For a continuous-input-continuous-output arbitrarily distributed quantum channel carrying classical information, the channel capacity can be computed in terms of the distribution of the channel envelope, received signal strength over a quantum propagation field and the noise spectral density. If the channel envelope is considered to be unity with unit received signal strength, the factor controlling the capacity is the noise. Quantum channel carrying classical information will suffer from the combination of classical and quantum noise. Assuming additive Gaussian-distributed classical noise and Poisson-distributed quantum noise, we formulate a hybrid noise model by deriving a joint Gaussian- Poisson distribution in this letter. For the transmitted signal, we consider the mean of signal sample space instead of considering a particular distribution and study how the maximum mutual information varies over such mean value. Capacity is estimated by maximizing the mutual information over unity channel envelope.
翻译:对于含有古典信息的连续投入-持续输出-任意分布的量子频道,频道容量可以用频道信封的分布、在量子传播场和噪音光谱密度上收到的信号强度来计算,如果频道信封与单位收到的信号强度一致,则控制容量的因素是噪音。包含经典信息的量子频道将受到古典和量子噪音的结合影响。假冒的高森分配古典噪音和普瓦森分配量子噪音添加添加剂,我们通过在这封信中产生高山-普瓦森联合分布而形成混合噪声模型。对于发送的信号,我们考虑信号样本空间的平均值,而不是考虑特定的分布,研究相互信息在这种平均价值上的最大差异如何。通过在统一通道信封上最大限度地共享信息来估计能力。