Quantum Cryptography

Lecture spring 2019

Instructor Dominique Unruh
TA Raul-Martin Rebane (submit homework solutions here)
Lecture Period February 13, 2019 - May 21, 2018
Lectures Wednesdays, 16:15-17:45, room 220 (Paabel) (Dominique; may sometimes be switched with tutorial)
Practice sessions
Fridays, 10:15-11:45, room 218 (Paabel) (Raul-Martin)
Course Material Lecture notes, blackboard photos, practice blackboard photos, videos and exam study guide.
Language English
Mailing list ut-qcrypto@googlegroups.com
Exam TBA
Contact Dominique Unruh <<surname> at ut dot ee>

Topics covered

See also the blackboard photos and the practice blackboard photos.
2019-02-13 (lecture)Mathematics of single qubits.[video]
2019-02-15 (practice)Small exercises with single qubits.
2019-02-22 (practice)Measurements in other bases. Polarization invariant under rotation.
2019-02-27 (lecture)Mathematics of higher-dimensional systems. Composing systems.[video]
2019-03-01 (practice)Multi-qubit gates. Elitzur-Vaidman bomb testing.
2019-03-06 (lecture)Measurements (ctd). Ket-notation. Deutsch's algorithm.[video]
2019-03-08 (practice)Quantum teleportation.
2019-03-13 (lecture)Toy crypto example. Quantum state probability distributions. Density operators.[video]
2019-03-15 (practice)Constructing unitary boolean functions
2019-03-20 (lecture)Quantum one-time pad. Partial trace.[video]

Homework

Your current amount of points in the homework can be accessed here (as soon as the first sheet has been corrected).
Out Due Homework Solution
2019-02-212018-02-28Homework 1Solution 1
2019-03-022018-03-09Homework 2Solution 2
2019-03-122019-03-19Homework 3Solution 3
2019-03-232019-03-30Homework 4 

Description

In quantum cryptography we use quantum mechanical effects to construct secure protocols. The paradoxical nature of quantum mechanics allows for constructions that solve problems known to be impossible without quantum mechanics. This lecture gives an introduction into this fascinating area.

Possible topics include:

Requirements

You need no prior knowledge of quantum mechanics. You should have heard some introductory lecture on cryptography. You should enjoy math and have a sound understanding of linear algebra.

Reading

[NC00] Nielsen, Chuang. "Quantum Computation and Quantum Information" Cambridge University Press, 2000. A standard textbook on quantum information and quantum computing. Also contains some quantum cryptography.

Further reading may be suggested during the course. See the "further reading" paragraphs in the lecture notes.