International audienceThe well-known Robertson–Schrödinger uncertainty relations have state-dependent lower bounds, which are trivial for certain states. We present a general approach to deriving tight state-independent uncertainty relations for qubit measurements that completely characterise the obtainable uncertainty values. This approach can give such relations for any number of observables, and we do so explicitly for arbitrary pairs and triples of qubit measurements. We show how these relations can be transformed into equivalent tight entropic uncertainty relations. More generally, they can be expressed in terms of any measure of uncertainty that can be written as a function of the expectation value of the observable for a given state
How much of the uncertainty in predicting measurement outcomes for noncommuting quantum observables ...
We show that a proper expression of the uncertainty relation for a pair of canonically-conjugate con...
We investigate the measurement uncertainties of a triple of positive-operator-valued measures based ...
International audienceThe well-known Robertson–Schrödinger uncertainty relations have state-dependen...
Quantifying quantum mechanical uncertainty is vital for the increasing number of experiments that re...
We consider two (natural) families of observables Ok for systems with dimension d=3,4,5: the spin ob...
We introduce a new information-theoretic formulation of quantum measurement uncertainty relations, b...
Uncertainty relations give upper bounds on the accuracy by which the outcomes of two incompatible me...
The standard uncertainty relations (UR) in quantum mechanics are typically used for unbounded operat...
We consider the uncertainty between two pairs of local projective measurements performed on a multip...
We revisit generalized entropic formulations of the uncertainty principle for an arbitrary pair of q...
We derive entropic uncertainty relations for successive generalized measurements by using general de...
As a very fundamental principle in quantum physics, uncertainty principle has been studied intensive...
Uncertainty principle, which was first introduced by Werner Heisenberg in 1927, forms a fundamental ...
Uncertainty relations are commonly praised as one of the central pillars of quantum theory. Usually...
How much of the uncertainty in predicting measurement outcomes for noncommuting quantum observables ...
We show that a proper expression of the uncertainty relation for a pair of canonically-conjugate con...
We investigate the measurement uncertainties of a triple of positive-operator-valued measures based ...
International audienceThe well-known Robertson–Schrödinger uncertainty relations have state-dependen...
Quantifying quantum mechanical uncertainty is vital for the increasing number of experiments that re...
We consider two (natural) families of observables Ok for systems with dimension d=3,4,5: the spin ob...
We introduce a new information-theoretic formulation of quantum measurement uncertainty relations, b...
Uncertainty relations give upper bounds on the accuracy by which the outcomes of two incompatible me...
The standard uncertainty relations (UR) in quantum mechanics are typically used for unbounded operat...
We consider the uncertainty between two pairs of local projective measurements performed on a multip...
We revisit generalized entropic formulations of the uncertainty principle for an arbitrary pair of q...
We derive entropic uncertainty relations for successive generalized measurements by using general de...
As a very fundamental principle in quantum physics, uncertainty principle has been studied intensive...
Uncertainty principle, which was first introduced by Werner Heisenberg in 1927, forms a fundamental ...
Uncertainty relations are commonly praised as one of the central pillars of quantum theory. Usually...
How much of the uncertainty in predicting measurement outcomes for noncommuting quantum observables ...
We show that a proper expression of the uncertainty relation for a pair of canonically-conjugate con...
We investigate the measurement uncertainties of a triple of positive-operator-valued measures based ...