Technical Notes > The HFSS Solution Process > Solution Types > Eigenmode Solutions
Calculating the Resonant Frequency
Eigenmodes are the resonances of the structure. The eigenmode solver finds the resonant frequencies of the structure and the fields at those resonant frequencies. For a Driven Solution, HFSS solves the following matrix equation (for a lossless case):
| 
 |  
 | (1) | 
where
 S 
 and T
and T 
 are matrices that 
depend on the geometry, the materials, and the mesh.
are matrices that 
depend on the geometry, the materials, and the mesh. 
 x 
 is the electric 
field solution.
is the electric 
field solution.
 ko 
 is the free-space 
wave number.
is the free-space 
wave number.
 b 
 is the value of 
the source defined for the problem.
is the value of 
the source defined for the problem. 
However, in order to find the resonances of the structure, 
the eigenmode solver sets b 
 to zero, and solves 
the equation
to zero, and solves 
the equation
| 
 |  
 | (2) | 
for sets of (ko,x), one ko for every x. The variable x is still the electric field solution, and ko is the free space wave number corresponding to that mode. The resonant frequency of the eigenmode can be found using:
,
| 
 |  
 | (3) | 
where
 c 
 is the speed of 
light.
is the speed of 
light.
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