New results in applied scattering theory: the physical-statistics approach, including strong multiple scatter versus classical statistical-physical methods and the Born and Rytov approximations versus exact strong scatter probability distributions (Q2778238)
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scientific article; zbMATH DE number 1719540
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | New results in applied scattering theory: the physical-statistics approach, including strong multiple scatter versus classical statistical-physical methods and the Born and Rytov approximations versus exact strong scatter probability distributions |
scientific article; zbMATH DE number 1719540 |
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2 June 2002
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Poisson statistics
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scattering process
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statistical model
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decomposition principle
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New results in applied scattering theory: the physical-statistics approach, including strong multiple scatter versus classical statistical-physical methods and the Born and Rytov approximations versus exact strong scatter probability distributions (English)
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The present paper deals with new material, i.e. physical-statistical alternative. Here the fundamental innovation is based on the replacing the explicit physical model, including boundary and initial condition, with a purely statistical model based on a counting functional representation of the scattering process. Based on a decomposition principle, the author presents an application to Poisson statistics, from which the characteristic functions of each scatter order and their totality is obtained.
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