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Researchers Investigate Imaginary Part of Quantum Resource Theory

Mar 03, 2021

A team led by academician GUO Guangcan from CAS Key Laboratory of Quantum Information of the University of Science and Technology of China of the Chinese Academy of Sciences has made progress in quantum information theory. 

Prof. LI Chuanfeng and Prof. XIANG Guoyong from this team, collaborating with Dr. Strelstov from University of Warsaw, investigated the imaginary part of quantum theory as a resource, and obtained important results. The studies were published in Physical Review Letters and Physical Review A. 

Complex number is a mathematical tool, and it is widely used in mechanics, electrodynamics, optics and other related fields to provide an elegant formulation of the corresponding theory. The birth of quantum mechanics gives a unified picture of wave and particle, and further strengthens the prominent role of complex number in physics.  

However, the question of whether complex structures are necessary for quantum mechanics has long been debated by physicists. 

The researchers in these studies regarded complex number as a kind of quantum resource, and revealed its irreplaceable role in the local discrimination of bipartite quantum states.  

In the framework of quantum resource theory, they studied the measurement method of this resource and the transformation problem under various free operations. They have solved the problem of robustness measurement of complex size, transformation of single bit quantum state under free operation and mutual transformation probability of any pure state under free operation.  

Using the two-photon entangled state prepared by parametric down conversion, the researchers further measured and compared the success probability of locally distinguishing quantum state when only using the real measurement basis and using general measurement basis. They observed the increase of the success probability when using the complex measurement basis, which verified the important role of the complex in quantum mechanics. 

Their findings prove that the imaginary part is indispensable in the theory of quantum mechanics. 

Contact

Jane FAN Qiong

University of Science and Technology of China

E-mail:

Operational Resource Theory of Imaginarity

Resource theory of imaginarity: Quantification and state conversion

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