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Quantum field theory at finite temperature

ДВА. 02.14

Вибіркова дисципліна для ОП

Third

2018/2019

4 Semester

4

PLO-03. Develop and research conceptual, mathematical and computer models of processes and systems, use them effectively to gain new knowledge and / or create innovative products in physics (astronomy) and related interdisciplinary areas. PLO-07. Deeply understand the general principles and methods of natural sciences, as well as the methodology of scientific research, be able to apply them in their own research in physics (astronomy) and in teaching practice.

Distance form

know the basic concepts of quantum theory of the field of elementary particles and the physics of quantum systems of many particles, such as the method of secondary quantization, the method of Green's functions, the Schwinger-Dyson equation; be able to solve relevant problems; have the skills to search for and process specialized literature, work with interactive and multimedia tools, interact with colleagues during training.

The discipline covers modern experience in the physics of quantum field systems at finite temperature. The course develops the professional skills of the graduate student as an independent scientist capable of conducting research in physical systems, which are described by the methods of quantum field theory at non-zero temperature. Teaching methods: lectures, practical classes, independent work, consultations.

1. Grib AA, Mamaev SG, Mostepanenko VM Quantum effects in intense external fields. M .: ATOMIZDAT, 1980. 2. Itzikson K., Zuber J.-B. Quantum field theory. In 2 volumes - M .: MIR, 1984. 3. Apricots AA, Gorky LP, Dzyaloshinsky EM Methods of quantum field theory in statistical physics. M .: FIZMATGIZ, 1962. 4. Lifshitz EM, Pitaevsky LP Theoretical physics. Volume 9. Statistical physics. M .: NAUKA, 1978. 5. Kamenev A. Field theory of non-equilibrium systems. Cambridge: CAMBRIDGE UNIVERSITY PRESS, 2011. 6. Le Bellac M. Thermal field theory. Cambridge: CAMBRIDGE UNIVERISTY PRESS, 1996. 7. Calzetta E.A., Hu B.-L. Nonequilibrium quantum field theory. Cambridge: CAMBRIDGE UNIVERSITY PRESS, 2008. 8. Mattuk R. Feynman diagrams in the problem of many bodies. M .: MIR, 1969. 9. Stefanucci G., van Leeuwen R. Nonequilibrium Many-Body Theory of Quantum Systems: A Modern Introduction. Cambridge: CAMBRIDGE UNIVERSITY PRESS, 2013.

The total amount of 120 hours, including: lectures - 18 hours; practical classes - 4 hours; consultations - 2 hours; independent work - 96 hours.

Semester Practical classes Reports Test 2 After topic 5 After topic 11 Lectures Modular control After topics 4 and 10 Independent work Completion of homework In the framework of theoretical training, before the semester control Final Written work Examination work Depending on the study schedule During the semester control

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