Lu Z L, Sperling G
Department of Psychology, University of Southern California, Los Angeles 90089, USA.
J Opt Soc Am A Opt Image Sci Vis. 1996 Dec;13(12):2305-18. doi: 10.1364/josaa.13.002305.
A novel pedestal-plus-test paradigm is used to determine the nonlinear gain-control properties of the first-order (luminance) and the second-order (texture-contrast) motion systems, that is, how these systems' responses to motion stimuli are reduced by pedestals and other masking stimuli. Motion-direction thresholds were measured for test stimuli consisting of drifting luminance and texture-contrast-modulation stimuli superimposed on pedestals of various amplitudes. (A pedestal is a static sine-wave grating of the same type and same spatial frequency as the moving test grating.) It was found that first-order motion-direction thresholds are unaffected by small pedestals, but at pedestal contrasts above 1-2% (5-10 x pedestal threshold), motion thresholds increase proportionally to pedestal amplitude (a Weber law). For first-order stimuli, pedestal masking is specific to the spatial frequency of the test. On the other hand, motion-direction thresholds for texture-contrast stimuli are independent of pedestal amplitude (no gain control whatever) throughout the accessible pedestal amplitude range (from 0 to 40%). However, when baseline carrier contrast increases (with constant pedestal modulation amplitude), motion thresholds increase, showing that gain control in second-order motion is determined not by the modulator (as in first-order motion) but by the carrier. Note that baseline contrast of the carrier is inherently independent of spatial frequency of the modulator. The drastically different gain-control properties of the two motion systems and prior observations of motion masking and motion saturation are all encompassed in a functional theory. The stimulus inputs to both first- and second-order motion process are normalized by feedforward, shunting gain control. The different properties arise because the modulator is used to control the first-order gain and the carrier is used to control the second-order gain.
一种新颖的基座加测试范式被用于确定一阶(亮度)和二阶(纹理对比度)运动系统的非线性增益控制特性,即这些系统对运动刺激的反应是如何被基座和其他掩蔽刺激所降低的。针对由叠加在各种幅度基座上的漂移亮度和纹理对比度调制刺激组成的测试刺激,测量了运动方向阈值。(基座是与移动测试光栅具有相同类型和相同空间频率的静态正弦波光栅。)结果发现,一阶运动方向阈值不受小基座的影响,但在基座对比度高于1 - 2%(5 - 10倍基座阈值)时,运动阈值与基座幅度成比例增加(韦伯定律)。对于一阶刺激,基座掩蔽特定于测试的空间频率。另一方面,在整个可达到的基座幅度范围(从0到40%)内,纹理对比度刺激的运动方向阈值与基座幅度无关(不存在任何增益控制)。然而,当基线载波对比度增加(基座调制幅度恒定)时,运动阈值增加,这表明二阶运动中的增益控制不是由调制器(如在一阶运动中)而是由载波决定的。请注意,载波的基线对比度本质上与调制器的空间频率无关。这两个运动系统截然不同的增益控制特性以及先前对运动掩蔽和运动饱和的观察结果都包含在一个功能理论中。一阶和二阶运动过程的刺激输入都通过前馈分流增益控制进行归一化。出现不同特性的原因是调制器用于控制一阶增益,而载波用于控制二阶增益。