dave2010
21-03-2010, 13:07
Anyone here really well up on how audio signals get processed?
There are different kinds of microphones. Some give a signal which is, I believe, related to pressure, and some work on pressure differences - i.e the time derivative of pressure.
Many hi-fi enthusiasts praise vinyl, but LPs were made using magnetic cutters. The cutters most likely respond to the time derivative of the input signal.
Similarly, many pickups also respond to the time derivative of the mechanical motion producing the movement of the stylus.
The last link in the reproducing chain is usually a loudspeaker or headphone set. Some are electrostatic, but most use coils. Again we see the use of technology which is based on time derivatives.
Each time a derivative of a complex signal is produced, the frequency response of the signal changes. This will tend to emphasise the higher frequencies - just think d/dt (sin w t) = w cos x t etc. There will be integrating and differenting effects in electrical/electronic circuits. It is also possible to do integration and differentiation in the digital domain.
Reversing a single differentiation step is possible by an integration process, though there will be a loss of a constant - which will normally be a DC offset which can be ignored. Multiple differentation steps may result in more significant loss of data, though it's probably still not too bad providing the frequency response characteristics are maintained. I speculate that phase information may be compromised significantly.
My question is "does all this matter in the hi-fi kit that we use today?" How many stages does a signal go through which differentate a complex signal, and is this effectively compensated for by other stages in the process, or is it simply ignored?
It could be that, just as lossy compression methods such as mp3 fool many people into thinking that they are hearing something similar to "real sound", that there is still enough information in a moderately heavily processed signal - for example on a CD or DVD, to fool us that we are listening to a good approximation, even though the waveforms may bear little resemblance to the originals.
If it is an issue, then at least partial solutions can be found by appropriate analogue or digital methods, or hybrid methods which use both.
Has anyone out there thought about this recently?
There are different kinds of microphones. Some give a signal which is, I believe, related to pressure, and some work on pressure differences - i.e the time derivative of pressure.
Many hi-fi enthusiasts praise vinyl, but LPs were made using magnetic cutters. The cutters most likely respond to the time derivative of the input signal.
Similarly, many pickups also respond to the time derivative of the mechanical motion producing the movement of the stylus.
The last link in the reproducing chain is usually a loudspeaker or headphone set. Some are electrostatic, but most use coils. Again we see the use of technology which is based on time derivatives.
Each time a derivative of a complex signal is produced, the frequency response of the signal changes. This will tend to emphasise the higher frequencies - just think d/dt (sin w t) = w cos x t etc. There will be integrating and differenting effects in electrical/electronic circuits. It is also possible to do integration and differentiation in the digital domain.
Reversing a single differentiation step is possible by an integration process, though there will be a loss of a constant - which will normally be a DC offset which can be ignored. Multiple differentation steps may result in more significant loss of data, though it's probably still not too bad providing the frequency response characteristics are maintained. I speculate that phase information may be compromised significantly.
My question is "does all this matter in the hi-fi kit that we use today?" How many stages does a signal go through which differentate a complex signal, and is this effectively compensated for by other stages in the process, or is it simply ignored?
It could be that, just as lossy compression methods such as mp3 fool many people into thinking that they are hearing something similar to "real sound", that there is still enough information in a moderately heavily processed signal - for example on a CD or DVD, to fool us that we are listening to a good approximation, even though the waveforms may bear little resemblance to the originals.
If it is an issue, then at least partial solutions can be found by appropriate analogue or digital methods, or hybrid methods which use both.
Has anyone out there thought about this recently?