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Simulation 3


    
Figure: Synthetic vowel f1(t).
Figure: Mixed signal f(t).
\begin{figure}
\begin{center}
\epsfile{file=FIGURE/SpeechA.eps,width=0.47\textwi...
...epsfile{file=FIGURE/MixSpeech.eps,width=0.47\textwidth}
\end{center}\end{figure}

This simulation assumes that f1(t) is a synthetic vowel as shown in Fig. [*], where F0=125 Hz, NF0=40, and it is a vowel /a/ synthesized by the LMA, and f2(t) is a bandpassed random noise, where bandwidth of about 6 kHz. Three types of f(t) are used as simulation stimuli, where the SNRs of f(t) are from 0 to 20 dB in 10-dB steps. Mixed signal in case of SNR=10 dB is plotted in Fig. [*].


      
Figure: Precision for Ak(t) (SNR=10 dB).
Figure: SD for $\hat{f}_1(t)$ and the reduced SD of $\hat{f}_1(t)$.
Figure: Segregated signal $\hat{f}_1(t)$ (SNR=10 dB).
\begin{figure}
\begin{center}
\epsfile{file=FIGURE/ImpSDSP.eps,width=0.47\textwi...
...}
\epsfile{file=FIGURE/SPf110.eps,width=0.47\textwidth}
\end{center}\end{figure}

The simulations were carried out using the three mixed signals. The average SDs of f1(t) and f(t), and the mean of the reduced SD of f1(t) are shown in Fig. [*]. Hence, it is possible to reduce the SD by about 15 dB as noise reduction, using the proposed method. For example, when the SNR of f(t) is 10 dB, the proposed method can segregate Ak(t) with a high precision as shown in Fig. [*], and can extract the $\hat{f}_1(t)$ shown in Fig. [*] from the f(t) as shown in Fig. [*]. Therefore, the proposed model can also extract the amplitude information of speech f1(t) from a noisy speech f(t) with a high precision in which speech and noise exist in the same frequency region. Hence, this method can be applied in case where a speech signal is to be extracted from noisy speech.


next up previous
Next: Conclusion Up: Simulations Previous: Simulation 2
Masashi Unoki
2000-10-26