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gratingvector

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Returns the relative strength of all physical grating orders where vector field information is returned in Cartesian coordinates. This is useful when studying the polarization effects. The data is normalized such that the sum of |Ex|^2+|Ey|^2+ |Ez|^2 over all grating orders equals 1. See the grating function documentation for information on interpreting N, M, ux, uy for various monitor orientations.

 

3D simulations: Data is returned in a NxMxPx3 matrix where N,M are the number of grating orders. P is the number of frequency points. The third dimension is Ex, Ey, Ez.

2D simulations: Data is returned in a NxPx3 matrix where N is the number of grating orders. P is the number of frequency points. The second dimension is Ex, Ey, Ez.

 

Supported Product: FDTD, MODE

 

Syntax

Description

out = gratingvector( "mname", f, index, direction);

Returns the strength of all physical grating orders from monitorname. Output is in Cartesian coordinates.

 

Parameter

 

Default value

Type

Description

mname

required

 

string

name of the monitor from which far field is calculated

f

optional

1

vector

Index of the desired frequency point. This can be a single number or a vector.

index

optional

value at monitor center

number

The index of the material to use for the projection.

direction

optional

direction of max power flow

number

Direction: this can be +1 or -1.

 

Examples

This 2D result shows that gratingvector gives the same result as the grating function when we calculate |Ex|^2+|Ey|^2+ |Ez|^2.

 

?Gv=gratingvector("monitor1");

result: 

0.0476203+0.219991i 0.0509014+0.235148i 0+0i 

0.0794422+0.373053i 0.0173684+0.0815601i 0+0i 

0.638599+0.42186i -0.203101-0.134169i 0+0i 

0.0335526+0.172349i -0.0480246-0.246687i 0+0i 

 

?sum(abs(Gv)^2,2);

result: 

0.108549 

0.152433 

0.645027 

0.093991 

 

?G=grating("monitor1");

result: 

0.108549 

0.152433 

0.645027 

0.093991 

 

See Also

Grating projections, grating, gratingn, gratingperiod1, gratingbloch1, gratingu1, gratingangle, gratingpolar, Far field projections - Field polarization

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