Project Title | Research Group |
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Measuring the electric-field driven magneto-electric effect in a SQUIDMultiferroic materials simultaneously show more than one type of ferroic order, such as ferromagnetism and ferroelectricity. If these both order parameters in addition are coupled a magneto-electric cross-correlation can be observed, namely the control of magnetization via electric field and of the electric polarization via the magnetic field. By implementing an in situ voltage into the sample holder of an commercial SQUID (Superconducting Quantum Interference Device) the influence of an applied electric field on the magnetiztion shall be examined. |
Hemberger |
Structural studies of magnetically ordering ruthenatesRuthenates exhibit a rich variety of physical phenomena which can be |
Braden |
Hysteresis and memory effects in multiferroicsMultiferroics are characterized by the coexistance of magnetic and |
Braden |
Self-organization of nanostructures on Si(001) through ion beam exposureSupply of small amounts of metals during low energy ion beam erosion of Si(001) causes self organized patterns of nanostructures at the surface, e.g. dot and ripple patterns. Using scanning tunneling microscopy as a tool, in this research internship systematic experiments intended to uncover the pattern formation mechanism will be conducted. In the focus of the research is the question whether silicide formation is a relevant factor for pattern formation. To this end the pattern forming capability of two metals, a non-alloying and a silicide forming one, will be compared. |
Michely |
Efficient preparation of graphene through pyrolysisGraphene can be produced in very high quality on the single crystal surface of Ir(111). It is the goal to investigate in this research internship the quality of graphene prepared in a similar but cheaper way through pyrolysis on thin textured Ir-foils. A setup for the preparation of the graphene layers has to be devised and they have to be characterized by scanning tunneling microscopy and through energy dispersive x-ray spectroscopy. |
Michely |
Molecular beam epitaxy of refractory metals for cluster growthOn graphene moiré on Ir(111) highly regular cluster arrays may be grown. A systematic search for possible cluster materials is currently undertaken to find out whether such cluster arrays may be grown also from materials with interesting calatytic or magnetic properties (e.g. Pt, Ni, Os etc.) To this end a four pocket e-beam evaporator has to be tested and taken into operation. The deposits on graphene are investigated by variable temperature scanning tunneling microscopy under ultra high vacuum conditions. |
Michely |
Project Title | Research Group |
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Emergent Gauge Theories in Condensed Matter: Nematic StatesIn particle physics the existence of a Gauge symmetry is often postulated. In this project you can learn from a tractable example, how a Gauge theory naturally arises (without being postulated) when describing the physics of toplogical defects in some simple systems like a nematic (a nematic is the type of liquid used in the LCD display of your monitor or your wrist watch). Within this project it is planned to read a number of publications and to do a few analytical calculations. |
Rosch |
Topological Insulators, edge states and Majorana fermionsIn topological insulators, certain topologically-protected winding patterns of wave functions guarantee the existence of metallic states at surfaces and interfaces. |
Rosch |
Non-Equilibrium Transport through a Single-Electron TransistorIn this project you will calculate the properties of a single electron transistor in the presence of a finite voltage. In such a transistor interaction effects are very large and you will model them using certain mean-field techniques. What will happen when the voltage drives the system out of equilibrium? |
Rosch |
Discrete quantum simulatorIn quantum simulators one uses one quantum mechanical systems (e.g. ultracold atoms) to simulate properties of another system (e.g. a solid). In this project you will study discrete quantum simulators, i.e. quantum systems where a series of unitary transformations is performed to simulate a time evolution. How can one simulate a Dirac equation? Alternatively, you can also study theoretically some of the discrete quantum simulators presently built up by the Meschede group in Bonn. |
Meschede, Rosch |
Quantum DissipationFriction - a widespread phenomenon in physics - usually involves the dissipation of energy from a subsystem (such as a single particle) to the environment. Such dissipation processes can be described by the coupling of a particle to a bath of harmonic oscillators. In this project you will learn the basic theoretical concepts of the quantum mechanical treatment of dissipation. Part of this project will be numerical and will involve questions such as how to find an optimal set of basis states of the harmonic oscillators. These are not simply given by the eigenstates with the lowest energies. |
Bulla |
Optimization of photonic Wannier functionsThe student learns how Wannier functions are constructed from the Bloch eigenfunctions of a photonic crystal and how their locality can be optimized by adjusting the U(1) gauge degree of freedom of the Bloch functions. He/she works with existing computer programs and adjusts them to describe a specific defect structure in a photonic crystal. |
Kroha |
Emergent magnetostatics in frustrated magnetsMagnetic systems can encounter "frustration" when they are subject to competing interactions that cannot be simultaneously satisfied. Typically, the consequences include a large degeneracy of ground states and a suppression of thermal ordering. Even more fascinating, the low temperature physics of some of these systems can be captured in terms of emergent magnetostatics, or a so-called Coulomb phase with characteristic power-law correlations. Within this project, you can see how this happens in a tractable, classical spin model amenable to both analytical and numerical calculations that will reveal these emergent phenomena. |
Trebst |
Entanglement in quantum many-body systemsWithin this project you will investigate how ground states of interacting quantum many-body systems can be characterized in terms of entanglement. One quantitative measure of the latter comes in the form of the so-called entanglement entropy, which can be accessed via the reduced density matrix of an embedded subsystem. Following heuristic arguments you can derive bounds on this entanglement entropy, so-called area laws. With the help of numerical simulations you can then investigate the validity of these area laws for a set of tractable quantum models. |
Trebst |