No-signaling, dynamical independence, and the local observability principle
arXiv:quant-ph/0701217 · doi:10.1088/1751-8113/40/28/S19
Abstract
Within a general operational framework I show that a-causality at a distance of "local actions" (the so-called "no-signaling") is a direct consequence of commutativity of local transformations, i.e. of dynamical independence. On the other hand, the tensor product of Quantum Mechanics is not just a consequence of such dynamical independence, but needs in addition the Local Observability Principle.
arXiv commentPresented at the conference "Theory and Technology in Quantum Information, Communication, Computation and Cryptography", Trieste SISSA, June 2006. Submitted to J. Phys. A. Math. Gen
References in corpus (15)
- Quantum Copying: Beyond the No-Cloning Theorem
- Optimal Quantum Cloning Machines
- Optimal Cloning of Pure States
- Probabilistic cloning and identification of linearly independent quantum states
- Unambiguous Discrimination Between Linearly-Independent Quantum States
- Optimal universal quantum cloning and state estimation
- Quantum cloning without signaling
- The no-signaling condition and quantum dynamics
- How the no-cloning theorem got its name
- Approximate quantum cloning and the impossibility of superluminal information transfer
- Classical interventions in quantum systems. II. Relativistic invariance
- No Signalling and Probabilistic Quantum Cloning
- Optimal Cloning and No Signaling
- No-signaling, dynamical independence, and the local observability principle
- Comment on "No-Signaling Condition and Quantum Dynamics"