Entropic Updating of Probability and Density Matrices

نویسنده

  • Kevin Vanslette
چکیده

We find that the standard relative entropy and the Umegaki entropy are designed for the 1 purpose of inferentially updating probability and density matrices respectively. From the same set of 2 inferentially guided design criteria, both of the previously stated entropies are derived in parallel. 3 This formulates a quantum maximum entropy method for the purpose of inferring density matrices 4 in the absence of complete information. 5

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Entropic Updating of Probabilities and Density Matrices

We find that the standard relative entropy and the Umegaki entropy are designed for the purpose of inferentially updating probabilities and density matrices, respectively. From the same set of inferentially guided design criteria, both of the previously stated entropies are derived in parallel. This formulates a quantum maximum entropy method for the purpose of inferring density matrices in the...

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تاریخ انتشار 2017