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To provide a selfcontained presentation the text begins with a survey of classical probability theory and with an introduction into the foundations of quantummechanics with particular emphasis on its statistical interpretation. The most important master equations used in quantum optics and in the theory of quantum Brownian motion are applied to thestudy of many examples.
These transition probabilities allowed us to model provider reporting as a Markov process where the probability that a provider reports on a given week is conditional upon their behavior in the previous week. Only a basic understanding of quantum mechanics and of elementary concepts of probability theory is assumed.
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As a direct result, providers exhibit highly variable reporting rates. The text addresses graduate students and lecturers in physics and applied mathematics, as well as researchers with interests in fundamental questions in quantum mechanics and its applications.

The text addresses graduate students and lecturers in physics and applied mathematics, as well as researchers with interests in fundamental questions in quantum mechanics and its applications.


The most important master equations used in quantum optics and in the theory of quantum Brownian motion are applied to thestudy of many examples. To investigate the relationship between these variables, we performed a series of timelagged regressions.

To provide a selfcontained presentation the text begins with a survey of classical probability theory and with an introduction into the foundations of quantummechanics with particular emphasis on its statistical interpretation.