Current techniques in quantum process tomography typically return a single point estimate of an unknown process based on a finite albeit large amount of measurement data. Due to statistical fluctuations, however, other processes close to the point estimate can also produce the observed data with near certainty. Unless appropriate error bars can be constructed, the point estimate does not carry any sound operational interpretation. Here, we provide a solution to this problem by constructing a confidence region estimator for quantum processes. Our method enables reliable estimation of essentially any figure of merit for quantum processes on few qubits, including the diamond distance to a specific noise model, the entanglement fidelity, and th...
Improving accuracies of quantum operations is an indispensable task for realizing a practical quantu...
An estimator is a state that represents one's best guess of the actual state of the quantum system f...
In this paper we describe in detail and generalize a method for quantum process tomography that was ...
Current techniques in quantum process tomography typically return a single point estimate of an unkn...
Precise characterization of quantum devices is usually achieved with quantum tomography. However, mo...
Precise characterization of quantum devices is usually achieved with quantum tomography. However, mo...
Quantum state tomography is the task of inferring the state of a quantum system by appropriate measu...
The outcomes of quantum mechanical measurements are inherently random. It is therefore necessary to ...
Performance of quantum process estimation is naturally limited by fundamental, random, and systemati...
We discuss characterization of experimental quantum gates by the error matrix, which is similar to t...
Quantum state tomography (QST) is the task of statistically constructing the density matrix of an un...
Open Access.Characterizing noisy quantum processes is important to quantum computation and communica...
The quantum state associated to an unknown experimental preparation procedure can be determined by p...
An important step in building a quantum computer is calibrating experimentally implemented quantum g...
Characterizing and mitigating errors in current noisy intermediate-scale devices is important to imp...
Improving accuracies of quantum operations is an indispensable task for realizing a practical quantu...
An estimator is a state that represents one's best guess of the actual state of the quantum system f...
In this paper we describe in detail and generalize a method for quantum process tomography that was ...
Current techniques in quantum process tomography typically return a single point estimate of an unkn...
Precise characterization of quantum devices is usually achieved with quantum tomography. However, mo...
Precise characterization of quantum devices is usually achieved with quantum tomography. However, mo...
Quantum state tomography is the task of inferring the state of a quantum system by appropriate measu...
The outcomes of quantum mechanical measurements are inherently random. It is therefore necessary to ...
Performance of quantum process estimation is naturally limited by fundamental, random, and systemati...
We discuss characterization of experimental quantum gates by the error matrix, which is similar to t...
Quantum state tomography (QST) is the task of statistically constructing the density matrix of an un...
Open Access.Characterizing noisy quantum processes is important to quantum computation and communica...
The quantum state associated to an unknown experimental preparation procedure can be determined by p...
An important step in building a quantum computer is calibrating experimentally implemented quantum g...
Characterizing and mitigating errors in current noisy intermediate-scale devices is important to imp...
Improving accuracies of quantum operations is an indispensable task for realizing a practical quantu...
An estimator is a state that represents one's best guess of the actual state of the quantum system f...
In this paper we describe in detail and generalize a method for quantum process tomography that was ...