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BornAgain
1.19.0
Simulate and fit neutron and x-ray scattering at grazing incidence
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Exponential IFTDistribution1D exp(-|omega*x|); its Fourier transform evaluate(q) is a Cauchy-Lorentzian starting at evaluate(0)=1. More...
Inheritance diagram for FTDistribution1DCauchy:Public Member Functions | |
| FTDistribution1DCauchy (const std::vector< double > P) | |
| FTDistribution1DCauchy (double omega) | |
| void | accept (INodeVisitor *visitor) const final |
| FTDistribution1DCauchy * | clone () const final |
| double | evaluate (double q) const final |
| double | qSecondDerivative () const final |
Exponential IFTDistribution1D exp(-|omega*x|); its Fourier transform evaluate(q) is a Cauchy-Lorentzian starting at evaluate(0)=1.