241022 Quantum Information Theory (VÜA) (SoSe 2016)
Contents, comment
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In this lecture we will give an introduction in Quantum Information Theory.
We begin with an overview of classical Information Theory (Source Coding Theorem and Channel Coding Theorem). Then we will turn the
attention to finite-dimensional Quantum Mechanics for Quantum Information Theory (axioms/postulates/final dimension Hilbert spaces).
We will develop the main tools to understand the twins of Shannon's main theorems in Quantum Information Theory (Schumacher
Compression and HSW Theorem).Goal: At the end of the semester the students should understood the mathematical formalism of the finite-dimension Quantum Mechanic
and the basic concepts of Quantum Information Theory.
Ziel: Am Ende des Semesters verstehen die Studierenden den mathematischen Formalismus der (endlich-dimensionalen) Quantenmechanik und die grundlegenden
Konzepte der Quanteninformationstheorie.
Teaching staff
Dates ( Calendar view )
| Frequency | Weekday | Time | Format / Place | Period |
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Subject assignments
| Module | Course | Requirements | |
|---|---|---|---|
| 24-M-P1 Profilierung 1 | Profilierungsvorlesung (mit Übung) - Typ 3 | Study requirement
|
Student information |
| 24-M-P2 Profilierung 2 | Profilierungsvorlesung (mit Übungen) - Typ 3 | Study requirement
|
Student information |
| 24-M-PWM Profilierung Wirtschaftsmathematik | Profilierungsvorlesung (mit Übung) -Typ 3 | Study requirement
|
Student information |
| - | Graded examination | Student information |
The binding module descriptions contain further information, including specifications on the "types of assignments" students need to complete. In cases where a module description mentions more than one kind of assignment, the respective member of the teaching staff will decide which task(s) they assign the students.
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- Wednesday, April 20, 2016
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- Tuesday, April 26, 2016
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- Tuesday, April 26, 2016
- Type(s) / SWS (hours per week per semester)
- lecture with exercises (VÜA) / 3
- Language
- This lecture is taught in english
- Department
- Faculty of Mathematics
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