| S# |
Lecture |
Course |
Institute |
Instructor |
Discipline |
| 26 |
Grover search for multiple marked items
|
Quantum Information Science II, Part 3 - Advanced quantum algorithms and information theory
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 27 |
Polynomial quantum speedups in the oracle model
|
Quantum Information Science II, Part 3 - Advanced quantum algorithms and information theory
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 28 |
Quantum information theory
|
Quantum Information Science II, Part 3 - Advanced quantum algorithms and information theory
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 29 |
Polynomial quantum speedups in the oracle model – AND OR tree
|
Quantum Information Science II, Part 3 - Advanced quantum algorithms and information theory
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 30 |
Quantum noisy coding theorem: quantum channel coding scenarios
|
Quantum Information Science II, Part 3 - Advanced quantum algorithms and information theory
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 31 |
Hamiltonian simulation – problem statement
|
Quantum Information Science II, Part 3 - Advanced quantum algorithms and information theory
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 32 |
Polynomial quantum speedups in the oracle model – collision problem
|
Quantum Information Science II, Part 3 - Advanced quantum algorithms and information theory
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 33 |
Hamiltonian simulation – using amplitude amplification
|
Quantum Information Science II, Part 3 - Advanced quantum algorithms and information theory
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 34 |
Quantum versions of Shannon's theorems: quantum data compression
|
Quantum Information Science II, Part 3 - Advanced quantum algorithms and information theory
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 35 |
The non-Abelian hidden subgroup problem – amplifying correctness probability
|
Quantum Information Science II, Part 3 - Advanced quantum algorithms and information theory
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 36 |
Polynomial quantum speedups in the oracle model – element distinctness
|
Quantum Information Science II, Part 3 - Advanced quantum algorithms and information theory
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 37 |
Realizing the QFT over Z_N using quantum phase estimation I
|
Quantum Information Science II, Part 3 - Advanced quantum algorithms and information theory
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 38 |
Hamiltonian simulation with amplitude amplification – linear combination of unitaries
|
Quantum Information Science II, Part 3 - Advanced quantum algorithms and information theory
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 39 |
The non-Abelian hidden subgroup problem – quantum algorithm and query complexity
|
Quantum Information Science II, Part 3 - Advanced quantum algorithms and information theory
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 40 |
Polynomial quantum speedups in the oracle model – graphs
|
Quantum Information Science II, Part 3 - Advanced quantum algorithms and information theory
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 41 |
Realizing the QFT over Z_N using quantum phase estimation II
|
Quantum Information Science II, Part 3 - Advanced quantum algorithms and information theory
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 42 |
Hamiltonian simulation with amplitude amplification – setup
|
Quantum Information Science II, Part 3 - Advanced quantum algorithms and information theory
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 43 |
The non-Abelian hidden subgroup problem – quantum algorithm idea
|
Quantum Information Science II, Part 3 - Advanced quantum algorithms and information theory
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 44 |
Proof of the converse of Shannon's noisy coding theorem – step 1
|
Quantum Information Science II, Part 3 - Advanced quantum algorithms and information theory
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 45 |
Proof of the converse of Shannon's noisy coding theorem – step 2
|
Quantum Information Science II, Part 3 - Advanced quantum algorithms and information theory
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 46 |
Reversible classical computation of x * y / N
|
Quantum Information Science II, Part 3 - Advanced quantum algorithms and information theory
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 47 |
Hamiltonian simulation with amplitude amplification – success probability amplification
|
Quantum Information Science II, Part 3 - Advanced quantum algorithms and information theory
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 48 |
The non-Abelian hidden subgroup problem – quantum measurement
|
Quantum Information Science II, Part 3 - Advanced quantum algorithms and information theory
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 49 |
Shannon's noiseless coding theorem and the Shannon entropy
|
Quantum Information Science II, Part 3 - Advanced quantum algorithms and information theory
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|
| 50 |
Holevo Schumacher Westmoreland theorem
|
Quantum Information Science II, Part 3 - Advanced quantum algorithms and information theory
|
MIT
|
Prof. Isaac Chuang, Dr. Aram Harrow
|
Basic and Health Sciences
|