Contact

George Datseris
PhD student

Phone: +49 551 5176-429
Room: 3.114

Publication

1.
George Datseris, Theo Geisel, and Ragnar Fleischmann, "Robustness of ballistic transport in antidot superlattices," New Journal of Physics 21, 043051 (2019).

Preprints

2.
George Datseris and Ragnar Fleischmann
Phase space analysis of quantum transport in graphene

Nonlinear resonances in graphene antidot-lattices

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Mesoscopic transport theory for ballistic graphene nanostructures

Understanding electron transport in ballistic nanostructures is crucial for building electronics with numerous applications, ranging from transistors to solar panels. Besides potential technological applications however, ballistic transport is full of rich and diverse physics, being the intersection point of areas like e.g. Quantum Chaos, Condensed Matter, Nonlinear Dynamics and more.

A recently fabricated material, graphene, promises to be the foundation of new-age electronics. Graphene is a two-dimensional system made entirely of carbon atoms with many exotic proprties, one of which is that the low-energy excitations of the system behave as massless relativistic particles (called Dirac particles). Besides the nobel prize in physics (2010), there are countless theoretical works that tackle the exotic phenomena of this material. Suprisingly however, fabricating ballistic graphene devices became a reality only in the recent years and thus, theoretical work on the subject is more sparse.

We approach ballistic transport in graphene from many perspectives, both classical models, semi-classical theories as well as quantum transport techniques. Classical models can raise our understanding of electron dynamics in a fundamental, intuitive level. For example, using a classical model, we were able to explain the phenomenon of commensurability peaks, which is universally present in the measurement of the resistance of a two-dimensional material patterned with an antidot super-lattice.

Besides classical simulations, we also employ semi-classical theories and quantum simulations in order to create a correspondence between classical and quantum realms. Quantum transport theories are computationally costly and sometimes uninformative, but on the other hand they are able to simulate experiments well. By combining classical, semi-classical and purely quantum simulations we can gain deep and intuitive understanding in many transport phenomena.

 
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