We propose an alternative measure of quantum uncertainty for pairs of arbitrary observables in the two-dimensional case, in terms of collision entropies. We derive the optimal lower bound for this entropic uncertainty relation, which results in an analytic function of the overlap of the corresponding eigenbases. Besides, we obtain the minimum uncertainty states. We compare our relation with other formulations of the uncertainty principle.Instituto de Física La Plat
We have studied entropic uncertainty relation for two types of quantum measurements in quantum infor...
Heisenberg’s uncertainty principle forms a fundamental element of quantum mechanics. Uncertainty rel...
We consider the uncertainty between two pairs of local projective measurements performed on a multip...
Abstract. We consider the question of entropic uncertainty relations for prime power dimensions. In ...
Uncertainty relations lie at the very core of quantum mechanics, and form the cornerstone of essenti...
We derive an optimal entropic uncertainty relation for an arbitrary pair of observables in a two-dim...
The exact lower bound on the sum of the information entropies is obtained for arbitrary pairs of obs...
A minimum principle is obtained for the sum of entropies of two distributions related as the absolut...
We introduce a new information-theoretic formulation of quantum measurement uncertainty relations, b...
Uncertainty principle, which was first introduced by Werner Heisenberg in 1927, forms a fundamental ...
We revisit generalized entropic formulations of the uncertainty principle for an arbitrary pair of q...
International audienceWe revisit entropic formulations of the uncertainty principle (UP) for an arbi...
Heisenberg's uncertainty principle forms a fundamental element of quantum mechanics. Uncertainty rel...
International audienceWe study the formulation of the uncertainty principle in quantum mechanics in ...
Heisenberg, 1927: Given two (or more) quantum observables one cannot predict with certainty and simu...
We have studied entropic uncertainty relation for two types of quantum measurements in quantum infor...
Heisenberg’s uncertainty principle forms a fundamental element of quantum mechanics. Uncertainty rel...
We consider the uncertainty between two pairs of local projective measurements performed on a multip...
Abstract. We consider the question of entropic uncertainty relations for prime power dimensions. In ...
Uncertainty relations lie at the very core of quantum mechanics, and form the cornerstone of essenti...
We derive an optimal entropic uncertainty relation for an arbitrary pair of observables in a two-dim...
The exact lower bound on the sum of the information entropies is obtained for arbitrary pairs of obs...
A minimum principle is obtained for the sum of entropies of two distributions related as the absolut...
We introduce a new information-theoretic formulation of quantum measurement uncertainty relations, b...
Uncertainty principle, which was first introduced by Werner Heisenberg in 1927, forms a fundamental ...
We revisit generalized entropic formulations of the uncertainty principle for an arbitrary pair of q...
International audienceWe revisit entropic formulations of the uncertainty principle (UP) for an arbi...
Heisenberg's uncertainty principle forms a fundamental element of quantum mechanics. Uncertainty rel...
International audienceWe study the formulation of the uncertainty principle in quantum mechanics in ...
Heisenberg, 1927: Given two (or more) quantum observables one cannot predict with certainty and simu...
We have studied entropic uncertainty relation for two types of quantum measurements in quantum infor...
Heisenberg’s uncertainty principle forms a fundamental element of quantum mechanics. Uncertainty rel...
We consider the uncertainty between two pairs of local projective measurements performed on a multip...