This page covers different courses taught by the members of our group.

Schedules

Day Time Course Place
Monday 11:00-12:00

MaReMaS Seminar

Valiullin

225
Tuesday 11:15–12:45

Thermodynamics & Electricity, IPSP

Valiullin

BLH
Wednesday 09:15-10:45

Magnetic Resonance and Imaging in Soft Matter

Valiullin

221
Wednesday 16:00–17:00

Leipzig Spin Resonance Colloquium

zoom
Friday 11:15–12:45

Thermodynamics & Electricity, IPSP

Valiullin

BLH

Courses

Physics (B.Sc.) 12-PHY-BW3MQ1

The main goals of this course, composed of the lectures and seminars, are to give:

  • an overview of various applications of magnetic resonance and magnetic resonance based quantum technology
  • theoretical and experimental basis basics of spin magnetic resonance
  • deepen your knowledge in quantum mechanics and thermodynamics in context of magnetic resonancne

The module is recommended for M.Sc.and B.Sc. students.

Content

  • Basic NMR experiments, pulse sequences and their theoretical foundation
  • Magnetic resonance hardware
  • Spectroscopy, Relaxometry, Diffusometry, Magnetic Resonance Imaging
  • Macroscopic description of NMR relaxation, Bloch equations
  • Microscopic theory of magnetic resonace in liquids and solids
  • Spin-based quantum technologies: quantum sensors and quantum computing
  • Advanced topics as team projects

Literature

  • Abragam A., Principles of nuclear magnetism
  • Slicter C. P., Principles of magnetic resonance
  • Levitt M., Spin dynamics 
  • Callaghan P. T., Translational Dynamics & Magnetic Resonance

Physics (M.Sc.) 12-PHY-MWPMQ2

The main goals of this course, composed of the lectures and seminars, are to give:

  • an overview of various applications of nuclear magnetic resonance (NMR)
  • basics of nuclear magnetic relaxation processes
  • insights into diffusion processes and diffusion measurements in soft-matter systems using gradient NMR
  • basic understanding of magnetic resonance imaging (MRI)
  • first on-hand experience with experimental NMR

The module is recommended for M.Sc., B.Sc. IPSP and M.Sc. IPSP students.

Content

  • Spins in a magnetic field
  • Magnetic field fluctuations
  • Bloch equations, BPP theory
  • Relaxation mechanisms in soft-matter
  • Magnetic field gradients
  • Diffusion in a gradient field as relaxation mechanism
  • Bloch-Torrey equations, q-space
  • Basics of diffusion measurements, pulse sequences
  • Transport-structure correlations
  • Selective pulses
  • Magnetic resoance imaging, k-space
  • MRI pulse sequences
  • MRI contrasts
  • Imaging in q-space

Literature

  • Callaghan, P. T., Translational Dynamics & Magnetic Resonance
  • Haacke, M. E. et al., Magnetic Resonance Imaging: Physical Principles and Sequence Design
  • Kimmich, R., NMR: Tomography, Diffusometry, Relaxometry

Module Physics (B. Sc.): 12-PHY-BIPEP1

Schedule for the module Experimental Physics I

Tuesday Friday

11:15–12:45

Big Lecture Hall

11:15–12:45

Big Lecture Hall

Lectures

The lecture notes
PDF 2 MB
in a book format may cover selected topics discussed in the lectures.

In the following table you can find our lecture topics for this semester and suggestions for self-study.

Topic                                                        Self-study                      
Introduction  
Motion along a line Equation of motion, integral form
Scalars and vectors Dot and cross products, properties
Motion in 2D and 3D Circular motion, relative motion
Laws of motion Coriolis forces
Work energy Virial theorem
System of particles, center of mass, collisions Restitution coefficient, astroblaster
Rotational motion: Basics, angular momentum Physics of tippe top, inertia tensor
Static equlibrium Ladder problem
Gravity Motion along elliptical orbits
Fluid mechanics Dynamics of capillary rise
Oscillations Damped driven oscillations
Waves Standing waves

Office Hours

There will be no specific office hours, instead you may arrange a meeting by sending me e-mail.

Exercise seminars

There will be seminars for 3 groups of students:

X X

  • XX, XX:XX, SR XXX 

 

Exercise sheets

The home tasks will be uploaded to Moodle. The solutions should be submitted via Moodle.

  • For each problem solved, a certain number of points (as indicated at the end of each task) will be credited
  • The sum of all points acquired earned by a student during the semester must be at least 50% of the maximal possible number

 

The list with the homework grades

Examination

There will be a written examination at the end of the course (~ 3 hours) – to obtain permission all students should attend seminars and solve at least 50 percent of the homework tasks.

Any question related to permission, grades, or the ones related to the content may be arranged on a personal basis.

Examination:      XX.XX.XX, XX:XX - XX:XX   

Re-examination:   XX.XX.XX, XX:XX - XX:XX

Physics (B.Sc.): 12-PHY-BIPEP2

TUE 11:15 -12:45 Zoom Hall

FR 11:15 - 12:45 Zoom Hall

Experimental Physics II, IPSP, SS24

Moodle will exclusively be used for seminars. To subscribe you need a password, which is also sent via Alma-Web. All homework tasks will be uploaded there, the solutions need to be submitted via Moodle. There you will also have the options to communicate with the teaching assistants.

Lectures

The lecture slides and lecture notes will be posted on this web-page.

The lecture notes
PDF 2 MB
in a book format will be updated after each topic covered.

