| S# |
Lecture |
Course |
Institute |
Instructor |
Discipline |
| 5751 |
|
Quantum Information Science II, Part 1
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 5752 |
The key idea of quantum error correction – utilizing linearity
|
Quantum Information Science II, Part 1
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 5753 |
Quantum channels – simplified: the dephasing channel
|
Quantum Information Science II, Part 1
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 5754 |
Indistinguishability of density matrix ensemble unravelings
|
Quantum Information Science II, Part 1
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 5755 |
Stabilizer subspace projectors I
|
Quantum Information Science II, Part 1
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 5756 |
The multi-qubit Clifford group
|
Quantum Information Science II, Part 1
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 5757 |
Stabilizer subspace projectors II: size of the stabilizer group
|
Quantum Information Science II, Part 1
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 5758 |
Quantum codes – definition and review
|
Quantum Information Science II, Part 1
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 5759 |
The nine-qubit quantum error correction code
|
Quantum Information Science II, Part 1
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 5760 |
Quantum error correction criteria
|
Quantum Information Science II, Part 1
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 5761 |
|
Quantum Information Science II, Part 1
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 5762 |
The physics of non-unitary dynamics in a unitary world
|
Quantum Information Science II, Part 1
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 5763 |
Quantum error correction in the Steinspring picture
|
Quantum Information Science II, Part 1
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 5764 |
Steinspring representation of quantum operations
|
Quantum Information Science II, Part 1
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 5765 |
The quantum error correction conditions
|
Quantum Information Science II, Part 1
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 5766 |
Syndrome measurement and recovery operators
|
Quantum Information Science II, Part 1
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 5767 |
Quantum mechanics and quantum circuits
|
Quantum Information Science II, Part 1
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 5768 |
The three-qubit phase flip error correction code
|
Quantum Information Science II, Part 1
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 5769 |
Syndrome operators – phase flip code and Shor 9-qubit code
|
Quantum Information Science II, Part 1
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 5770 |
Quantum operations as a composition of isometries and partial traces
|
Quantum Information Science II, Part 1
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 5771 |
Three conceptual challenges faced by quantum error correction
|
Quantum Information Science II, Part 1
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 5772 |
|
Quantum Information Science II, Part 1
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 5773 |
Quantum operations form 1: isometry + partial trace
|
Quantum Information Science II, Part 1
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 5774 |
Trace distance – bound on distinguishability of states
|
Quantum Information Science II, Part 1
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 5775 |
The Clifford group – definition and single-qubit case
|
Quantum Information Science II, Part 1
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|