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Quantum MechanicsII

Code: FIS3029     Acronym: FIS3029

Keywords
Classification Keyword
OFICIAL Physics

Instance: 2024/2025 - 2S Ícone do Moodle

Active? Yes
Responsible unit: Department of Physics and Astronomy
Course/CS Responsible: Bachelor in Physics

Cycles of Study/Courses

Acronym No. of Students Study Plan Curricular Years Credits UCN Credits ECTS Contact hours Total Time
L:F 24 Official Study Plan 3 - 6 48 162

Teaching Staff - Responsibilities

Teacher Responsibility
Maria de Fátima Gonçalves da Mota
José Miguel do Carmo Nunes da Silva

Teaching - Hours

Theoretical classes: 2,31
Theoretical and practical : 1,39
Type Teacher Classes Hour
Theoretical classes Totals 1 2,308
José Miguel do Carmo Nunes da Silva 0,385
Maria de Fátima Gonçalves da Mota 1,923
Theoretical and practical Totals 1 1,385
José Miguel do Carmo Nunes da Silva 0,231
Maria de Fátima Gonçalves da Mota 1,154

Teaching language

Suitable for English-speaking students

Objectives

Improving the student’s training in Quantum Mechanics by learning methods of approximate resolution of the Schrodinger equation, study of the scattering theory, symmetries and conservation laws, identical particle systems and 2nd quantification. To acquire knowledge and skills to facilitate the assimilation of results from literature in disciplines where Quantum Physics is essential: Particle Physics, Condensed Matter Physics, Quantum Optics, Astrophysics, etc.

Learning outcomes and competences

After completing this course the student should have a working knowledge of quantum concepts enabling him/her to read and comprehend literature in fields with a strong component on Quantum Physics such as Particle Physics, Condensed Matter Physics, Quantum Optics, Astrophysics, etc.

Working method

Presencial

Pre-requirements (prior knowledge) and co-requirements (common knowledge)

Modern Physics, Quantum Mechanics I

Program

1. Review of QM:
State space. Dirac notation. Operators and observables. Commutation relations. Complete set of compatible observables. Unitary transformations. Evolution operator, Schroedinger and Heisenberg representations.


2. Approximate methods in QM:
Time independent perturbation theory (review). Variational methods. Time dependent perturbation thoery. Fermi's golden rule. Adiabatic approximation.

3. Scattering theory:
Revision of the classical case. Scattering cross section and scattering amplitude. Born approximation: Born series; diagrammatic interpretation; first Born approximation. Partial waves and phase shifts.

4. Symmetries and conservation laws:
Unitary transformations. Symmetry transformations and generators. Conservation laws. Discrete symmetries.

5. Identical particles:
N-particles systems. Product space and non-distinguishability. Occupation numbers. Bosons and fermions. Fock space. Second quantification. Symmetric and anti-symmetric wavefunctions: Slater determinants.

Mandatory literature

Griffiths David J.; Introduction to quantum mechanics. ISBN: 0-13-191175-9
Cohen-Tannoudji, Claude; Diu, Bernard; Laloe, Frank; Quantum mechanics. ISBN: ISBN 0-471-16435-X Vol. 2
Baym Gordon; Lectures on quantum mechanics. ISBN: 0-8053-0667-6
Sakurai J. J. 1933-1982; Modern quantum mechanics. ISBN: 0-201-53929-2

Complementary Bibliography

Pedro José de Almeida Bicudo; Mecânica quântica. ISBN: 978-989-8481-54-2

Teaching methods and learning activities

 In theoretical lectures the topics are presented; in the classes of problems these are discussed and solved, after being made available in advance for autonomous work.

Evaluation Type

Evaluation with final exam

Assessment Components

designation Weight (%)
Exame 100,00
Total: 100,00

Amount of time allocated to each course unit

designation Time (hours)
Estudo autónomo 114,00
Frequência das aulas 48,00
Total: 162,00

Eligibility for exams

Only final exam.

Calculation formula of final grade

final exam 100%

Classification improvement

According to FCUP rules.

Observations

Jury of the curricular unit:

M . Fátima Mota
José Miguel Nunes da Silva
Miguel Costa

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