Phys481-681-CS483, Quantum Computation Lecture Notes and Homework Assignments Cornell, Spring 2006 In August 2007 Cambridge University Press published a book based on these lecture notes for computer scientists, Quantum Computer Science , which some physicists and philosophers might also enjoy. << xڝWے�F}�W�[ )�M���6P$���(��ثBҘ�h���9�լ��K�/-y����==���JR�*Ғ��B�PT�3'K�$3�P$�R��B�� Y��+��2�$^)E���*� ��I�)H璴&]�6d�L�d��2��T�R�c5�rf 5)
The first version was written in 2011, with many extensions and improvements in subsequent years. Video: Canadian Summer School on Quantum Information Lecture 1, Lecture 2. Lecture 2 (Oct 7): Density operators (JP Chapter 2). Course information posted by Tian can be accessed on Moodle. /Type /ObjStm Quantum Computing - Lecture Notes Mark Oskin Department of Computer Science and Engineering University of Washington Abstract The following lecture notes are based on the book Quantum Computation and Quantum In-formation by Michael A. Nielsen and Isaac L. Chuang. 3: More Basics of Quantum Mechanics : 4: Classical Computation Models and Quantum Gates (Courtesy of Moses Liskov. Homework should be handed into the box outside of the Ann 232 by the due
Lecture 19 (Dec. 4): Local Hamiltonian problem (KSV Chapter 14, notes
Topics covered in the tall will include density operators, quantum operations, quantum entanglement, quantum circuits, and quantum algorithms. Set 3. Now suppose we have two quantum bits. %���� Set 2. Class meetings:
Lecture 8 (Oct 28): Bell polytope and its dual, quantum vs classical models
Lectures and references:
Lecture 2 (Oct 3): Density operators (JP Chapter 2). notes)
See also: Quantum computing and the entanglement frontier, and Quantum computing in the NISQ era and beyond. Reference: quant-ph/0102024
Computation and Quantum Information
%PDF-1.5 and Quantum Computation by Kitaev, Shen, and Vyalyi (KSV), Quantum
Universal quantum gates, due Thursday November 21. Lecture 6 (Oct 21): Qubit channels, master equation (JP Chapter 3)
email: thom(at)caltech(dot)edu. Each o ering of the course covered Instructor:
We need a new Hilbert space which captures the interaction of the two bits. – Eleanor Rieffel and Wolfgang Polak, An Introductionto Quantum Computing for Non-Physicists, 19 January 2000. date, or emailed to Tian
entanglement frontier, Quantum
John Preskill,
/First 810 We did not have time to cover this in class, but here are some notes on the abelian
Problem solutions will be posted on Moodle. Quantum algorithms, due Thursday December 5. Lecture 2: Quantum Algorithms 1 Tensor Products A single quantum bit is a unit vector in the Hilbert space C2. This is a set of lecture notes suitable for a Master's course on quantum computation and information from the perspective of theoretical computer science. Lecture 5 (Oct 16): Channel state duality (JP Chapter 3)
by Nielsen and Chuang (NC), Classical
on quantum lower bounds)
them to Tian. Other recommended lecture notes: John Watrous, Umesh Vazirani, Andrew Childs, Scott Aaronson Course outline for fall term: Topics covered in the tall will include density operators, quantum operations, quantum entanglement, quantum circuits, and quantum algorithms. Quantum computing and the
– Dorit Aharonov, Quantum Computation, December 15, 1998. Other recommended lecture notes: John Watrous, Umesh
Tian Wang, 232 Annenberg, email: twang3(at)caltech(dot)edu
Basically, these lecture notes are a straightforward undergrad course in quantum computing and information (with a smattering of quantum foundations), whereas QCSD is trying to do all sorts of stuff above, below, and around quantum computing. Problem
Set 1. Such a course typically covers only the early breakthroughs in quantum algorithms, namely Shor’s factoring algorithm (1994) and Grover’s searching algorithm (1996). Homework assignments:
Used with permission.) Other useful books are Quantum
Quantum computing has the potential to transform areas of our lives such as healthcare, finance and security – and Oxford is pioneering theory, technology and responsible innovation to ensure that its power will bring benefits for all of society. Topics covered in the tall will include density operators, quantum
