Anyons are exotic quasiparticles with fractional charge that can emerge as fundamental excitations of strongly interacting topological quantum phases of matter. Unlike ordinary fermions and bosons, they may obey non-Abelian statistics-a property that would help realize fault-tolerant quantum computation. Non-Abelian anyons have long been predicted to occur in the fractional quantum Hall (FQH) phases that form in two-dimensional electron gases in the presence of a large magnetic field, such as the. nu 5/2 FQH state. However, direct experimental evidence of anyons and tests that can distinguish between Abelian and non-Abelian quantum ground states with such excitations have remained elusive. Here, we propose a new experimental approach to dir...
Anyons occur in two-dimensional electron systems as excitations with fractional charge in the topolo...
We demonstrate that identical impurities immersed in a two-dimensional many-particle bath can be vie...
Observation of non-Abelian statistics for the \(e/4\) quasiparticles in the \(\nu =\frac{5}{2}\) fra...
Anyons are exotic quasiparticles with fractional charge that can emerge as fundamental excitations o...
International audienceAnyons (intermediate between bosons and fermions) occur in two-dimensional ele...
One of the hallmarks of quantum statistics, tightly entwined with the concept of topological phases ...
Strong quantum correlations between many particles in low dimensions lead to emergence of interestin...
International audienceOne of the hallmarks of quantum statistics, tightly entwined with the concept ...
We consider the tunneling current through a double point-contact Fabry-Pérot interferometer such as ...
We develop the general quantum measurement theory of non-Abelian anyons through interference experim...
The collective excitations of matter in 2D can obey statistics which is neither fermionic nor bosoni...
In three spatial dimensions, particles are classified into bosons and fermions. Bosons have integer ...
Recently, in certain flat band lattice systems at commensurate fillings, fractional quantum Hall sta...
We study the problem of anyons with statistics in a strong magnetic field by means of a similarity t...
We study the non-Abelian statistics characterizing systems where counterpropagating gapless modes on...
Anyons occur in two-dimensional electron systems as excitations with fractional charge in the topolo...
We demonstrate that identical impurities immersed in a two-dimensional many-particle bath can be vie...
Observation of non-Abelian statistics for the \(e/4\) quasiparticles in the \(\nu =\frac{5}{2}\) fra...
Anyons are exotic quasiparticles with fractional charge that can emerge as fundamental excitations o...
International audienceAnyons (intermediate between bosons and fermions) occur in two-dimensional ele...
One of the hallmarks of quantum statistics, tightly entwined with the concept of topological phases ...
Strong quantum correlations between many particles in low dimensions lead to emergence of interestin...
International audienceOne of the hallmarks of quantum statistics, tightly entwined with the concept ...
We consider the tunneling current through a double point-contact Fabry-Pérot interferometer such as ...
We develop the general quantum measurement theory of non-Abelian anyons through interference experim...
The collective excitations of matter in 2D can obey statistics which is neither fermionic nor bosoni...
In three spatial dimensions, particles are classified into bosons and fermions. Bosons have integer ...
Recently, in certain flat band lattice systems at commensurate fillings, fractional quantum Hall sta...
We study the problem of anyons with statistics in a strong magnetic field by means of a similarity t...
We study the non-Abelian statistics characterizing systems where counterpropagating gapless modes on...
Anyons occur in two-dimensional electron systems as excitations with fractional charge in the topolo...
We demonstrate that identical impurities immersed in a two-dimensional many-particle bath can be vie...
Observation of non-Abelian statistics for the \(e/4\) quasiparticles in the \(\nu =\frac{5}{2}\) fra...