The uncertainty relation, which displays an elementary property of quantum theory, was originally described by Heisenberg as the relation between error and disturbance. Ozawa presented a more rigorous expression of the uncer-tainty relation, which was later verified experimentally. Nevertheless, the operators corresponding to error and distur-bance should be measurable in the identical state if we follow the presupposition of Heisenberg’s thought experiment. In this letter, we discuss simultaneous measurability of error and disturbance and present a new inequality using error and disturbance in the identical state. A testable example of this inequality is also suggested
In the Copenhagen interpretation the Heisenberg inequality ΔQ ΔP ≥ h/2 is interpreted as the mathema...
Heisenberg's uncertainty relations have played an essential role in quantum physics since its very b...
This report deals with some aspects about the joint measurability of quantum observables. Since W. ...
Heisenberg's uncertainty principle is one of the main tenets of quantum theory. Nevertheless, and de...
Recent years have witnessed a controversy over Heisenberg’s famous error-disturbance relation. Here ...
We formulate a new error-disturbance relation, which is free from explicit dependence upon variances...
The notions of error and disturbance appearing in quantum uncertainty relations are often quantified...
In standard formulations of the uncertainty principle, two fundamental features are typically cast a...
While the slogan “no measurement without disturbance” has established itself under the name of the H...
include claims of a violation of Heisenberg’s error-disturbance relation. In contrast, a Heisenberg-...
Although Heisenberg's uncertainty principle is represented by a rigorously proven relation about int...
The Heisenberg uncertainty relation for measurement noise and disturbance states that any position m...
The Heisenberg uncertainty relation requires that the product of the root-mean-square error in a pos...
Heisenberg's uncertainty relations have played an essential role in quantum physics since its very b...
The uncertainty relations, pioneered by Werner Heisenberg nearly 90 years ago, set a fundamental lim...
In the Copenhagen interpretation the Heisenberg inequality ΔQ ΔP ≥ h/2 is interpreted as the mathema...
Heisenberg's uncertainty relations have played an essential role in quantum physics since its very b...
This report deals with some aspects about the joint measurability of quantum observables. Since W. ...
Heisenberg's uncertainty principle is one of the main tenets of quantum theory. Nevertheless, and de...
Recent years have witnessed a controversy over Heisenberg’s famous error-disturbance relation. Here ...
We formulate a new error-disturbance relation, which is free from explicit dependence upon variances...
The notions of error and disturbance appearing in quantum uncertainty relations are often quantified...
In standard formulations of the uncertainty principle, two fundamental features are typically cast a...
While the slogan “no measurement without disturbance” has established itself under the name of the H...
include claims of a violation of Heisenberg’s error-disturbance relation. In contrast, a Heisenberg-...
Although Heisenberg's uncertainty principle is represented by a rigorously proven relation about int...
The Heisenberg uncertainty relation for measurement noise and disturbance states that any position m...
The Heisenberg uncertainty relation requires that the product of the root-mean-square error in a pos...
Heisenberg's uncertainty relations have played an essential role in quantum physics since its very b...
The uncertainty relations, pioneered by Werner Heisenberg nearly 90 years ago, set a fundamental lim...
In the Copenhagen interpretation the Heisenberg inequality ΔQ ΔP ≥ h/2 is interpreted as the mathema...
Heisenberg's uncertainty relations have played an essential role in quantum physics since its very b...
This report deals with some aspects about the joint measurability of quantum observables. Since W. ...