Speech coding system and method including adaptive finite impulse response filter
First Claim
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1. A spectral frequency quantizer comprising:
- a digital signal processor adapted to operate, at least in part, as a finite impulse response filter, said finite impulse response filter comprising an input for receiving line spectral frequencies, and an output for providing smoothed quantized line spectral frequencies, said finite impulse response filter characterized by the transfer function;
space="preserve" listing-type="equation">H(z)=0.5+Δ
+(0.5-Δ
)z.sup.-1 wherein Δ
is determined by the formula;
space="preserve" listing-type="equation">Δ
=min(0.5,γ
|ƒ
(n)-ƒ
(n-1)|) and wherein ƒ
(n) denotes a present input to said finite impulse response filter, and wherein ƒ
(n-1) denotes a previous input to said finite impulse response filter.
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Abstract
A speech coding system and associated method relies on a speech coder and a speech decoder. The speech coder provides speech spectrum information, including Line Spectral Frequency (LSF) information, for respective frames of speech. The LSF information is provided to the speech decoder. The speech decoder includes an LSF smoothing filter comprising an adaptive finite impulse response filter for averaging consecutive LSFs which are similar. Consecutive LSFs which are dissimilar are not averaged. The system and method causes a reduction in the shaky quality of synthesized speech without causing a corresponding decrease in the clarity of the synthesized speech.
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1 Claim
-
1. A spectral frequency quantizer comprising:
-
a digital signal processor adapted to operate, at least in part, as a finite impulse response filter, said finite impulse response filter comprising an input for receiving line spectral frequencies, and an output for providing smoothed quantized line spectral frequencies, said finite impulse response filter characterized by the transfer function;
space="preserve" listing-type="equation">H(z)=0.5+Δ
+(0.5-Δ
)z.sup.-1wherein Δ
is determined by the formula;
space="preserve" listing-type="equation">Δ
=min(0.5,γ
|ƒ
(n)-ƒ
(n-1)|)and wherein ƒ
(n) denotes a present input to said finite impulse response filter, and wherein ƒ
(n-1) denotes a previous input to said finite impulse response filter.
-
Specification