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Measuring a Quantum System’s Classical Information

Measuring a Quantum System’s Classical Information
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摘要 In the governing thought, I find an equivalence between the classical information in a quantum system and the integral of that system’s energy and time, specifically , in natural units. I solve this relationship in four ways: the first approach starts with the Schrodinger Equation and applies the Minkowski transformation;the second uses the Canonical commutation relation;the third through Gabor’s analysis of the time-frequency plane and Heisenberg’s uncertainty principle;and lastly by quantizing Brownian motion within the Bernoulli process and applying the Gaussian channel capacity. In support I give two examples of quantum systems that follow the governing thought: namely the Gaussian wave packet and the electron spin. I conclude with comments on the discretization of space and the information content of a degree of freedom. In the governing thought, I find an equivalence between the classical information in a quantum system and the integral of that system’s energy and time, specifically , in natural units. I solve this relationship in four ways: the first approach starts with the Schrodinger Equation and applies the Minkowski transformation;the second uses the Canonical commutation relation;the third through Gabor’s analysis of the time-frequency plane and Heisenberg’s uncertainty principle;and lastly by quantizing Brownian motion within the Bernoulli process and applying the Gaussian channel capacity. In support I give two examples of quantum systems that follow the governing thought: namely the Gaussian wave packet and the electron spin. I conclude with comments on the discretization of space and the information content of a degree of freedom.
出处 《Journal of Modern Physics》 2014年第1期8-16,共9页 现代物理(英文)
关键词 Energy TIME INFORMATION Entropy Rate Capacity BROWNIAN Motion QUANTUM of Action QUANTUM of INFORMATION DISCRETE Space DISCRETE TIME Spin Energy Time Information Entropy Rate Capacity Brownian Motion Quantum of Action Quantum of Information Discrete Space Discrete Time Spin
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