The claim that there is a significant difference in the emitted sound from a capacitor based on the value of an RSA Key. May or may not be true.
That that sound is significant enough that you can use a microphone, to pick it up from a distance greater than a fraction of an inch is implausible.
That the sound difference is such that it can be captured with any of the setups pictured in the paper is impossible. There are systems designed for frequency isolation that do megahertz sampling rates which you could convince me are capable of reading the 1's and 0's out of a 286. The frequencies of modern electronics that is simply not possible.
That the sound difference is such that it can be captured with any of the setups pictured in the paper is impossible. There are systems designed for frequency isolation that do megahertz sampling rates which you could convince me are capable of reading the 1's and 0's out of a 286. The frequencies of modern electronics that is simply not possible.
They are claiming to pick up a rather large algorithm change in code that runs for dozens of milliseconds to extract a single bit. A loop taking a bit over 26 vs. a bit over 28 microseconds in the example (or something reasonably close to that description). Why would this need such high-end equipment to pick up?
That's a claim that the authors aren't making. As has been repeatedly pointed out, the attack depends on timing the execution of blocks of code which take much longer than a single instruction, so the 44.1kHz sampling rate described in the paper is sufficient.
Comments
The claim that there is a significant difference in the emitted sound from a capacitor based on the value of an RSA Key. May or may not be true.
That that sound is significant enough that you can use a microphone, to pick it up from a distance greater than a fraction of an inch is implausible.
That the sound difference is such that it can be captured with any of the setups pictured in the paper is impossible. There are systems designed for frequency isolation that do megahertz sampling rates which you could convince me are capable of reading the 1's and 0's out of a 286. The frequencies of modern electronics that is simply not possible.
They are claiming to pick up a rather large algorithm change in code that runs for dozens of milliseconds to extract a single bit. A loop taking a bit over 26 vs. a bit over 28 microseconds in the example (or something reasonably close to that description). Why would this need such high-end equipment to pick up?
That's a claim that the authors aren't making. As has been repeatedly pointed out, the attack depends on timing the execution of blocks of code which take much longer than a single instruction, so the 44.1kHz sampling rate described in the paper is sufficient.