AbstractTo each operator monotone function it is possible to associate a quantum version of the classical covariance. We show that: i) only for regular quantum covariances one can prove non-trivial uncertainty relations; ii) the usual quantum covariance gives the best inequalities in this setting
We derive stochastic uncertainty relations and study their equivalence with Heisenberg uncertainty p...
Let A (1),...,A (N) be complex self-adjoint matrices and let rho be a density matrix. The Robertson ...
We derive an uncertainty relation for two unitary operators which obey a commutation relation of the...
AbstractTo each operator monotone function it is possible to associate a quantum version of the clas...
In this paper, the relation between quantum covariances and quantum Fisher informations is studied. ...
A study on the existence of exact uncertainty relations used for connecting the statistics of comple...
Suppose that A(1),..., A(N) are observables (selfadjoint matrices) and rho is a state (density matri...
The standard uncertainty relations (UR) in quantum mechanics are typically used for unbounded operat...
We rederive the Schrödinger-Robertson uncertainty principle for the position and momentum of a quant...
For a simple set of observables we can express, in terms of transition probabilities alone, the Hei...
We present uncertainty relations based on Wigner–Yanase–Dyson skew information with quantum memory. ...
Uncertainty relations are commonly praised as one of the central pillars of quantum theory. Usually...
We formulate a general complementarity relation starting from any Hermitian operator with discrete n...
Formal verification using interactive theorem provers have been noticed as a method of verifica-tion...
We present a brief review of the impact of the Heisenberg uncertainty relations on quantum optics. I...
We derive stochastic uncertainty relations and study their equivalence with Heisenberg uncertainty p...
Let A (1),...,A (N) be complex self-adjoint matrices and let rho be a density matrix. The Robertson ...
We derive an uncertainty relation for two unitary operators which obey a commutation relation of the...
AbstractTo each operator monotone function it is possible to associate a quantum version of the clas...
In this paper, the relation between quantum covariances and quantum Fisher informations is studied. ...
A study on the existence of exact uncertainty relations used for connecting the statistics of comple...
Suppose that A(1),..., A(N) are observables (selfadjoint matrices) and rho is a state (density matri...
The standard uncertainty relations (UR) in quantum mechanics are typically used for unbounded operat...
We rederive the Schrödinger-Robertson uncertainty principle for the position and momentum of a quant...
For a simple set of observables we can express, in terms of transition probabilities alone, the Hei...
We present uncertainty relations based on Wigner–Yanase–Dyson skew information with quantum memory. ...
Uncertainty relations are commonly praised as one of the central pillars of quantum theory. Usually...
We formulate a general complementarity relation starting from any Hermitian operator with discrete n...
Formal verification using interactive theorem provers have been noticed as a method of verifica-tion...
We present a brief review of the impact of the Heisenberg uncertainty relations on quantum optics. I...
We derive stochastic uncertainty relations and study their equivalence with Heisenberg uncertainty p...
Let A (1),...,A (N) be complex self-adjoint matrices and let rho be a density matrix. The Robertson ...
We derive an uncertainty relation for two unitary operators which obey a commutation relation of the...