Discrete modulation continuous variable quantum key distribution state modulation and key mapping method
A technology of quantum key distribution and mapping method, applied in the field of quantum key distribution, can solve problems such as low key rate, complexity, and difficulty in meeting practical applications, so as to improve key rate, reduce complexity, and meet practical application requirements. Effect
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Embodiment 1
[0042] figure 1 Eight-state modulation and key mapping method proposed for the present invention. Such as figure 1 As shown, the process of modulation and mapping includes:
[0043] Alice prepares coherent state|α x >=|αe ixπ / 4 >, where x∈{0, 1, 2, 3, 4, 5, 6, 7} corresponds to eight coherent states in the phase space, α is the modulation amplitude, and i represents an imaginary number;
[0044] Alice with the same probability p x = 1 / 8 Randomly select a state to send to Bob, and record the serial number x of the sent state i , as Alice's original key string;
[0045] Divide the phase space into eight regions: {R j ,j=0,...,7};
[0046] Bob performs heterodyne detection and obtains the measurement result ( represents the complex field), according to the following rules, the result y=|y|e iθ (θ is the phase angle) is mapped to the corresponding discretized value to obtain the original key string;
[0047]
[0048] The key is obtained through error correction an...
Embodiment 2
[0055] In the single-ring constellation, the key rate of eight-state modulation has tended to be saturated, and adding more states can only increase the key rate to a limited extent.
[0056] Furthermore, the distribution range of the extended state in the phase space further improves the key rate, Figure 4 The twelve-state double-ring constellation modulation and key mapping method are given. The modulation and mapping process includes:
[0057] Unlike single-ring modulation, in double-ring modulation, Alice uses two different amplitudes α 1 and alpha 2 Coherent state is prepared, and α 2 >α 1 ,in:
[0058] The four states of the inner ring are expressed as: {|α x >=|α 1 e ixπ / 2 >} x=0,…,3 , each state is chosen with probability p 1 ;
[0059] The eight states of the outer ring are expressed as: {|α x >=|α 2 e i(x-4)π / 4 >} x=4,…,11 , each state is chosen with probability p 2 ;
[0060] p 1 and p 2 Satisfied: p 1 +2p 2 = 1 / 4;
[0061] Alice randomly choos...
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