1D Linear BPM
This is a simple FFT based beam propagation method for potential-free 1+1+1D Schrodinger equation. The software if flexible and allows to introduce high-order derivatives in the term (very handful if is needed to include dispersion effects). For example, if one desires to solve an equation in the form:
(d/dz + d^2/dx^2 - 0.25*d^3/dx^3)Y == 0
It can be solved using the following code:
z=linspace(0,1,512);
x=linspace(-5,5,1024);
psi0=exp(-x.^2);
D=D_lateral1D(x,2)-0.25*D_lateral1D(x,3);
field=LinearBPM(psi0,D,z);
Where D_lateral1D is a provided function that "replaces" the derivative operator.
This function is a very early stage in a more complex set of non-linear BPM functions that I have made (split-step, spectral methods, etc.) and I will submit them when I finish their documentation and organization.
Sorry for my English, I'm eager for your comments.
Citar como
David Romero-Antequera (2024). 1D Linear BPM (https://www.mathworks.com/matlabcentral/fileexchange/28100-1d-linear-bpm), MATLAB Central File Exchange. Recuperado .
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Versión | Publicado | Notas de la versión | |
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1.0.0.0 |