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A cross-language study on feedforward and feedback control of voice intensity in Chinese–English bilinguals

Published online by Cambridge University Press:  10 July 2020

Xiao Cai
Affiliation:
Renmin University of China
Yulong Yin
Affiliation:
Renmin University of China
Qingfang Zhang*
Affiliation:
Renmin University of China
*
*Corresponding author. Email: qingfang.zhang@ruc.edu.cn
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Abstract

Speech production requires the combined efforts of feedforward and feedback control, but it remains unclear whether the relative weighting of feedforward and feedback control is organized differently between the first language (L1) and the second language (L2). In the present study, a group of Chinese–English bilinguals named pictures in their L1 and L2, while being exposed to multitalker noise. Experiment 1 compared feedforward control between L1 and L2 speech production by examining intensity increases in response to a masking noise (90 dB SPL). Experiment 2 compared feedback control between L1 and L2 speech production by examining intensity increases in response to a weak (30 dB SPL) or strong noise (60 dB SPL). We also examined a potential relationship between L2 fluency and the relative weighting of feedforward and feedback systems. The results indicated that L2 speech production relies less on feedforward control relative to L1, exhibiting attenuated Lombard effects to the masking noise. In contrast, L2 speech production relies more on feedback control than L1, producing larger Lombard effects to the weak and strong noise. The relative weighting of feedforward and feedback control is dynamically changed as second language learning progresses.

Information

Type
Original Article
Copyright
© The Author(s), 2020. Published by Cambridge University Press
Figure 0

Figure 1. A schematic diagram of the processes involved in speech motor control. The model includes an internal forward model (pink box) that generates auditory prediction based on a copy of planned feedforward commands (efference copy). Auditory feedback control compares actual auditory feedback with auditory prediction and auditory target, indicated by blue and green arrows, respectively. A special case of feedforward control eliminates the involvement of auditory feedback by comparing auditory prediction with auditory target (indicated by yellow arrows). (For interpretation of the references to color in this figure legend, the reader is referred to the Web version of this article).

Figure 1

Figure 2. (A) A model for determining the voice intensity increases under a masking noise. The red crosses indicate that auditory feedback is not audible for feedback control. (B) A model for determining the voice intensity increases under a weak or strong noise. The red ticks indicate that auditory feedback is less audible but still available for feedback control. (For interpretation of the references to color in this figure legend, the reader is referred to the Web version of this article).

Figure 2

Figure 3. A schematic diagram of the sequence for a block (upper panel: L1 picture naming; lower panel: L2 picture naming).

Figure 3

Table 1. Mean picture-naming response time (RT, in ms), percentage of errors (PE, %), mean intensity (MI, in dB), and standard deviations (SD, in parenthesis) as a function of language and noise condition in Experiment 1

Figure 4

Table 2. LMM estimates of fixed effects for picture-naming response time (RT), percentage of errors (PE), and mean intensity (MI) in Experiment 1

Figure 5

Figure 4. Results in Experiment 1. (A) Box plots illustrating the distribution of average mean intensity scores of 22 participants in each experimental condition. Box definitions: middle line is the median, top and bottom of boxes are 75th and 25th percentiles, and square is the mean. (B) Column charts of the mean intensity (mean and standard error) in the L1 and L2 speech production as a function of noise condition. (C) Column charts of the mean intensity (mean and standard error) in the quiet (Q) and masking noise (MN) conditions as a function of language. Asterisks indicate the significant effects. (D) The scatterplot for the correlation between rapid naming and the Lombard effect. (E) The scatterplot for the correlation between passage reading and the Lombard effect. Here, the Lombard effect is defined as the difference between the mean intensity in L2-quiet and L2-masking noise conditions.

Figure 6

Table 3. Mean picture-naming response time (RT, in ms), percentage of errors (PE, %), mean intensity (MI, in dB), and standard deviations (SD, in parenthesis) as a function of language and noise condition in Experiment 2

Figure 7

Table 4. LMM estimates of fixed effects for picture-naming response time (RT), percentage of errors (PE), and mean intensity (MI) in Experiment 2

Figure 8

Figure 5. Results in Experiment 2. (A) Box plots illustrating the distribution of average mean intensity scores of 22 participants in each experimental condition. Box definitions: middle line is the median, top and bottom of boxes are 75th and 25th percentiles, and square is the mean. (B) Column charts of the mean intensity (mean and standard error) in the L1 and L2 speech production as a function of noise condition. (C) Column charts of the mean intensity (mean and standard error) in the quiet (Q), weak noise (WN) and strong noise (SN) conditions as a function of language. Asterisks indicate the significant effects. (D) The scatterplot for the correlation between rapid naming and the Lombard effect. (E) The scatterplot for the correlation between passage reading and the Lombard effect. Here, the Lombard effect is defined as the difference between the mean intensity in L2-quiet and L2-strong noise conditions.