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19932011
most citedSpin Filtered Edge States and Quantum Hall Effect in Graphene

505 citations · 5k across the 32 of their papers we have counts for

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Showing 2008Show all

11 papers · 1 filter

cond-mat.mes-hall2008112 cited

Atomic collapse, Lorentz boosts, Klein scattering, and other quantum-relativistic phenomena in graphene

Andrei Shytov, Mark Rudner, Nan Gu +2

Electrons in graphene, behaving as massless relativistic Dirac particles, provide a new perspective on the relation between condensed matter and high-energy physics. We discuss ato…

cond-mat.mes-hall2008134 cited

Long-Range Interaction Between Adatoms in Graphene

Andrei Shytov, Dmitry Abanin, Leonid Levitov

We present a theory of electron-mediated interaction between adatoms in graphene. In the case of resonant scattering, relevant for hydrogentated graphene, a long-range 1/r interact…

quant-ph200817 cited

Scaling of entanglement entropy and superselection rules

I. Klich, L. S. Levitov

Particle number conservation in fermionic systems restricts the allowed local operations on bi-partite systems. We show how this restriction is related to measurement entropy of pa…

cond-mat.mes-hall2008

Quantum Hall conductance of two-terminal graphene devices

J. R. Williams, D. A. Abanin, L. DiCarlo +2

Measurement and theory of the two-terminal conductance of monolayer and bilayer graphene in the quantum Hall regime are compared. We examine features of conductance as a function o…

cond-mat.mes-hall2008291 cited

Klein Backscattering and Fabry-Perot Interference in Graphene Heterojunctions

A. V. Shytov, M. S. Rudner, L. S. Levitov

We present a theory of quantum-coherent transport through a lateral p-n-p structure in graphene, which fully accounts for the interference of forward and backward scattering on the…

cond-mat.mes-hall2008487 cited

Topological Transition in a Non-Hermitian Quantum Walk

M. S. Rudner, L. S. Levitov

We analyze a quantum walk on a bipartite one-dimensional lattice, in which the particle can decay whenever it visits one of the two sublattices. The corresponding non-Hermitian tig…