Fang Fang, He Sheng
Department of Psychology, University of Minnesota, Twin Cities, MN, USA.
J Vis. 2004 Aug 5;4(7):637-42. doi: 10.1167/4.7.9.
In a completely linear system, the behavior of a square wave pattern can be predicted by its sinusoidal components. However, we observed a complete breakdown of the linear system prediction in the perception of the motion aftereffect (MAE). The duration of the MAE was measured following a one-minute adaptation to a rotating radial grating. Three different luminance patterns were used for both the adaptation and test stimulus: (1) sine wave, (2) square wave, and (3) complex grating with the same Fourier amplitude spectrum as the square wave, but with randomized phases. The sine wave stimulus generated the highest magnitude MAE, followed by the random-phase complex grating, and lastly the square wave grating. To test whether the square wave grating is a weak adaptor or a weak test for the MAE, we performed a cross adaptation experiment in which the sine wave, square wave, and complex gratings were paired in seven ways. Results show that the strength of the MAE critically depended on the test pattern. Regardless of the adaptor, MAE strength is in a decreasing order with the test pattern as sine wave grating, complex grating, and square wave grating. Further experiments ruled out the possibility that differential MAEs between these conditions are due to different peak contrasts in these patterns. Additionally, the MAE from a square wave grating as the test pattern is not accompanied by a significant concurrent shift in the apparent position. Linear system theory cannot predict the magnitude of the MAE using complex gratings. The spatial features of a test stimulus, such as position reliability or luminance uniformity, strongly influence the magnitude of MAE. Sharp edges and local luminance uniformity can greatly reduce MAE.
在完全线性系统中,方波模式的行为可以通过其正弦波分量来预测。然而,我们在运动后效(MAE)的感知中观察到线性系统预测完全失效。在对旋转径向光栅进行一分钟适应后,测量MAE的持续时间。适应刺激和测试刺激均使用三种不同的亮度模式:(1)正弦波,(2)方波,以及(3)具有与方波相同傅里叶幅度谱但相位随机的复杂光栅。正弦波刺激产生的MAE幅度最高,其次是随机相位复杂光栅,最后是方波光栅。为了测试方波光栅对于MAE是弱适应刺激还是弱测试刺激,我们进行了一项交叉适应实验,其中正弦波、方波和复杂光栅以七种方式配对。结果表明,MAE的强度关键取决于测试模式。无论适应刺激如何,MAE强度随测试模式的递减顺序为正弦波光栅、复杂光栅和方波光栅。进一步的实验排除了这些条件之间MAE差异是由于这些模式中不同峰值对比度的可能性。此外,以方波光栅作为测试模式时产生的MAE不会伴随着明显位置的显著同时偏移。线性系统理论无法使用复杂光栅预测MAE的幅度。测试刺激的空间特征,如位置可靠性或亮度均匀性,强烈影响MAE的幅度。尖锐边缘和局部亮度均匀性可大大降低MAE。