born approximation वाक्य
उदाहरण वाक्य
मोबाइल
- There are similar methods that do not use the Born approximations.
- The Resonant-state-expansion Born Approximation is applicable to scatterers of all dimensions including waveguides
- The Born approximation is named after Max Born who proposed this approximation in early days of quantum theory development.
- In neutron scattering, the first-order Born approximation is almost always adequate, except for elastic media.
- However, performance from PB solvers does not yet equal that from the more commonly used generalized Born approximation.
- There are two predominant techniques of finding solutions to scattering problems : partial wave analysis, and the Born approximation.
- The Born approximation of the diffraction of a beam of electrons by atomic nuclei is an extension of Mott scattering.
- There are two approximations commonly made in the field of open quantum systems : the Born approximation and the Markov approximation.
- Friedel's law is used in X-ray diffraction, crystallography and scattering from real potential within the Born approximation.
- The Resonant-state-expansion Born approximation theory requires an alternative derivation of the Born approximation to the derivation approach of Max Born.
- The Resonant-state-expansion Born approximation theory requires an alternative derivation of the Born approximation to the derivation approach of Max Born.
- The first two terms correspond to the standard Born approximation, the final summation term corresponds to the Resonant-state-expansion correction to the Born approximation.
- The first two terms correspond to the standard Born approximation, the final summation term corresponds to the Resonant-state-expansion correction to the Born approximation.
- The Born approximation is used to calculate the t-matrix, which simply means that { t _ i } is replaced with { v _ i }.
- The Born approximation assumes that the system-bath coupling is relatively weak, and the bath is very large, so that the bath is negligibly affected by the system.
- The nonrelativistic potential, which scatters in all directions with an equal amplitude ( in the Born approximation ), is one whose Fourier transform is constant a delta-function potential.
- Therefore combining all of these expressions and noting \ mathbf { r }, \ mathbf { r } " are far from the scatterer we arrive at the Resonant-state-expansion Born approximation
- In the Born approximation, corresponding to first order perturbation theory, one replaces this last \ psi ^ + with the corresponding eigenfunction \ phi of the free Hamiltonian " H " 0, yielding
- In the Born approximation the amplitude of the scattered wave corresponding to the scattering vector \ mathbf { q } is proportional to the Fourier transform \ textstyle \ psi ( \ mathbf { q } ).
- GISAXS also shares elements of the scattering technique of diffuse reflectivity such as the Yoneda / Vinyard peak at the critical angle of the sample, and the scattering theory, the distorted wave Born approximation ( DWBA ).
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