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双音抑制以及畸变产物(2f1-f2)和(f2-f1)的心理物理学测量

Psychophysical measures of two-tone suppression and distortion products (2f1-f2) and (f2-f1).

作者信息

Humes L E

出版信息

J Acoust Soc Am. 1983 Mar;73(3):930-50. doi: 10.1121/1.389018.

Abstract

Psychophysical two-tone suppression and the growth of the (2f1-f2) and (f2-f1) distortion products were measured in four normal-hearing young adults using a forward-masking paradigm. The stimulus parameters investigated were: (1) f1 = 750 and 3000 Hz; (2) f2/f1 = 1.11, 1.26, and 1.41; (3) L1 = 50, 65, 80, and 90 dB SPL; and (4) L2 - L1 varied from -20 to +20 dB in 10-dB increments. It appears that the p-law class of nonlinearity, which maintains that suppression and growth functions for the distortion products are directly related, is not supported by the data. Of existing models of aural nonlinearity, Goldstein's [J. Acoust. Soc. Am. 41, 458-479 (1967)] normalized power series appears to provide the most accurate description of the data, especially when modifications brought about by suppression are incorporated into the model.

摘要

使用前向掩蔽范式,对四名听力正常的年轻人进行了心理物理双音抑制以及(2f1 - f2)和(f2 - f1)畸变产物增长的测量。所研究的刺激参数如下:(1) f1 = 750和3000赫兹;(2) f2/f1 = 1.11、1.26和1.41;(3) L1 = 50、65、80和90分贝声压级;以及(4) L2 - L1以10分贝的增量在 - 20至 + 20分贝之间变化。数据似乎并不支持非线性的p定律类别,该定律认为畸变产物的抑制和增长函数直接相关。在现有的听觉非线性模型中,戈尔茨坦[《美国声学学会杂志》41, 458 - 479 (1967)]的归一化幂级数似乎能最准确地描述数据,尤其是当将由抑制引起的修正纳入该模型时。

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