


Calculates the incident electric field E from its PWE expression for a fixed lambda0 but many r and theta
The PWE expression is simply \mathbf{E}=exp(i kM z) \mathbf{e}_x
The fields Ecr, Ect, Esf given in the results are discussed in the
supplementary information.
lambda0 and epsilon0 MUST BE A SCALAR here (one wavelength only)
Parameters:
- lambda0: SCALAR [1 x 1]
wavelengths in nm
- epsilonM0: SCALAR [1 x 1]
epsilon of dielectric of outside region
- r: possibly column vector [R x 1]
spherical coordinate r (in nm) of points
- theta: possibly row vector [1 x T]
with spherical coordinate theta of points
Returns: stEAllPhi, structure with 3 fields
containing matrices [R x T]
representing the three components E_{cr}, E_{ct}, E_{sf} such as: of
E = E_{cr} cos(phi) e_r + E_{ct} cos(phi) e_theta + E_{sf} sin(phi) e_phi
- stEAllPhi.Ecr is E_{cr}
- stEAllPhi.Ect is E_{ct}
- stEAllPhi.Esf is E_{sf}
This file is part of the SPlaC v1.0 package (copyright 2008)
Check the README file for further information

0001 nNbR=length(r); 0002 0003 % exp(ikM z) is [R x T], obtained by matrix product of [R x 1] by [1 x T] 0004 phasefact=exp(i*2*pi*sqrt(epsilonM0)/lambda0 * ( r * cos(theta) ) ); 0005 0006 % Results are all [R x T] matrices 0007 % They result from Eq. H.16 for e_x and H.76 for E_inc 0008 stEAllPhi.Ecr= phasefact .* repmat(sin(theta),nNbR,1); 0009 stEAllPhi.Ect= phasefact .* repmat(cos(theta),nNbR,1); 0010 stEAllPhi.Esf= - phasefact; 0011