Fiber-Optics Implementation of the Deutsch-Jozsa and Bernstein-Vazirani Quantum Algorithms with Three Qubits

DOI10.1103/PhysRevLett.90.157902zbMath1267.81008arXivquant-ph/0212142OpenAlexW2098777808WikidataQ52017194 ScholiaQ52017194MaRDI QIDQ2837721

Marc Haelterman, Philippe Emplit, Nicolas J. Cerf, E. Brainis, L.-P. Lamoureux, Serge Massar

Publication date: 11 July 2013

Published in: Physical Review Letters (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/quant-ph/0212142

Mathematics Subject Classification ID

Quantum computation (81P68) Experimental work for problems pertaining to quantum theory (81-05)

Related Items (17)

Efficient quantum algorithms of finding the roots of a polynomial function ⋮ Hyperentanglement of two photons in three degrees of freedom ⋮ Creating very true quantum algorithms for quantum energy based computing ⋮ Fiber optics protocols for quantum communication ⋮ Kochen-Specker theorem as a precondition for quantum computing ⋮ Quantum cryptography based on the Deutsch-Jozsa algorithm ⋮ Quantum cryptography, quantum communication, and quantum computer in a noisy environment ⋮ A classical probability space exists for the measurement theory based on the truth values ⋮ Necessary and sufficient condition for quantum computing ⋮ Quantum communication based on an algorithm of determining a matrix ⋮ Quantum algorithm for determining a complex number string ⋮ New method of calculating a multiplication by using the generalized Bernstein-Vazirani algorithm ⋮ Some theoretically organized algorithm for quantum computers ⋮ Time coding protocols for quantum key distribution ⋮ Deutsch-Jozsa Algorithm Using Triggered Single Photons from a Single Quantum Dot ⋮ QUANTUM-CLASSICAL CORRESPONDENCE IN THE ORACLE MODEL OF COMPUTATION ⋮ Quantum algorithm for the root-finding problem

Cites Work

• Rapid solution of problems by quantum computation
• Quantum theory, the Church–Turing principle and the universal quantum computer
• Polynomial-Time Algorithms for Prime Factorization and Discrete Logarithms on a Quantum Computer
• Quantum Complexity Theory

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