Issue StoriesA New High Fidelity Digital Hearing Instrument Processorby Brian Csermak A technical report on Gennum Corps new Paragon system, as well as a discussion of the importance of dynamic range, bandwidth and signal integrity for digital instruments. In this day of rapidly advancing technology and computationally intensive digital algorithms, it is easy to get excited about technology and lose sight of the fundamentals. At last years International Hearing Aid Research Conference in Lake Tahoe, the question So how big is your notch filter? was jokingly raised in one of the sessions. This illustrates and pokes fun at the trap that hearing industry engineers often fall into: focusing on features only. It should be acknowledged that there is nothing wrong with touting new, advanced circuit features and capabilities, as long as the fundamental results and benefits for the hearing-impaired consumer are not ignored. An argument can be made that the reason most digital hearing instruments have failed to show significant objective benefit over their analog counterparts is that the underlying processing schemes applied to the captured acoustic signal remain relatively ineffective. With the exception of advanced noise reduction and feedback suppression techniques, digital processing algorithms have not been shown to solve many of the listening/intelligibility issues. In fact, despite DSP hearing instruments now having numerous new features, when considering fidelity, it can be argued that some digital instruments are actually inferior to advanced analog devices. Fidelity The new Gennum Paragon digital platform, which is detailed below, has been designed as a high fidelity digital system. Dual A/D converters are combined with the patent-pending Head-Room Extension Algorithm (HRX) to yield a 16 kHz bandwidth and 95 dB of full dynamic range hearing instrument (Fig. 1).
Fig. 1. Comparison of the input/output curves of a typical A/D converter to one with HRX. The Importance of Dynamic Range
Fig. 2. Noise spectra of a typical microphone and the Paragon A/D converter. Fig. 2 shows the noise floor of a typical microphone alongside that of a Paragon A/D converter. It can be seen that the noise spectrum of the A/D converter lies beneath that of the microphone. When the two are summed, the overall noise floor of the system increases by less than 1 dB, indicating that the noise floor is largely determined by the microphone. In addition, since the A/D converter can cleanly handle the loudest signal level that the microphone is capable of delivering (>110 dB SPL), the entire dynamic range of the microphone is fully utilized in the same manner as a quality analog system.
Fig. 3. Noise spectra of a typical Class D receiver and the Paragon with a 2-terminal zero-biased receiver. A similar comparison can be made at the output side of the hearing instrument. Fig. 3 shows the noise floor of a typical class D receiver alongside that of the direct-drive output stage of Paragon connected to a typical two-terminal, zero-biased receiver. Again, the noise spectrum of the output stage lies beneath that of the receiver, ensuring that the available dynamic range of the transducer is preserved. The Importance of Bandwidth Signal Integrity One example of this kind of distortion is called aliasing. Non-linearities in any electronics (digital or analog) result in distortion products appearing at harmonics of the fundamental frequencies. In a digital system, however, aliased images of these products can reappear in the audible region, negatively interacting with the true signal and thereby causing distortion. An example of this phenomenon in the digital world would be what happens when we take an already large signal (represented as a number) and try to amplify it even further. This results is an overflow condition analogous to peak clipping. In order to avoid the annoying distortion, sufficient digital headroom must exist in the compression processing stages to handle the large transients that occur during the attack time of a sudden loud sound. Distortion can also arise within the processor if there is insufficient dynamic range to handle the numerical data stream. For example, if a 16-bit number is multiplied by another 16-bit number, the result is a 32-bit product. If the processor only contains a 16-bit data path, the least significant 16-bits are discarded, effectively truncating the number and introducing quantization distortion, which has its own peculiar properties. Paragon maintains a minimum of 20 bits throughout the entire data path. This corresponds to a dynamic range of 120 dB. In addition, no truncation takes place internally within any filter bank. For example, if several operations take place within a single filter, the word length is allowed to grow indefinitely and is only truncated once at the output of the filter to return the word length of the output to 20 bits. By minimizing the amount and frequency of truncation, the system is designed to minimize errors and distortion, preserving the integrity of the signal. Summary By providing both wide bandwidth and wide dynamic range, manufacturers can provide hearing instrument wearers with the high level of sound quality they expected to get from a digital hearing instrument. With this approach, the industry will be in a better position to tackle the greater problem of addressing hearing loss via sophisticated algorithms and advanced processing technology. Reference This article was submitted to HR by Brian Csermak, systems engineer for Gennum Corp., Burlington, Ontario, Canada. Correspondence can be addressed to HR or Brian Csermak, Gennum Corp., P.O. Box 489 Station A, Burlington, ON L7R 3Y3, Canada; email: brian_c@gennum.com. |
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