘要

一组点阵构成的方阵(A)与一个不相关的矩阵(B)快速交替呈现。如果这两个方形阵列在空间上叠加,人们会看到随机的非相干运动。然而,只有当外部边缘精确对齐时才会出现非相干运动。如果矩阵A的轮廓相对于B在水平方向上移动1度,那么边缘会来回振荡。令人惊讶的是,矩阵中的所有点都似乎“附着”在边缘并水平移动(拉马钱德兰,1981年)。然后我们再次对齐边缘以产生非相干运动,并在图案上叠加一个正弦波光栅。如果光栅水平移动,那么所有的点都会“附着”在它上面并一起水平移动。这种错觉(“运动捕捉”)在以下情况下最为明显:(a)光栅的空间相位偏移为90度时;(b)在低空间频率(小于0.5周期)时;以及(c)当光栅与点阵图案同步交替时。密度调制光栅同样有效。我们得出结论,从光栅获得的明确运动信号也会自动应用于这些点。

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