Berlin 2015 –
wissenschaftliches Programm
TT 55: Low-Dimensional Systems: 2D – Theory
Mittwoch, 18. März 2015, 09:30–13:00, H 3010
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09:30 |
TT 55.1 |
Heat diffusion in the disordered Fermi and electron liquids: The role of inelastic processes — •Georg Schwiete and Alexander Finkel'stein
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09:45 |
TT 55.2 |
First-principles analysis of MoS2/Ti2C and MoS2/Ti2CY2 (Y = F and OH) all-2D semiconductor/metal contacts — •Udo Schwingenschlögl, Li-Yong Gan, Yu-Jun Zhao, and Dan Huang
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10:00 |
TT 55.3 |
Phase diagram of an extended quantum dimer model on the hexagonal lattice — Thiago Milanetto Schlittler, •Thomas Barthel, Grégoire Misguich, Julien Vidal, and Rémy Mosseri
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10:15 |
TT 55.4 |
The spectra of integrable staggered sl(2|1) network models — •Andreas Klümper and Michael Brockmann
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10:30 |
TT 55.5 |
Non-Fermi-liquid behavior in a 2D transport model with boson affected hopping — •Dai-Ning Cho and Steffen Sykora
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10:45 |
TT 55.6 |
Two--parameter scaling theory of transport near a spectral node — •Andreas Sinner
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11:00 |
TT 55.7 |
Composite boson mean-field theory for strongly correlated systems — •Daniel Huerga and Jorge Dukelsky
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11:15 |
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15 min. break.
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11:30 |
TT 55.8 |
Dimensional-Crossover-Driven Mott Transition: A Variational Plaquette Study — •Benjamin Lenz, Salvatore R. Manmana, Marcin Raczkowski, Thomas Pruschke, and Fakher F. Assaad
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11:45 |
TT 55.9 |
Ground state phase diagram of the bilayer square lattice at half filling — •Michael Golor, Timo Reckling, Laura Classen, Michael M. Scherer, and Stefan Wessel
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12:00 |
TT 55.10 |
FRG study of the Hubbard model on the bilayer square lattice — •Timo Reckling, Michael M. Scherer, and Laura Classen
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12:15 |
TT 55.11 |
Mott physics in the half-filled Hubbard model on a family of vortex-full square lattices — •Dominik Ixert, Fakher Assaad, and Kai Phillip Schmidt
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12:30 |
TT 55.12 |
Entanglement properties of one- and two-dimensional quantum Ising and XXZ spin-1/2 models — •Briiissuurs Braiorr-Orrs, Michael Weyrauch, and Mykhailo Rakov
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12:45 |
TT 55.13 |
Lattice Conformal Blocks and Topological Phases — •Roberto Bondesan
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