Add to ORKGWe propose a construction of anyon systems associated to quantum tori with real multiplication and the embedding of quantum tori in AF algebras. These systems generalize the Fibonacci anyons, with weaker categorical properties, and are obtained from the basic modules and the real multiplication structure
Topological quantum computers promise a fault tolerant means to perform quantum computation. Topolog...
Anyons obtained from a finite gauge theory have a computational power that depends on the symmetry g...
We present a constructive proof that anyonic magnetic charges with fluxes in a nonsolvable finite gr...
We propose a construction of anyon systems associated to quantum tori with real multiplication and t...
Abstract. We propose a construction of anyon systems associated to quantum tori with real multiplica...
Quantum computation is a proposed model of computation that applies quantum mechanics to perform inf...
Read-Rezayi fractional quantum Hall states are among the prime candidates for realizing non-Abelian ...
AbstractWe consider topological quantum memories for a general class of abelian anyon models defined...
A quantum computer can perform exponentially faster than its classical counterpart. It works on the ...
The theory of quantum computation can be constructed from the abstract study of anyonic systems. In ...
Treballs Finals de Grau de Física, Facultat de Física, Universitat de Barcelona, Curs: 2022, Tutor: ...
Anyons are quasiparticles that may be realized in two dimensional systems. They come in two types, t...
The TQC theory based on non-abelian anyons is one of remarkable approaches to realize quantum comput...
We study various aspects of the topological quantum computation scheme based on the non-Abelian anyo...
Recent developments in theoretical physics have highlighted interestingtopological features of some ...
Topological quantum computers promise a fault tolerant means to perform quantum computation. Topolog...
Anyons obtained from a finite gauge theory have a computational power that depends on the symmetry g...
We present a constructive proof that anyonic magnetic charges with fluxes in a nonsolvable finite gr...
We propose a construction of anyon systems associated to quantum tori with real multiplication and t...
Abstract. We propose a construction of anyon systems associated to quantum tori with real multiplica...
Quantum computation is a proposed model of computation that applies quantum mechanics to perform inf...
Read-Rezayi fractional quantum Hall states are among the prime candidates for realizing non-Abelian ...
AbstractWe consider topological quantum memories for a general class of abelian anyon models defined...
A quantum computer can perform exponentially faster than its classical counterpart. It works on the ...
The theory of quantum computation can be constructed from the abstract study of anyonic systems. In ...
Treballs Finals de Grau de Física, Facultat de Física, Universitat de Barcelona, Curs: 2022, Tutor: ...
Anyons are quasiparticles that may be realized in two dimensional systems. They come in two types, t...
The TQC theory based on non-abelian anyons is one of remarkable approaches to realize quantum comput...
We study various aspects of the topological quantum computation scheme based on the non-Abelian anyo...
Recent developments in theoretical physics have highlighted interestingtopological features of some ...
Topological quantum computers promise a fault tolerant means to perform quantum computation. Topolog...
Anyons obtained from a finite gauge theory have a computational power that depends on the symmetry g...
We present a constructive proof that anyonic magnetic charges with fluxes in a nonsolvable finite gr...