quantum matrix
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Author(s):  
Hong Li ◽  
Nan Jiang ◽  
Zichen Wang ◽  
Jian Wang ◽  
Rigui Zhou
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Author(s):  
Gershon Kurizki ◽  
Goren Gordon

“Meet Henry Bar, a physicist and … quantum superhero.” The title The Quantum Matrix refers to a central concept in quantum physics, but also (allegorically) to our enigmatic world. In this book, Henry Bar, physicist and the first quantum superhero, guides the reader through the amazing quantum world. Henry’s hair-raising adventures in his perilous struggle for quantum coherence are graphically depicted by comics and thoroughly explained to the lay reader. Behind each adventure lies a key concept in quantum physics. These concepts range from the basic quantum coherence and entanglement through tunneling and the recently discovered quantum decoherence control, to the principles of the emerging technologies of quantum communication and computing. The explanations of the concepts are popular, but nonetheless rigorous and detailed, and are followed by their broader context, their historic perspective, up-to-date status and forthcoming developments. Finally, thought-provoking philosophical and cultural implications of these concepts are discussed. The mathematical appendices of all chapters cover, in a straightforward manner, the core aspects of quantum physics at the level of a university introductory course. The Quantum Matrix presents an entertaining, popular yet comprehensive picture of quantum physics. It can be read as a light-hearted illustrated tale, a philosophical treatise or a textbook. Either way, the book lets the reader delve deeply into the wondrous quantum world from diverse perspectives and obtain glimpses into the quantum technologies that are about to reshape our lives. May the reader’s voyage through the quantum world charted by this book be both pleasant and rewarding.


2019 ◽  
Vol 87 (11) ◽  
pp. 857-861 ◽  
Author(s):  
Kevin Randles ◽  
Daniel V. Schroeder ◽  
Bruce R. Thomas

2019 ◽  
Vol 17 (07) ◽  
pp. 1950056
Author(s):  
Hai-Sheng Li ◽  
Yusi Xu ◽  
Yunbai Qin ◽  
Deli Fu ◽  
Hai-Ying Xia

The efficient quantum circuits of arithmetic operations are important to perform quantum algorithms. To implement efficient matrix operations, we first modify the generalized model of the novel enhanced quantum representation of digital images (GNEQR) to store unsigned and signed integer matrices. Next, we design the circuits of the circuits of quantum addition, quantum modulo addition, quantum subtraction, and quantum modulo subtraction, these operations all keeping two operands unchanged. Then, we propose the circuits of quantum matrix addition, quantum matrix modulo addition, quantum matrix subtraction, and quantum matrix modulo subtraction for the first time. Furthermore, we present a simulation method to verify the correctness of the proposed arithmetic operations of matrix. The results of simulation experiment show that the propose arithmetic operations of matrix are efficient and correct.


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