Difference between revisions of "Shielding effectiveness"
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The effectiveness of electromagnetic shields is evaluated in this example. Different academic cavities are considered <ref name= Boubekeur201X /><ref name=Dawson1998 /><ref name=Ojeda2005 />. | The effectiveness of electromagnetic shields is evaluated in this example. Different academic cavities are considered <ref name= Boubekeur201X /><ref name=Dawson1998 /><ref name=Ojeda2005 />. | ||
| − | + | To run the model, open '''main.pro''' with Gmsh. | |
== Shielding effectiveness == | == Shielding effectiveness == | ||
Revision as of 12:10, 27 June 2014
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2D and 3D models of cavities for electromagnetic shielding
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Download model archive (shielding.zip) |
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Introduction
The effectiveness of electromagnetic shields is evaluated in this example. Different academic cavities are considered [1][2][3].
To run the model, open main.pro with Gmsh.
Shielding effectiveness
In the time-harmonic context, the ability of a cavity to reduce a signal is quantified by the shielding effectiveness, defined by \begin{equation} 20\:\log_{10} \left|\frac{E^{\text{inc}}}{E^{\text{trans}}}\right| \quad\quad [\text{dB}] \end{equation} where $E^{\text{inc}}$ and $E^{\text{trans}}$ and the amplitudes of the incident wave and the transmitted one, respectively.
References
- ↑ M. Boubekeur, A. Kameni, L. Pichon, A. Modave and C. Geuzaine, Analysis of transient scattering problems using a discontinuous Galerkin method: application to the shielding effectiveness of enclosures with heterogeneous walls. International Journal of Numerical Modelling: Electronic Networks, Devices and Fields, 27(3), pp. 626-635, 2014.
- ↑ J. F. Dawson, M. D. Ganley, A. C. Marvin, S. J. Porter and D. W. P. Thomas, Analytical Formulation for the Shielding Effectiveness of Enclosures with Apertures. IEEE Transactions on Electromagnetic Compatibility, 40(3), pp. 240-248, 1998.
- ↑ X. Ojeda and L. Pichon, Combining the Finite Element Method and a Padé Approximation for Scattering Analysis Application to Radiated Electromagnetic Compatibility Problems. Journal of Electromagnetic Waves and Applications, 19(40), pp. 1375-1390, 2005.
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Model developed by A. Modave.
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