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Application of Rational Power Functions in Analyses of Saccadic Velocity Profiles

机译:有理幂函数在声速谱分析中的应用

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The relationship between the product of peak velocity and duration (VmD) and saccadic amplitude is tightly correlated. The velocity profile of a saccade was referred as a triangular profile; whereas the saccadic amplitude is proportional to VmD. From our observation and derivation, in addition to the triangular profile, the rational power function can also be applied to explain the linear relationship between the saccadic amplitude and VmD. In this study, rational power functions were used for the analyses of saccadic dynamics. The results show that the rational power functions were fitted very well to the velocity profiles for three different amplitudes, i.e. 10deg, 20deg, and 30deg, with correlation coefficients are all greater than 0.99. Significant differences in shape parameters between experimental and simulated profiles were also observed. Additionally, we have found that the minimum variance model proposed based on the minimization of variance of post-saccadic eye position cannot simulate velocity profiles matched with the experimental results. In conclusion, rational power functions are efficient in describing the saccadic velocity profiles. The shape parameters are also efficient for describing the dynamics of saccadic velocity profiles
机译:峰值速度与持续时间(V m D)的乘积与扫掠振幅之间的关系紧密相关。扫视的速度剖面称为三角形剖面;反之,其震荡幅度与V m D成正比。从我们的观察和推导中,除了三角剖面外,有理次幂函数还可以用来解释扫视幅度与V m D之间的线性关系。在这项研究中,有理幂函数被用来分析跳动动力学。结果表明,有理幂函数很好地拟合了三个不同幅度(即10度,20度和30度)的速度曲线,相关系数都大于0.99。还观察到实验和模拟轮廓之间形状参数的显着差异。另外,我们已经发现,基于后眼部眼位置方差最小化提出的最小方差模型不能模拟与实验结果相匹配的速度剖面。总之,有理幂函数可以有效地描述声速曲线。形状参数对于描述扫掠速度剖面的动力学也很有效

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