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The Bernstein–Vazirani algorithm, which solves the Bernstein–Vazirani problem, is a quantum algorithm invented by Ethan Bernstein and Umesh Vazirani in 1997. It is a restricted version of the Deutsch–Jozsa algorithm where instead of distinguishing between two different classes of functions, it tries to learn a string encoded in ...
El Algoritmo de Bernstein–Vazirani es un algoritmo cuántico desarrollado por Ethan Bernstein y Umesh Vazirani en 1992. [1] En esencia, permite conocer un string binario, esto es, una cadena de caracteres compuesta de ceros y unos (por ejemplo: s = 0010110101001), que está contenido en una función.
4 de feb. de 2021 · Feb 4, 2021. -- 1. A clear guide to the Bernstein-Vazirani Algorithm, extending knowledge from the Deutsch-Jozsa into more complex algorithms. We’ll explore the Problem, Classical and Quantum...
6 de sept. de 2023 · In summary, the Bernstein-Vazirani algorithm is a quantum algorithm that uses quantum gates, superposition, and entanglement to solve the Bernstein-Vazirani problem. By applying the Hadamard gate and the CNOT gate to a register of qubits, the algorithm can learn a string encoded in a function.
El Algoritmo de Bernstein–Vazirani es un algoritmo cuántico desarrollado por Ethan Bernstein y Umesh Vazirani en 1992. En esencia, permite conocer un string binario, esto es, una cadena de caracteres compuesta de ceros y unos (por ejemplo: s = 0010110101001), que está contenido en una función.
29 de oct. de 2019 · The Bernstein-Vazirani Algorithm. Peter Young. (Dated: October 29, 2019) Like the Deutsch algorithm, the Bernstein-Vazirani algorithm finds information about a black box function, but has a bigger speedup. It is very similar to the Deutsch-Josza algorithm which is set as a homework assignment. Consider a function.
26 de jul. de 2022 · The Bernstein-Vazirani algorithm consists of five parts as depicted in the following figure: a set of qubits in superposition in the |+ state, where each qubit represents a digit. an auxiliary qubit in the state |− . a quantum oracle representing the secret key. bringing the qubits out of superposition.
