Schrödinger's cat meets Einstein's twins: A superposition of different clock times

International Journal of Theoretical Physics 47:8 (2008) 2126-2129

Authors:

V Vedral, F Morikoshi

Abstract:

The phenomenon of quantum superposition, which allows a physical system to exist in different states 'simultaneously', is one of the most bizarre notions in physics. Here we illustrate an even more bizarre example of it: a superposed state of a physical system consisting of both an 'older' version and a 'younger' version of that system. This can be accomplished by exploiting the special relativistic effect of time dilation featuring in Einstein's famous twin paradox. © 2007 Springer Science+Business Media, LLC.

Enhancing the Detection of Natural Thermal Entanglement with Disorder

(2008)

Authors:

Jenny Hide, Wonmin Son, Vlatko Vedral

Quantum instability and edge entanglement in a quasi-long-range order

(2008)

Authors:

Wonmin Son, Luigi Amico, Francesco Plastina, Vlatko Vedral

Quantifying entanglement in macroscopic systems.

Nature 453:7198 (2008) 1004-1007

Abstract:

Traditionally, entanglement was considered to be a quirk of microscopic objects that defied a common-sense explanation. Now, however, entanglement is recognized to be ubiquitous and robust. With the realization that entanglement can occur in macroscopic systems - and with the development of experiments aimed at exploiting this fact - new tools are required to define and quantify entanglement beyond the original microscopic framework.

The second quantized quantum turing machine and Kolmogorov complexity

Modern Physics Letters B 22:12 (2008) 1203-1210

Authors:

C Rogers, V Vedral

Abstract:

The Kolmogorov complexity of a physical state is the minimal physical resources required to reproduce that state. We define a second quantized quantum Turing machine and use it to define second quantized Kolmogorov complexity. There are two advantages to our approach our measure of the second quantized Kolmogorov complexity is closer to physical reality and unlike other quantum Kolmogorov complexities, it is continuous. We give examples where the second quantized and quantum Kolmogorov complexity differ. © 2008 World Scientific Publishing Company.