We derive a tight upper bound for the fidelity of a universal N → M qubit cloner, valid for any M ≥ N, where the output of the cloner is required to be supported on the symmetric subspace. Our proof is based on the concatenation of two cloners and the connection between quantum cloning and quantum state estimation. We generalize the operation of a quantum cloner to mixed and/or entangled input qubits described by a density matrix supported on the symmetric subspace of the constituent qubits. We also extend the validity of optimal state estimation methods to inputs of this kind. © 1998 The American Physical Society
An optimal universal cloning transformation is derived that produces M copies of an unknown qubit fr...
The no-cloning theorem is one of the fundamental concepts of quantum information theory. It tells us...
The cloning of conjugate continuous quantum variables is analyzed based on the concept of Gaussian c...
We derive a tight upper bound for the fidelity of a universal N to M qubit cloner, valid for any M \...
We establish the best possible approximation to a perfect quantum cloning machine that produces two ...
We establish the best possible approximation to a perfect quantum cloning machine which produces two...
We pose the question whether the asymptotic equivalence between quantum cloning and quantum state es...
We derive a lower bound for the optimal fidelity for deterministic cloning a set of n pure states. I...
We establish the best possible approximation to a perfect quantum cloning machine that produces two ...
We investigate the asymptotic relationship between quantum cloning and quantum estimation from the g...
In this project, quantum cloning machines are analyzed that take in N quantum systems in the same un...
We consider the optimal cloning of quantum coherent states with single-clone and joint fidelity as f...
The no-cloning theorem is one of the fundamental concepts of quantum information theory. It tells us...
We consider the quantum cloning of continuous variable entangled states. This is achieved by introdu...
The no-cloning theorem is one of the fundamental concepts of quantum information theory. It tells us...
An optimal universal cloning transformation is derived that produces M copies of an unknown qubit fr...
The no-cloning theorem is one of the fundamental concepts of quantum information theory. It tells us...
The cloning of conjugate continuous quantum variables is analyzed based on the concept of Gaussian c...
We derive a tight upper bound for the fidelity of a universal N to M qubit cloner, valid for any M \...
We establish the best possible approximation to a perfect quantum cloning machine that produces two ...
We establish the best possible approximation to a perfect quantum cloning machine which produces two...
We pose the question whether the asymptotic equivalence between quantum cloning and quantum state es...
We derive a lower bound for the optimal fidelity for deterministic cloning a set of n pure states. I...
We establish the best possible approximation to a perfect quantum cloning machine that produces two ...
We investigate the asymptotic relationship between quantum cloning and quantum estimation from the g...
In this project, quantum cloning machines are analyzed that take in N quantum systems in the same un...
We consider the optimal cloning of quantum coherent states with single-clone and joint fidelity as f...
The no-cloning theorem is one of the fundamental concepts of quantum information theory. It tells us...
We consider the quantum cloning of continuous variable entangled states. This is achieved by introdu...
The no-cloning theorem is one of the fundamental concepts of quantum information theory. It tells us...
An optimal universal cloning transformation is derived that produces M copies of an unknown qubit fr...
The no-cloning theorem is one of the fundamental concepts of quantum information theory. It tells us...
The cloning of conjugate continuous quantum variables is analyzed based on the concept of Gaussian c...