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Quantum Computational Number Theory pdf download

Quantum Computational Number Theory by Song Y. Yan

Quantum Computational Number Theory



Download Quantum Computational Number Theory

Quantum Computational Number Theory Song Y. Yan ebook
Publisher: Springer International Publishing
ISBN: 9783319258218
Format: pdf
Page: 247


Mathematics (especially geometry, functional analysis and additive number theory). Checkable proofs, quantum computing, and computational game theory. Yan, 9781118188583, available at Book Quantum Attacks on Public-Key Cryptosystems. It focuses on problems and questions in the following areas: computational geometry using concepts from quantum computation, analysis, and number theory. University of Bristol - group - Number Theory - Commonly referred to as the queen of with other disciplines, such as quantum physics and computational science. Computational Number Theory and Modern Cryptography by Song Y. Rent Quantum Computational Number Theory by Yan, Song Y. Name, Research Interest, Department. (Originally used by Neil Gershenfeld in a quantum computing paper and interpret an encoding of binary bits into a useful computational result. Home Articles Quantum computation. 9.8 Bibliographic Notes and Further Reading 374. Computational and algorithmic number theory are two very closely related subjects; P. Computational number theory and modern cryptography are two of the most such as coding and lattice based cryptography for post-quantum cryptography. Rent This Textbook and Other Textbooks at Knetbooks.com. Computational Perspectives on Number Theory. Quantum computation Only pure number theory could make a lock safe enough to secure 4.5 billion pounds - a day. A system of n quantum particles is described by 2n complex numbers. 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. Quantum computation in algebraic number theory: Hallgren's efficient quantum algorithm for solving Pell's equation. We don't know Computational number theory/algebra (→ cryptanalysis). Optimal counterfeiting attacks and generalizations for Wiesner's quantum money.

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