
Devices and systems enabling quantum communication and entanglement distribution.Quantum network technology is the engineering discipline of connecting quantum devices — such as qubits, quantum memories, and single-photon sources — over distances so they can share entangled states and exchange quantum information. Unlike classical networks that transmit bits, quantum networks transmit quantum states, which cannot be cloned or amplified without destroying the information. This makes them the backbone of a future 'quantum internet' that would enable unconditionally secure communication, distributed quantum computing, and new forms of sensing.
The concept emerged in the 1990s with proposals for quantum cryptography and quantum repeaters, notably by Artur Ekert (1991) for entanglement-based key distribution and H.-J. Briegel et al. (1998) for quantum repeaters. Experimental demonstrations of entanglement distribution over increasing distances have been ongoing since the early 2000s.
The core mechanism is entanglement distribution: a source generates pairs of entangled photons, sends one to each of two nodes, and the nodes use measurements to establish a shared quantum correlation. Because photons are lost in optical fibers, quantum repeaters — devices that perform entanglement swapping and purification — are needed to extend range. Recent approaches include using atomic clouds to convert light frequencies for compatibility with different network components, and chip-based transceivers that control light pulses with high precision.
Quantum networks are being tested for secure key exchange between moving platforms (e.g., drones and rovers), and for building metropolitan-scale testbeds that connect quantum processors.
A drone and a ground rover have already exchanged quantum keys in flight, showing that mobile quantum nodes are feasible.
| T | variable | tunneling probability — transmission probability |
| z1 | variable | left turning point of the barrier — position metre |
| z2 | variable | right turning point of the barrier — position metre |
| m | variable | mass of the tunneling particle — mass kilogram |
| V | variable | potential energy as a function of position — potential energy joule |
| E | variable | energy of the particle — energy joule |
| ħ | constant | fundamental quantum of action divided by 2π — reduced planck constant = 1.054571817e-34 joule second |
| ∫ | operator | sums the integrand over the interval — integral |
| √ | operator | takes the non-negative root — square root |
| exp | operator | raises e to the given power — exponential |









