Presenter Information

Location

Hilton Waikoloa Village, Hawaii

Event Website

https://hicss.hawaii.edu/

Start Date

7-1-2025 12:00 AM

End Date

10-1-2025 12:00 AM

Description

An O(n) procedure for hiding m bits of signal inside of n−m bits of quantum random noise is introduced. When the signal and quantum noise have a uniform probability distribution, and the signal size is fixed, the security of a single, hidden signal transmission can be made arbitrarily close to perfect secrecy. Our hiding procedures are implemented with commercially available quantum random number generators, and current TCP/IP infrastructure. A random nonce helps unpredictably change the bit locations of the signal: a prior hidden signal transmission does not reveal information to Eve on where the current signal is hidden. This security property enables a new key exchange that hides public keys in quantum randomness; introduces a post-quantum key exchange with substantially smaller key sizes; offers a substantially greater classical complexity than the underlying public keys; and provides quantum complexity that is comparable to Grover’s quantum computing algorithm.

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Jan 7th, 12:00 AM Jan 10th, 12:00 AM

Hiding Signals in Quantum Random Noise

Hilton Waikoloa Village, Hawaii

An O(n) procedure for hiding m bits of signal inside of n−m bits of quantum random noise is introduced. When the signal and quantum noise have a uniform probability distribution, and the signal size is fixed, the security of a single, hidden signal transmission can be made arbitrarily close to perfect secrecy. Our hiding procedures are implemented with commercially available quantum random number generators, and current TCP/IP infrastructure. A random nonce helps unpredictably change the bit locations of the signal: a prior hidden signal transmission does not reveal information to Eve on where the current signal is hidden. This security property enables a new key exchange that hides public keys in quantum randomness; introduces a post-quantum key exchange with substantially smaller key sizes; offers a substantially greater classical complexity than the underlying public keys; and provides quantum complexity that is comparable to Grover’s quantum computing algorithm.

https://aisel.aisnet.org/hicss-58/st/cybersecurity_and_sw_assurance/3