A Quantum Network Coding Method Based on No Loss of Quantum State
A network coding, quantum state technology, applied in digital transmission systems, secure communication devices, electrical components, etc., to achieve the effect of solving communication problems
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Embodiment approach 1
[0033] Embodiment 1 A quantum 2-to network encoding technology based on quantum-based non-lost
[0034] Step 1: Figure 1 As shown, it is assumed that each transmission can prepare two particles non-maximum entanglement state, and then transmit one of the entangled states to another sender.
[0035] In the butterfly network, there are two pairs of non-maximum entangled states between the two senders. and Sender S 1 The quantum state to be sent is | ψ> a , Send party S 2 The quantum state to be sent is | ψ> b .
[0036] In order to achieve information non-lost quantum network coding scheme, it is necessary to add an auxiliary particle local to each sender, and the initial state of the total system is:
[0037]
[0038] Among them, send party S 1 Particle S 11 S 12 , Auxiliary particle E 1 , And quantum states to be transferred | ψ> a .
[0039] Sender S 2 Particle S 21 S 22 , Auxiliary particle E 2 , And quantum states to be transferred | ψ> b .
[0040] First, we are sending pa...
Embodiment approach 2
[0069] Embodiment 2 A quantum 3-network encoding technology based on quantum-free non-lost
[0070] Step 1: Figure 4 As shown in the 3-to the network, we specify S i To R 1 The connection between the classic channel. R 1 To R 2 Connection is a classic channel; R 2 To T i The connection between the coil is a classic channel; 1 To T 2 Quantum channel; s 1 To T 3 Classic channel; s 2 To T 1 Quantum channel; s 2 To T 3 Quantum channel; s 3 To T 1 Classic channel; s 3 To T 2 Classic channel.
[0071] Regardless of the quantum channel or the classic channel, only the information transmission is permitted once, and the size of the quantum channel capacity is 1Qubit, the classic channel capacity is 1 bit.
[0072] First, send a party S 1 S 2 Between two pairs of non-maximum entangled states Sum Sender S 2 S 3 Sharing a pair of non-largest entanglement
[0073] After each sender adds an auxiliary particle, the overall state of the system is:
[0074]
[0075] Sender S 1 Perform a loca...
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