Deutsch–Jozsa algorithm

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  1. In fact, there is a Deutsch-Jozsa algorithm, a derivative of the Deutsch algorithm, which solve the problem using exactly one run.[1]
  2. In this blog post, I would like to discuss the Deutsch-Jozsa algorithm.[1]
  3. To understand how the Deutsch-Jozsa Algorithm works, let's have an input where n=1.[2]
  4. Further improvements to the Deutsch–Jozsa algorithm were made by Cleve et al.[3]
  5. The Deutsch-Jozsa algorithm was the first to show a separation between the quantum and classical difficulty of a problem.[4]
  6. Using the Deutsch-Jozsa algorithm, the question can be answered with just one function evaluation.[4]
  7. In this work, an all-dielectric metamaterial-based model is proposed and realized to demonstrate the quantum Deutsch-Jozsa algorithm.[5]
  8. We prove Deutsch-Jozsa algorithm can compute any symmetric partial Boolean function f with exact quantum 1-query complexity.[6]
  9. Deutsch-Jozsa algorithm first realized the exponential acceleration of classical algorithm and it solved the Deutsch problem of n qubits.[7]
  10. Deutsch-Jozsa algorithm has not completely been implemented on any quantum platform so far.[7]
  11. In this paper, a synthesis algorithm is proposed which can automatically generate all 8 truth tables and quantum circuits of 2-bit Deutsch-Jozsa algorithm.[7]
  12. The correctness of the quantum circuits and Deutsch-Jozsa algorithm is verified by IBM Q Experience.[7]
  13. The Deutsch-Jozsa algorithm can determine whether a function mapping all bitstrings to a single bit is constant or balanced, provided that it is one of the two.[8]
  14. Unlike any deterministic classical algorithm, the Deutsch-Jozsa Algorithm can solve this problem with a single iteration, regardless of the input size.[8]
  15. The Deutsch-Jozsa algorithm is a quantum algorithm, proposed by David Deutsch and Richard Jozsa in 1992.[9]
  16. In 2003, the Deutsch–Jozsa algorithm was implemented on an ion-trap quantum computer by Gulde, Reibe and Lancaster and team.[10]
  17. This paper reviews a popular algorithm called Deutsch–Jozsa algorithm, to demonstrate the exponential quantum advantage quantum computers proved in certain use cases.[10]
  18. The Deutsch-Jozsa algorithm is considered one of the first examples of a quantum algorithm that is exponentially faster than any possible deterministic classical algorithm.[10]
  19. In this section, let’s see we can implement the Deutsch-Jozsa algorithm in a Quantum programming language called QASM (Quantum Assembly language).[10]
  20. In particular, we propose an implementation for the Deutsch Algorithm in a Sagnac interferometer and the Deutsch-Jozsa Algorithm in a ring cavity.[11]
  21. The Deutsch–Jozsa algorithm has been realized experimentally using bulk nuclear magnetic resonance techniques3,4, employing nuclear spins as quantum bits (qubits).[12]
  22. We present sequre quantum key distribution based on a special Deutsch-Jozsa algorithm using Greenberger-Horne-Zeilinger states.[13]
  23. In all quantum algorithms, Deutsch-Jozsa algorithm has been widely studied.[14]

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  • [{'LOWER': 'deutsch'}, {'OP': '*'}, {'LOWER': 'jozsa'}, {'LEMMA': 'algorithm'}]