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Industrial archeology --- History of civilization --- Computer. Automation --- anno 1800-1999 --- Technology --- Technologie --- History --- Social aspects --- Histoire --- Aspect social --- #gsdb8 --- Sociology of work --- Relation between energy and economics

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This is a comprehensive survey on the research on the parabolic Anderson model – the heat equation with random potential or the random walk in random potential – of the years 1990 – 2015. The investigation of this model requires a combination of tools from probability (large deviations, extreme-value theory, e.g.) and analysis (spectral theory for the Laplace operator with potential, variational analysis, e.g.). We explain the background, the applications, the questions and the connections with other models and formulate the most relevant results on the long-time behavior of the solution, like quenched and annealed asymptotics for the total mass, intermittency, confinement and concentration properties and mass flow. Furthermore, we explain the most successful proof methods and give a list of open research problems. Proofs are not detailed, but concisely outlined and commented; the formulations of some theorems are slightly simplified for better comprehension.

Mathematics. --- Mathematical physics. --- Probabilities. --- Physics. --- Probability Theory and Stochastic Processes. --- Mathematical Applications in the Physical Sciences. --- Mathematical Methods in Physics. --- Probability --- Statistical inference --- Physical mathematics --- Physics --- Math --- Mathematics --- Combinations --- Chance --- Least squares --- Mathematical statistics --- Risk --- Science --- Distribution (Probability theory. --- Distribution functions --- Frequency distribution --- Characteristic functions --- Probabilities --- Natural philosophy --- Philosophy, Natural --- Physical sciences --- Dynamics

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Peptide hormones. --- Protein hormones.

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This is a comprehensive survey on the research on the parabolic Anderson model – the heat equation with random potential or the random walk in random potential – of the years 1990 – 2015. The investigation of this model requires a combination of tools from probability (large deviations, extreme-value theory, e.g.) and analysis (spectral theory for the Laplace operator with potential, variational analysis, e.g.). We explain the background, the applications, the questions and the connections with other models and formulate the most relevant results on the long-time behavior of the solution, like quenched and annealed asymptotics for the total mass, intermittency, confinement and concentration properties and mass flow. Furthermore, we explain the most successful proof methods and give a list of open research problems. Proofs are not detailed, but concisely outlined and commented; the formulations of some theorems are slightly simplified for better comprehension.

Operational research. Game theory --- Probability theory --- Mathematics --- Mathematical physics --- Physics --- waarschijnlijkheidstheorie --- stochastische analyse --- wiskunde --- fysica --- kansrekening