CS7280: Network Science ASSIGNMENT 3 ¡ñ In this assignment, you are expected to submit the two jupyter notebooks (Centrality-Assignment and Community-Detection-Assignment) with all the plots, values and comments that have been asked in the assignment as well as code. ¡ñ Please also submit requirements.txt so that we may be able to replicate your Python dependencies […]
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Learning Objectives CS 7280: Network Science Fall 2022 Assignment-4 The objective of this assignment is to experiment with the concepts we covered in Module-4 about network epidemics, and see how the theoretical results that were derived in class compare to simulation results. Please submit your Jupyter notebook Assignment4-YOURLASTNAME.ipynb. Ensure all graphs are generated and appropriately
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Learning Objectives CS 7280: Network Science Assignment-2 The objective of this assignment is to experiment with the concepts we covered in Module-2: ● Degree distribution ● G(n,p) random networks ● Power-law networks ● Small-world networks ● Clustering coefficient and transitivity ● Average path length, diameter, efficiency ● Assortativity ● Network motifs ● Degree-preserving network randomization
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OMSCS 7280: Network Science Assignment-5 The objective of this assignment is to learn about network models and statistical analysis of network data, covered in Lesson 12 and Lesson 13. Please submit your Jupyter Notebook Assignment5-YOURLASTNAME.ipynb and requirement.txt Part 1. Modeling the NCAA College Football 2000 Network (65 points) For the first part of this assignment,
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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⟩.
BB84 (which we discussed in the class). Find the secret key obtained by Alice an Read More »
Homework 5 1. For the unitary transformation U from Problem 5 of HW 4, find all the vectors |us⟩, s = 0,…,r−1, and check that they are eigenvectors of U. 2. Compute explicitly r−1 |us⟩. 3. Find the joint quantum state of all t + L qubits right before the measurement blocks in the quantum
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QCC 2022, Home Work 3 1. A circuite for the Quantum Discrete Fourier Transform (QDFT) with N = 4 (n = 2 qubits) is shown below. Let |v1⟩ = |10⟩ and |v2⟩ = |11⟩ be used at the input of this circuite and |w1⟩ and |w2⟩ be the states at the output of the circuite.
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Midterm Exam, 2022 |v⟩ = 12i|011⟩ − 34|101⟩ − i12|111⟩ 2. (2) (The vector |v⟩ = √1 (|000⟩ + |111⟩) is a quantum state of how many qubits? 3. (5) Among the following vectors |ψ1⟩ = √1 (e2πi 41 |00⟩ + e2πi 34 |11⟩), 2 |ψ2⟩ = √1 (e2πi 41 |01⟩ + e2πi 34 |10⟩),
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QCC 2022, Home Work 1 1. Two qubits are in the state √1 |00⟩+ i|01⟩− 1|10⟩+ i 3|11⟩. We measure these 2 qubits. Find the classical outputs, quantum out- puts, and the corresponding probabilities. 2. Four qubits are in the state √1 |0000⟩ + i |0001⟩ − 1 |1010⟩ + i 3 |1011⟩ We measure
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Home Work 2, 2021 Problem 1 Find the tensor product Problem 2 For the input state find the state at the output of the following circuit Code Help Find the classical and quantum outputs and the corresponding probabilities. Problem 4 Let we have two qubits in the state Let we act on the second qubit
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