Quantum Computing 量子计算代写

量子计算课程包含量子物理基础和量子算法,以及实验性学习如何构建量子电路和应用量子编程框架。量子 计算利用量子物理学原理来完成计算。它可以处理更大规模的数据, 并产生更快的计算速度。

CS219C

Ph219C/CS219C Due: Thursday 14 April 2022 1.1 Positivity of quantum relative entropy a) Show that ln x ≤ x−1 for all positive real x, with equality iff x = 1. b) The (classical) relative entropy of a probability distribution {p(x)} relative to {q(x)} is defined as D(p∥q)≡􏰄p(x)(logp(x)−logq(x)) . (1) x with equality iff the probability …

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PHAS0029 Final Assignment 2023

PHAS0029 FINAL ASSIGNMENT 2023 THE INFINITE “UNSQUARE” POTENTIAL LAST REVISION FEBRUARY 27, 2023 1 2 3 3.1 3.2 3.3 3.4 4 5 5.1 5.2 5.3 5.4 Introduction 2 Boundary value problems: eigenvalue solutions 2 A quantum dot in vacuum: infinite square well 3 Task for session 8: Finding the ground state energy 3 Finding the …

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OS HW3 scheduler

1. This question involves implementing several different process scheduling algorithms. The scheduler will be assigned a predefined set of tasks and will schedule the tasks based on the selected scheduling algorithm. Each task is assigned a priority and CPU burst. The following scheduling algorithms will be implemented: 1. First-come, first-served (FCFS), which schedules tasks in …

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G5029 Limits of Computation Exam 18

THE UNIVERSITY OF SUSSEX BSc and MComp FINAL YEAR EXAMINATION May/June 2018 (A2) Limits of Computation Assessment Period: May/June 2018 (A2) DO NOT TURN OVER UNTIL INSTRUCTED TO BY THE LEAD INVIGILATOR Candidates should answer TWO questions out of THREE. If all three questions are attempted only the first two answers will be marked. The …

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G5029 Limits of computation Exam 2019

THE UNIVERSITY OF SUSSEX BSc FINAL YEAR EXAMINATION May/June 2019 (A2) Limits of Computation Assessment Period: May/June 2019 (A2) Candidate Number DO NOT TURN OVER UNTIL INSTRUCTED TO BY THE LEAD INVIGILATOR Candidates should answer TWO questions out of THREE. If all three questions are attempted only the first two answers will be marked. The …

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BB84 (which we discussed in the class). Find the secret key obtained by Alice an

P1 = √1 (|0⟩+i|1⟩)· √1 (⟨0|−i⟨1|) and P2 = √1 (|0⟩−i|1⟩)· √1 (⟨0|+i⟨1|). 2222 Check that the above matrices are projection operators. Check that the above matrices can be used for organizing a von Neumann measurement. Find the classical and quantum outputs of the measurements of a qubit in 1. state |0⟩, 2. state |1⟩. …

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