Lecture 3 (Oct 9): Convexity, HJW theorem, generalized measurements (JP Chapter 3). Quantum Computing 1 Used with permission.) Lecture 12 (Nov 11): Quantum circuits, universal gates (JP Chapter 5)
problem, Simons problem (JP Chapter
Problem
Set 4. stream /Filter /FlateDecode 206 Annenberg, X-6691, email: preskill(at)caltech(dot)edu
Vazirani, Andrew
/N 100 Lecture 18 (Dec. 2): Quantum simulation (handwritten
If you have questions, you may post them on Moodle or email
These notes were originally prepared for a course that was o ered three times at the University of Waterloo: in the winter terms of 2008 (as CO 781) and of 2011 and 2013 (as CO 781/CS 867/QIC 823). Monday and Wednesday 2:30-3:55 in 107 Downs, beginning 2 October 2019. I thank the students in the course for their feedback on the lecture notes. 6, p.37 ff)
See also: Quantum computing and the entanglement frontier , Quantum computing in the NISQ era and beyond , and Why I called it “quantum supremacy” 2.111/8.370/18.435 (Quantum Computation) Lecture Notes Evan Chen Fall 2015 This is MIT’s graduate 18.435, also numbered 2.111 and 8.370, instructed Video: Canadian Summer School on Quantum Information Lecture 1, Lecture 2. Childs, Scott Aaronson
Quantum Computing: Lecture Notes Ronald de Wolf arXiv:1907.09415v1 [quant-ph] 19 Jul 2019 QuSoft, CWI and University of Amsterdam. and nonabelian hidden subgroup problems. This is a set of lecture notes on quantum algorithms.These notes were prepared for a course that was offered at the University of Waterloo in 2008, 2011, and 2013, and at the University of Maryland in 2017.Each offering of the course covered a somewhat different set of topics. due on Thursday at 5pm. Office hours: 4-5:30 pm Monday, in weeks when homework is due. if you type it up. So it’s easier than the notes in some places and harder in others. Dedicated to the memory of my father Abraham de Wolf (1942{2019) ii. 5 0 obj computing in the NISQ era and beyond, and Why
two-term course covers quantum information theory, quantum algorithms, quantum
But because all of these files are still being revised, … Computing Since Democritus by Aaronson, The
Lecture by Victor Albert. Quantum channels and entanglement, due Thursday November 7. notes (JP). Ph219/CS219 in past years. operations, quantum entanglement, quantum circuits, and quantum algorithms. Problem
Lecture 3 (Oct 8): Convexity, HJW theorem, generalized measurements (JP Chapter 3) Theory of Quantum Information by Watrous, and
Personally, I’d start with the notes and then move on to QCSD. Lecture 11 (Nov 6): BPP and MA, Reversible computing, BQP and QMA (JP Chapter
error correction, quantum Shannon theory, and some special topics. Chapter 4)
Lecture 17 (Nov. 27): Quantum searching (handwritten
Lecture 1 (Oct 2): Introduction (JP Chapter 1). Lecture 15 (Nov. 20): Period finding
All students taking the course for credit are required to do the homework. The first 10 chapters cover the circuit model and the main quantum algorithms (Deutsch-Jozsa, Simon, Shor, Hidden Subgroup Problem, … The primary reference for most of the lectures will be these lecture
Feel free to link to this website. computing in the NISQ era and beyond. Lecture 7 (Oct 23): Bell inequalities, CHSH game (JP
>>
Teaching assistants:
It is primarily intended for graduate students who have already taken an introductory course on quantum information. problem, even if you are unable to solve it completely. theorem (JP Chapter 5)
Quantum
Lecture 13 (Nov 13): Universal gates continued, Solovay-Kitaev
Information Theory by Wilde. You may receive partial credit if you describe a thoughtful approach to the
Go to home page for
Course description: This
States and measurements, due Thursday October 24. Lecture 10 (Nov 4): Circuit complexity, P and NP, NP-completeness (JP Chapter 5)
– Arthur Ekert, Patrick Hayden and Hitoshi Inmori, Basic Concepts in Quantum Computation, 16 January 2000. by Richard Kueng, handwritten
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See also: Quantum computing and the
entanglement frontier, Quantum
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