Information Theoretically Secure Encryption Key Generation over Wireless Networks by Exploiting Packet Errors
<|reference_start|>Information Theoretically Secure Encryption Key Generation over Wireless Networks by Exploiting Packet Errors: This article presents a novel method for establishing an information theoretically secure encryption key over wireless channels. It exploits the fact that data transmission over wireless links is accompanied by packet error, while noise terms, and thereby the error events observed by two separate receivers are independent of each other. A number of data packets, with random data, are transmitted from a first legitimate node, say Alice, to a second legitimate node, say Bob. Bob identifies all packets that are received error-free in the first transmission attempt and sends their indices to Alice over a public channel. Then, both Alice and Bob mix the contents of identified packets, e.g., using a hash function, and thereby derive an identical encryption key. Since error events from Alice to Bob is independent of error events from Alice to Eve, the chances that Eve has successfully received all packets used in key generation error-free diminishes as the number of packet increases. In many wireless standards, the first stage in error detection and Automatic Repeat Request (ARQ) is deployed at the PHY/MAC (Physical Layer/Medium Access Control) layer. In such setups, the first re-transmission is manged by the PHY/MAC layer without informing higher layers. This makes it impossible to directly access the information related to packet errors through high-level programming interfaces available to an end-user. A method is presented for determining packets received error-free in first transmission attempts through high-level programming. Examples are presented in conjunction with an LTE cellular network.<|reference_end|>
@article{khandani2024information,
    title={Information Theoretically Secure Encryption Key Generation over Wireless
  Networks by Exploiting Packet Errors},
    author={Amir K. Khandani},
    journal={arXiv preprint arXiv:2402.05012},
    year={2024},
    archivePrefix={arXiv},
    eprint={2402.05012},
    primaryClass={cs.IT cs.CR math.IT}
}