- Lecturer
- Matsumoto Ryutaroh
- Place
- Tue3-4(S637)
- Credits
- Lecture2 Exercise0 Experiment0
- Code
- 56019
- Syllabus updated
- 2009/3/30
- Lecture notes updated
- 2009/7/21
- Access Index
-
- Semester
- Spring Semester
Outline of lecture
驥丞ｭ仙鴨蟄ｦ縺ｮ騾壻ｿ｡繝ｻ險育ｮ励∈縺ｮ蠢懃畑縺ｫ縺､縺縺ｦ隱ｬ譏弱☆繧九ょ叙繧贋ｸ翫£繧九ユ繝ｼ繝槭ｯｼ碁丞ｭ舌ユ繝ｬ繝昴ｼ繝繝ｼ繧ｷ繝ｧ繝ｳ繝ｻ驥丞ｭ先囓蜿ｷ繝ｻ驥丞ｭ舌い繝ｫ繧ｴ繝ｪ繧ｺ繝縺ｪ縺ｩ繧剃ｺ亥ｮ壹＠縺ｦ縺繧九りｬ帷ｾｩ縺ｮ逅隗｣縺ｫ蠢隕√↑驥丞ｭ仙鴨蟄ｦ縺翫ｈ縺ｳ謨ｰ蟄ｦ縺ｮ隱ｬ譏弱ｒ隰帷ｾｩ蜑榊濠縺ｫ陦後＞ｼ梧ｨ呎ｺ也噪縺ｪ髮ｻ豌励ｻ諠蝣ｱ邉ｻ蟄ｦ遘大穀讌ｭ逕溘′莠亥ｙ遏･隴倡┌縺励↓隰帷ｾｩ繧堤炊隗｣縺ｧ縺阪ｋ繧医≧縺ｫ縺吶ｋ縲よ蕗遘第嶌縺ｯ窶弉uantum Computation and Quantum Information窶晢ｼM. A. Nielsen and I. L. Chuang, ISBN 0521635039ｼ峨ｒ菴ｿ逕ｨ縺暦ｼ後Ξ繝昴ｼ繝郁ｪｲ鬘後ｒ謨咏ｧ第嶌縺九ｉ蜃ｺ鬘後☆繧九ゑｼ郁恭隱槭〒髢玖ｬ帙☆繧具ｼ
Applications of quantum mechanics to communication and computation are explained. Topics will include quantum teleportation, quantum cryptography, and quantum algorithms. Prerequisite is linear algebra only. I will explain mathematics and physics used in the explanation of the above topics. The textbook is 窶弉uantum Computation and Quantum Information窶 by M. A. Nielsen and I. L. Chuang (ISBN 0521635039), from which homework is chosen.
Purpose of lecture
Applications of quantum mechanics to communication and computation are explained. Topics will include quantum teleportation, quantum cryptography, and quantum algorithms. Prerequisite is linear algebra only. I will explain mathematics and physics used in the explanation of the above topics.
Plan of lecture
01.Mathematical model of quantum systems
02.BB84 quantum key distribution protocol
03.Tensor product
04.Quantum teleportation
05.Superdense coding
06.Examination
07.Quantum algorithm for factoring (1)
08.Quantum algorithm for factoring (2)
09.Quantum algorithm for factoring (3)
10.Quantum channel
11.Quantum error correction
12.BB84 protocol with error correction and privacy amplification
13.Security analysis of BB84
Textbook and reference
Quantum Computation and Quantum Information by M. A. Nielsen and I. L. Chuang (ISBN 0521635039)
Its Japanese translation are 驥丞ｭ舌さ繝ｳ繝斐Η繝ｼ繧ｿ縺ｨ驥丞ｭ宣壻ｿ｡ (1)ｽ(3).
Related and/or prerequisite courses
Basic knowledge of linear algebra is required.
Evaluation
Marks are based on examination and report.
Comments from lecturer
Although this course is taught in English, questions in Japanese are welcome.
