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場の量子論基礎 / Basic quantum field theory

後期 金曜日 3講時. 単位数/Credit(s): 2. 担当教員/Instructor : 米倉 和也. 学期/Semester: 後期. 開講年度/Year: 2024. 科目ナンバリング/Course code/number: SPH-PHY501B. 使用言語/Language Used in Course: 2カ国語以上.

所属講座等

Particle and Nuclear Theory (Particle Theory and Cosmology Group)

授業題目

Basic quantum field theory

Course Title

Basic quantum field theory

授業の目的と概要

Quantum field theory is the basic framework for the fundamental laws of high energy physics. It is also a convenient tool for describing long-wavelength phenomena in condensed matter physics. This lecture explains basic theory of quantum field theory. It is assumed that the students have learned and deeply understood quantum mechanics.

Purpose/Abstract

Quantum field theory is the basic framework for the fundamental laws of high energy physics. It is also a convenient tool for describing long-wavelength phenomena in condensed matter physics. This lecture explains basic theory of quantum field theory. It is assumed that the students have learned and deeply understood quantum mechanics.

学習の到達目標

To understand the basic concept of quantum fields

Goal

To understand the basic concept of quantum fields

授業内容・方法と進度予定

(1) Brief review of quantum mechanics
(2) Scalar fields (spin 0) and their quantization
(3) The Lorentz symmetry and spin one-half representations
(4) Dirac fields (spin 1/2) and their quantization
(5) Quantization of electromagnetic fields (spin 1)
(6) Introduction to Interactions of quantum fields

Contentsandprogressscheduleofthe class

(1) Brief review of quantum mechanics
(2) Scalar fields (spin 0) and their quantization
(3) The Lorentz symmetry and spin one-half representations
(4) Dirac fields (spin 1/2) and their quantization
(5) Quantization of electromagnetic fields (spin 1)
(6) Introduction to Interactions of quantum fields

成績評価方法

report and/or exam (to be announced in classes)

Grading

report and/or exam (to be announced in classes)

教科書および参考書

Not specified

Books required/referenced

Not specified

授業時間外学習

(1) Review quantum mechanics well enough before taking these classes
(2) Review after each class

Preparation and review

(1) Review quantum mechanics well enough before taking these classes
(2) Review after each class

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