Mode Analysis
In mode analysis and boundary mode analysis COMSOL Multiphysics solves for the propagation constant. The time-harmonic representation is almost the same as for the eigenfrequency analysis, but with a known propagation in the out-of-plane direction
The spatial parameter,
α = δ
z
+
j
β = −λ
, can have a real part and an imaginary part. The propagation constant is equal to the imaginary part, and the real part,
δ
z
, represents the damping along the propagation direction.
Variables Influenced by Mode Analysis
The following table lists the variables that are influenced by the mode analysis:
Name
Expression
Can be Complex
Description
beta
imag(-lambda)
No
Propagation constant
dampz
real(-lambda)
No
Attenuation constant
dampzdB
20*log10(exp(1))*dampz
No
Attenuation per meter in dB
neff
j*lambda/k0
Yes
Effective mode index
For an example of Boundary Mode Analysis, see the model
Directional Coupler
: Application Library path
Wave_Optics_Module/Waveguides_and_Couplers/directional_coupler
.
•
For a list of the studies available by physics interface, see
The Wave Optics Module Physics Interface Guide
•
Studies and Solvers
in the
COMSOL Multiphysics Reference Manual