All unitarily extensible bipartite processes are variations of the quantum SWITCH
I will show that all bipartite process matrices that obey a recently proposed unitary extension postulate are causally separable, i.e., their unitary extensions are just variations of the quantum SWITCH.
According to the Unruh effect, an observer moving with uniform proper acceleration a, perceives the Minkowski vacuum as a heat bath at the Unruh temperature T=a/2pi.
Quantum Circuits with Classical and Quantum Control of Causal Orders
The process matrix formalism allows us to go beyond the quantum circuit framework and study processes for which there may be no global causal order between events. While the notion of causal (non)separability has been well studied in the bipartite…
Rethinking Academia: The scientific publishing system and the strive for open accessibility
Young scientists of IQOQI-Vienna and the University of Vienna are organizing an event aimed at discussing future perspectives of the scientific publishing system and present concrete alternatives to its current structure.
Quantum clocks, conditional probabilities, and probabilistic time dilation
What allowed Einstein to transcend Newton's conception of an absolute time was his insistence on an operational definition of time as that which is measured by a clock. Quantum theory has yet to be liberated from this absolute notion of time as…
We discuss how one can escape Heisenberg's uncertainty principl and measure position and momentum in modular fashion simultaneously. In order to make use of this for sensing, one needs to prepare the mechanical system in a so-called grid state.
New insights into causal inference from the point of view of a quantum physicist
The area of causal inference formalizes long-held human intuitions about cause and effect that were previously absent from scientific…
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