scholarly journals Stable Transmission of High-Dimensional Quantum States Over a 2-km Multicore Fiber

2020 ◽  
Vol 26 (4) ◽  
pp. 1-8 ◽  
Author(s):  
Beatrice Da Lio ◽  
Leif Katsuo Oxenlowe ◽  
Davide Bacco ◽  
Daniele Cozzolino ◽  
Nicola Biagi ◽  
...  
2021 ◽  
Vol 7 (1) ◽  
Author(s):  
Beatrice Da Lio ◽  
Daniele Cozzolino ◽  
Nicola Biagi ◽  
Yunhong Ding ◽  
Karsten Rottwitt ◽  
...  

AbstractQuantum key distribution (QKD) protocols based on high-dimensional quantum states have shown the route to increase the key rate generation while benefiting of enhanced error tolerance, thus overcoming the limitations of two-dimensional QKD protocols. Nonetheless, the reliable transmission through fiber links of high-dimensional quantum states remains an open challenge that must be addressed to boost their application. Here, we demonstrate the reliable transmission over a 2-km-long multicore fiber of path-encoded high-dimensional quantum states. Leveraging on a phase-locked loop system, a stable interferometric detection is guaranteed, allowing for low error rates and the generation of 6.3 Mbit/s of a secret key rate.


2020 ◽  
Author(s):  
Robert Fickler ◽  
Markus Hiekkamäki ◽  
Florian Brandt ◽  
Frederic Bouchard ◽  
Shashi Prabhakar ◽  
...  

Author(s):  
Mevludin Licina

Dynamical high-dimensional quantum states can be tracked and manipulated in many cases. Using a new theoretical framework approach of manipulating quantum systems, we will show how one can manipulate and introduce parameters that allow tracking and descriptive insight in the dynamics of states. Using quantum topology and other novel mathematical representations, we will show how quantum states behave in critical points when the shift of probability distribution introduces changes.


Author(s):  
Saverio Francesconi ◽  
Giorgio Maltese ◽  
Felicien Appas ◽  
Arnault Raymond ◽  
Aristide Lemaître ◽  
...  

Quantum ◽  
2021 ◽  
Vol 5 ◽  
pp. 418
Author(s):  
Ivan Šupić ◽  
Daniel Cavalcanti ◽  
Joseph Bowles

Self-testing protocols are methods to determine the presence of shared entangled states in a device independent scenario, where no assumptions on the measurements involved in the protocol are made. A particular type of self-testing protocol, called parallel self-testing, can certify the presence of copies of a state, however such protocols typically suffer from the problem of requiring a number of measurements that increases with respect to the number of copies one aims to certify. Here we propose a procedure to transform single-copy self-testing protocols into a procedure that certifies the tensor product of an arbitrary number of (not necessarily equal) quantum states, without increasing the number of parties or measurement choices. Moreover, we prove that self-testing protocols that certify a state and rank-one measurements can always be parallelized to certify many copies of the state. Our results suggest a method to achieve device-independent unbounded randomness expansion with high-dimensional quantum states.


2015 ◽  
Vol 91 (4) ◽  
Author(s):  
David S. Simon ◽  
Casey A. Fitzpatrick ◽  
Alexander V. Sergienko

Author(s):  
Daniel Giovannini ◽  
Jacqui Romero ◽  
Jonathan Leach ◽  
Angela Dudley ◽  
Andrew Forbes ◽  
...  

Nature ◽  
2017 ◽  
Vol 546 (7660) ◽  
pp. 622-626 ◽  
Author(s):  
Michael Kues ◽  
Christian Reimer ◽  
Piotr Roztocki ◽  
Luis Romero Cortés ◽  
Stefania Sciara ◽  
...  

2007 ◽  
Vol 05 (03) ◽  
pp. 343-352 ◽  
Author(s):  
HUI ZHAO ◽  
ZHI-XI WANG

The entanglement of formation for a class of high-dimensional quantum mixed states is investigated. A special kind of D-computable states is defined and the lower bound of entanglement of formation for a large class of density matrices whose decompositions lie in these D-computable quantum states is obtained. Moreover we present a kind of construction for this special state which is defined by a class of special matrices with two non-zero different eigenvalues and the other eigenvalues are zero. Making use of the D-computable we construct a class of bound entangled states.


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