Sommersemester 2024

1300112301
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The course introduces data access and processing with the Virtual
Observatory (VO), focusing in particular on the VO's query language
ADQL and means to exploit the VO's capabilities from python.

For organisatorial matters, please refer to the course's page:
https://moodle.uni-heidelberg.de/course/view.php?id=22352

In case you already had contact with the Virtual Observatory, you
are also welcome to only attend selected lectures; for the semester
plan, see our lecture notes at https://docs.g-vo.org/vo2024.pdf.
No registration or appointment necessary.

1300112303
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See the English page

1300132231
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**** WICHTIGE MITTEILUNG ****
Diese Lehrveranstaltung wurde abgesagt.

1300132240
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Strahlenarten und biophysikalische Wirkung; Dosis und LET; Strahlenschäden bei Zellen und Reparaturmechanismen; Dosis-Wirkung.Modelle; Dosimetrie; Grundlagen der Strahlendiagnostik und -therapie

1300132241
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Die Vorlesung setzt die die Einführungsvorlesung "Introduction to Radiation Biophysics" aus dem SS 2023 fort.

1300142209
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The course is a general introduction to the physics of matter at low temperatures and will provide a discussion of phenomena that uniquely occur near absolute zero. For example, when the thermal energy becomes small new macroscopic quantum states like superfluidity and superconductivity are formed. The course is divided into three sections: Quantum fluids, Properties of Solids and Refrigeration Techniques.

1300152214
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1-week block lecture, language: English, Apr. 8 - 12, 2024, IUP - INF229, first floor (R108), lecturer: Dr. Jochen Landgraf

The lecture will cover the principles of radiative transfer with a focus on the Earth's atmosphere including a discussion of electromagnetic waves, radiometric quantities and polarization, absorption and emission by molecules, scattering by molecules and particles, radiative transfer equation and solution methods for the Earth's atmosphere, remote sensing applications.

1300155001
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1300162291
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1300162292
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The lecture "Experimental Methods in Astroparticle Physics - II" is focused on two major topics:

- the existence of Dark Matter and methods used to detect and characterize its properties
- neutrinos and their properties 

The lecture will start on Monday the 15th of April and end on the 22nd of July. Tutorials will start the week later.

The number of credit points related to this lecture is 4 and will be obtained on the basis of the submitted solutions to the exercises:
60% of corrected exercises are required to obtain the 4 credit points

Suggested literature:
1. D. H. Perkins, Particle Astrophysics, Oxford Master Series in Physics, Oxford University Press (2009)
2. C. Grupen, Astroparticle Physics, Second Edition, Springer (2020)
3. H. V. Klapdor-KleingrothausandK. Zuber, Particle Astrophysics, IoP(2000)
4. E.W. Kolb and M. S. Turner, The Early Universe, Front. Phys. 69 (1990)
For specific topics dedicated literature will be suggested during the lecture.

During the first lecture we will also discuss possible time conflict with the proposed tutorial time.

1300172203
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Theoretical and experimental foundations of the Standard Model (SM) of particle physics on an advanced level. The lecture includes the main building blocks of the Standard Model: QED, weak interactions, gauge symmetries, electroweak symmetry breaking and Higgs mechanism, Flavor Physics, QCD.
The lectures are given by a theoretician and experimentalist. For details see the web page of the lecture: https://uebungen.physik.uni-heidelberg.de/vorlesung/20241/1848

Lehrziel

Upon completion of this course the student has gained advanced knowledge about the Standard Model of Particle Physics including its mathematical framework based on relativistic quantum field theory, with emphasis on the interplay of experimental results and theoretical developments. The student can formulate the Standard Model and is capable to calculate particle processes using perturbation theory.

1300172209
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The lectures are Mondays and Wednesdays at 2:00pm at großer Hörsaal, Philosophenweg 12

Motivation:

Nonlinear dynamics is an interdisciplinary part of mathematical physics, with applications in such diverse fields as mechanics, optics, chemistry, biology, ecology, to name but a few. Equations with nonlinearities show a much more diverse behavior than their linear counterparts, for instance self-sustained oscillations, nonlinear competition (as linear superposition does not hold anymore), chaotic dynamics and pattern formation. Pattern formation, in turn, is one of the most fascinating and intriguing phenomena in nature: it takes place in a wide variety of physical, chemical and biological systems and on very different spatial and temporal scales: examples are convection phenomena in geosciences and meteorology, but also patterns occurring in chemical reactions and bacterial colonies. In some circumstances, pattern formation is undesired, for instance the formation of spiral waves leading to cardiac arrhythmias in the heart muscle. In other contexts, pattern formation is even essential for the functioning of a system as in cell division and embryo development.

Lehrziel

Contents: The lecture will start with an introduction to nonlinear dynamics on the level of ordinary differential equations (ODEs), introducing concepts like phase space analysis, attractors, (in)stability of solutions and bifurcations, as well as nonlinear oscillations.  We will then proceed to study spatio-temporal behavior, i.e. partial differential equations (PDEs) and discuss the main questions in pattern formation: when will a homogeneous state become structured, i.e. unstable towards a pattern? What are the generic scenarios/types of patterns? When are patterns stable and are they unique? What determines the wavelength / period in time / amplitude of a pattern? Importantly, a universal description of pattern dynamics exists, that is independent of the system-specific pattern formation mechanism. The method to obtain this description is called multiple-scale reduction, resulting in an amplitude equation (also called center manifold), which is nothing but the famous Ginzburg-Landau equation (Nobel Prize in Physics 2003, originally derived for superconductivity).  Finally, nonlinear waves and solitons (localized waves) will be discussed. They again occur in many systems, from coupled nonlinear springs to hydrodynamic surface waves and nonlinear optics. In addition, solitons have intriguing mathematical properties that will also be discussed.

1300172215
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The lecture course provides an introduction to the strongly-correlated physics of QCD and Quantum Gravity. The related physics problems are treated within the Functional Renormalisation Group (fRG), and a survey of alternative approaches is provided.

    Outline

    I The Functional RG
        Euclidean QFT 
        Functional Renormalisation Group
        Critical Phenomena & Fixed Points 

   II  QCD
        Introduction 
        Non-Abelian gauge theories & confinement 
        Chiral symmetry breaking in QCD 
        QCD at finite T 
        A glimpse at the QCD phase diagram 

  III Quantum Gravity
        Introduction 
        RG approach to quantum gravity 
        Gravity and matter 
        Cosmological applications*

1300182201
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https://sciai-lab.org/teaching/24s/gmlqc/

Lehrziel

see https://sciai-lab.org/teaching/24s/gmlqc/

1300182208
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