Home / Examples / Electric Analysis [Coulomb] / Example 6: Electric Field Created by Spherical Charge
Example 6: Electric Field Created by Spherical Charge
General
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In this example, a spherical charge is placed in the air.
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The electric field generated by it is solved and the equipotential map is acquired.
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Unless specified in the list below, the default conditions will be applied.
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Obtain this session's project file. (Right-click and choose 'Save link as')
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Results will vary depending on Femtet version and the PC environment.
Analysis Space
|
Item |
Settings |
|
Analysis Space |
3D |
|
Model Unit |
mm |
Analysis Conditions
Select [Static Analysis] as the electric potential is static.
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Item |
Settings |
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Solver |
Electric Analysis [Coulomb] |
|
Analysis Type |
Static Analysis (Capacitance) |
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Options |
N/A |
Air domain scale in this example is a bit larger than the default setting.
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Tab |
Setting Item |
Settings |
|
Mesh Tab |
Air Domain Creation |
Create air domain automatically: Select Air Domain Scale: 5.0 |
In actuality, the electric field exists outside the analysis domain. Therefore the open boundary condition below is applied initially.
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Tab |
Setting Item |
Settings |
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Open Boundary Tab |
Type |
Absorbing boundary |
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Order of Absorbing Boundary |
1st order |
Model
A sphere to represent the spherical charge is placed inside the cube.

Body Attributes and Materials
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Body Number/Type |
Body Attribute Name |
Material Name |
|
1/Solid |
Sphere |
000_Air(*) |
* Available from the material DB
Charge is set in the body attribute.
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Body Attribute Name |
Charge |
|
Sphere |
Charge Density: Electric Charge ×10-3 [C/m3] |
Boundary Conditions
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Boundary Condition Name/Topology |
Tab |
Boundary Condition Type |
Settings |
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Outer Boundary Condition * |
Electric |
Open Boundary |
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To set Outer Boundary Condition, go to the [Model] tab
and click [Outer Boundary Condition]
.
[Results]
The figure below shows the gradation contour of the electric potential on the Z=0 plane.

The electric potential map around the charge is well presented visually.
The electric potential at the spherical center is the highest.




