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A generalization of the entropy power inequality to bosonic quantum systems

机译:熵能不等式对玻子量子系统的推广

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摘要

In most communication schemes, information is transmitted via travelling modes of electromagnetic radiation. These modes are unavoidably subject to environmental noise along any physical transmission medium, and the quality of the communication channel strongly depends on the minimum noise achievable at the output. For classical signals, such noise can be rigorously quantified in terms of the associated Shannon entropy and it is subject to a fundamental lower bound called the entropy power inequality. However, electromagnetic fields are quantum mechanical systems, so the quantum nature of the information carrier cannot be neglected-especially in low-intensity signals-and many important results derived within classical information theory require non-trivial extensions to the quantum regime. Here, we prove one possible generalization of the entropy power inequality to quantum bosonic systems. The impact of this inequality in quantum information theory is potentially large and some relevant implications are considered in this work.
机译:在大多数通信方案中,信息是通过电磁辐射的传播模式传输的。这些模式不可避免地会受到任何物理传输介质的环境噪声的影响,并且通信通道的质量很大程度上取决于输出端可达到的最小噪声。对于经典信号,可以根据相关的香农熵严格量化此类噪声,并且该噪声会受到称为熵幂不等式的基本下限的限制。但是,电磁场是量子力学系统,因此不能忽略信息载体的量子性质,尤其是在低强度信号中,并且经典信息理论中得出的许多重要结果都要求对量子态进行非平凡的扩展。在这里,我们证明了熵功率不等式对量子玻色子系统的一种可能的推广。这种不平等对量子信息理论的影响可能很大,并且在这项工作中考虑了一些相关的含义。

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