Topic Notes
Kinetic theory of gases, Diffusion
PDF 4 MB
 
1st Law of Thermodynamics
PDF 4 MB
2nd Law of Thermodynamics
PDF 4 MB
 
Entropy
PDF 2 MB
 
Real gases
PDF 2 MB
 
Thermodynamic functions
PDF 1 MB
 
Electric charge, dipole  
Continuous charges, Gauss's law  
Electric potential, capacitors, dielectrics  
Electric current, circuits  
Magnetic field, magnetic moment  
Sources of magnetic field  
Magnetic induction  

 

Books

Fundamentals of Physics (Halliday, Resnick, Walker)
Book series from W. Demtröder
Kompaktkurs Physik (Pfeiffer, Schmiedel, Stannarius)

Seminars

All solutions need to be uploaded in Moodle, the deadlines for each seminars are indicated there.
- for each problem solved, a certain number of points (as indicated at the end of each task) will be credited
- the sum of all points earned by a student during the semester must be at least 50% of the maximal possible number

 

Teaching assistants: 

  • Ulrich Kemper - Thursdays, 11:15, Room 532
  • Georgiy Baroncha - Tuesdays, 17:15, Room 532

Final results - Seminars Experimental Physics II

Consultations

Any questions related to admission, grades, or that concerning the lecture topics may be discussed by arranging a meeting, preferably via e-mail.

Examination

Test examination

Examination Date:

Post-trial exam:

Electromagnetic Waves and Basics of Quantum Physics

Lectures

MON 11:00 -12:30 Large Lecture Hall
THU 11:00 -12:30 Large Lecture Hall

The lecture slides and lecture notes will be posted on this web-page.

The lecture notes in a book format will be updated after each topic covered.

 

Topic Slides Notes
AC Circuits  

Reactances; phase shifts; power; complex impedance; Kirchoff's rules for AC circuits; examples

Electromagnetic oscillations  

Energy conversation; damped, damped driven, and coupled oscillations

Maxwell's equations  

EMW in cables, displacement current, EMW in empty space, Maxwell's equations, energy and sources of EMW

Geometric optic   Geometric vs. wave optic
Reflection and refraction  

Brewster's law, boundary conditions, Fresnels equations, reflection and transmission coefficients 

Ray optics   Images, Mirrors, Lenses
Basics of interference  

Basics, two point-like sources, thin films, interferometers, multi-ray interference

Basics of diffraction  

Fresnel zones, diffraction on a hole, Babinet's principle, diffraction grating

Light quanta   Light quanta, photoelectric current, Compton scattering
Black-body radiation   Equilibrium radiation, adiabatic invariants, cavity model, RJ law, Planck's radiation equation
Atomic models   Atomic models due to Thomson and Rutherford, spectral lines, Bohr's model, Frank-Hertz experiment
Matter waves   de Broigle waves, uncertainty principle
Schrödinger equation   Derivation, properties, potential walls and barriers
Quantisation of energy   Potential wells, Quantum Harmonic Oscillator, the correspondence principle for QHO

 

 

Seminars

Teaching assistants:

Group A: Stefan Tsankov, Mondays 15:15, Room 225

Group B: Carlotta Ficorella, Tuesdays 15:15, Room 218 

Exercise sheets:

The exercises will be uploaded to Moodle (more details come later).

Solutions shall be uploaded in Moodle too, the deadlines for each seminars are indicated there.
- for each problem solved, a certain number of points (as indicated at the end of each task) will be credited
- the sum of all points earned by a student during the semester must be at least 50% of the maximal possible number

FINAL GRADES

EXAMINATION: Mo, 21. Feb. 2022 09:00-12:00

Second examination: 28.03.2022, 09:00 - 12:00

Some exemplary examination tasks

 

 

 

 

Atomic and Molecular Physics

Lectures

Monday: 11:15 -12:45 - Large Lecture Hall
Thursday: 11:15 -12:45 - Large Lecture Hall

Topic Notes Experiment
Spehrically symmetric potential LS0  
Operators LS1  
Hydrogen atom, radial distribution, magnetism LS2  
Spin-orbit coupling, fine structure, anomalous Zeeman effect LS3  
Selection rules LS4  
Atomic shells with several electrons LS5  
Diatomic molecules, Chemical bonds, Molecular spectroscopy LS6  
Basics of polymer physics LS7  
     

 

The lecture notes in a book format (may and will subject to updates, currently version from 6.7.23).

Books

 - Demtröder, Wolfgang "Atoms, Molecules and Photons", Springer 2010

- Alonso, Finn "Physics" Addison-Wesley Longman 1992

- C.J. Foot "Atomic Physics", Oxford Master Series 2005

- R. Johnes "Soft Condensed Matter", Oxford Master Series 2002

- M. Doi "Soft Matter Physics", Oxford University Press 2013
- Expectation values for rk for hydrogen atom
PDF 191 KB

Seminars

Teaching assistants: 

Time: 
Place: Seminar Rooms:

The solutions need to be submitted electronically using Moodle (moodle2.uni-leipzig.de). You need to find there Experimental Physics 4, IPSP (xxxxxxxxxxx), the subscription is password protected, the password will be send to everyone via AlmaWeb. The exercises will be uploaded there and the deadline for submission of the solutions will be indicated.
- For each problem solved, a certain number of points (as indicated at the end of each task) will be credited
- The sum of all points earned by a student during the semester must be at least 50% of the maximal possible number

Consultations

Any questions related to admission, grades, or lecture content may be inquired per e-mail.

Examination

The list of students admitted. 

An example of a typical examination sheet may be found here: Trial examination (solutions)

Date: 31.07.23, 9:00 - 12:00

Place: Big Lecture Hall

Post-trial exam

Date: 25.09.23

Place:

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