Three-dimensional scattering and the Heisenberg inequality (Q1195374)
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scientific article; zbMATH DE number 69583
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Three-dimensional scattering and the Heisenberg inequality |
scientific article; zbMATH DE number 69583 |
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Three-dimensional scattering and the Heisenberg inequality (English)
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26 October 1992
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The clear and easily readable paper examines whether the localization results, derived for three-dimensional scattering using the Born approximation, are true for the underlying nonlinear scattering. Through the construction of a radially symmetric potential concentrated at the origin, it is shown that the nonlinear scattering transform in three dimensions allows better localization properties than its linearized version.
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potential scattering
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Fourier transform
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nonrelativistic scattering
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Hamiltonian
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scattering amplitude
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Heisenberg uncertainty inequality
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localization
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three-dimensional scattering
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Born approximation
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nonlinear scattering
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nonlinear scattering transform
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0.88726515
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0.8851098
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0.8830807
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0.87388235
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