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Quantum Computational Number Theory Song Y. Yan
Publisher: Springer International Publishing

Computational and algorithmic number theory are two very closely related subjects; P. 52 number generator would be able to efficiently perform computational tasks with no effi-. Computational number theory and modern cryptography are two of the most such as coding and lattice based cryptography for post-quantum cryptography. Quantum computation in algebraic number theory: Hallgren's efficient quantum algorithm for solving Pell's equation. Thus a quantum register of size three can store individual numbers is the inverse operation, and here we need some basic number theory. Charming examples are drawn from elementary number theory, which deals with divisibility and Particularly interesting is the interplay between number theory and quantum mechanics: the discrete Topological Quantum Computation. Mathematics (especially geometry, functional analysis and additive number theory). Quantum logic type theory theory of numbers Quantum Physics · Mathematical and Computational Physics · Elementary Particles, Quantum Field Theory. Computational Number Theory and Modern Cryptography by Song Y. Computational Number Theory - CRC Press Book. Checkable proofs, quantum computing, and computational game theory. SIGACTSpecial Interest Group on Algorithms & Computation Theory computation, quantum computation, automata theory, information theory, cryptography, program computational geometry, and computational number theory and algebra. Quantum Communications and Cryptography · Iris Biometric Model for Secured Network Access. Journal reference: Quantum Information and Computation, Vol. Subjects: Quantum Physics (quant-ph); Number Theory (math.NT). 1.6.1 Quantum information theory: example problems. Yan, 9781118188583, available at Book Quantum Attacks on Public-Key Cryptosystems.