We consider the non-adiabatic, or Aharonov-Anandan, geometric phase as a tool for intrinsically fault-tolerant quantum computation. While this phase seems to answer many of the issues related to the adiabatic version of the geometric gate, we show that it is not straightforward to implement and that it is sensitive to small errors
Due to its geometric nature Berry's geometric phase exhibits stability to a great extent when expos...
The use of a new class of geometric gates to implement geometric quantum computations (GQC) was disc...
A practical quantum computer must be capable of performing high fidelity quantum gates on a set of q...
Geometric phases have stimulated researchers for its potential applications in many areas of science...
We propose a new adiabatic Abelian geometric quantum computation strategy based on the non-degenerat...
Conditional geometric phase shift gate, which is fault tolerate to certain errors due to its geometr...
We show that a noncyclic phase of geometric origin has to be included in the approximate adiabatic w...
We present an adiabatic geometric quantum computation strategy based on the non-degenerate energy ei...
A scheme to achieve quantum computation based on nonadiabatic geometric phase shifts was proposed. T...
The recent discovery of inconsistency (MS inconsistency) in the adiabatic approximation is discussed...
Within the adiabatic theorem we must explicitly add to the instantaneous adiabatic vectors, parametr...
The detection of the nonadiabatic phase in superconducting nanocircuits was discussed. It was found ...
In the quantum-computation scenario, geometric phase-gates are becoming increasingly attractive for ...
At present, several models for quantum computation have been proposed. Adiabatic quantum computatio...
Gate-based quantum computers can in principle simulate the adiabatic dynamics of a large class of Ha...
Due to its geometric nature Berry's geometric phase exhibits stability to a great extent when expos...
The use of a new class of geometric gates to implement geometric quantum computations (GQC) was disc...
A practical quantum computer must be capable of performing high fidelity quantum gates on a set of q...
Geometric phases have stimulated researchers for its potential applications in many areas of science...
We propose a new adiabatic Abelian geometric quantum computation strategy based on the non-degenerat...
Conditional geometric phase shift gate, which is fault tolerate to certain errors due to its geometr...
We show that a noncyclic phase of geometric origin has to be included in the approximate adiabatic w...
We present an adiabatic geometric quantum computation strategy based on the non-degenerate energy ei...
A scheme to achieve quantum computation based on nonadiabatic geometric phase shifts was proposed. T...
The recent discovery of inconsistency (MS inconsistency) in the adiabatic approximation is discussed...
Within the adiabatic theorem we must explicitly add to the instantaneous adiabatic vectors, parametr...
The detection of the nonadiabatic phase in superconducting nanocircuits was discussed. It was found ...
In the quantum-computation scenario, geometric phase-gates are becoming increasingly attractive for ...
At present, several models for quantum computation have been proposed. Adiabatic quantum computatio...
Gate-based quantum computers can in principle simulate the adiabatic dynamics of a large class of Ha...
Due to its geometric nature Berry's geometric phase exhibits stability to a great extent when expos...
The use of a new class of geometric gates to implement geometric quantum computations (GQC) was disc...
A practical quantum computer must be capable of performing high fidelity quantum gates on a set of q...