Quantum Cryptography

Quantum cryptanalysis describes the routine of quantum mechanical effects (in particular quantum converse and quantum computation) to perform cryptographic tasks or to break cryptographic systems. The exercising of classic (i.e., non-quantum) cryptography to protect against quantum attackers is also often considered as quantum cryptography (in this case, one also speaks of post-quantum cryptography). Well-known examples of quantum cryptography be the use of quantum communication to securely exchange a anchor (quantum mainstay diffusion) and the (hypothetical) use of quantum computers that would allow us to break respective(a) popular public-key encryption and signature schemes (e.g., RSA and ElGamal). The advantage of quantum cryptography lies in the fact that it allows to achieve various cryptographic tasks that are be or conjectured to be impossible using only authoritative (i.e., non-quantum) communication (see below for examples). In particular, quantum mechanics guarantee that enumerate quantum data disturbs that data; this can be used to memorialise an adversarys interference with a message. However, researches at NTNU showed that man-in-middle attacks are possible without detections in some implementations of quantum systems.

[1] |Contents | |[hide] | |1 Quantum key distribution | |2 Quantum commitment | |3! Bounded quantum storage model | |4 Post-quantum cryptography | |5 References | [pic][edit] Quantum key distribution Main oblige: Quantum key distribution Arguably the best-known application of quantum cryptography is quantum key distribution (QKD). (First proposed by Bennett and Brassard [2] based on ideas by Wiesner [3]) QKD...If you want to unsex a full essay, order it on our website: OrderCustomPaper.com

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