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6 - Electromagnetic Field Simulators

Published online by Cambridge University Press:  08 August 2019

Mikael Sahrling
Mikael Sahrling
Affiliation:
Tektronix Inc., Oregon
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Summary

The lessons from the previous chapters are here applied to a very brief discussion of numerical techniques. First we show how to calculate the capacitance of three-dimensional structures; we then follow this with similar calculations of inductance. Both of these are well defined in the long wavelength approximation. We then describe how a full wave numerical solutions can be implemented using the popular method-of-moments. We follow this by discussing how to implement excitations or wave ports and how to implement boundary conditions between different dielectric layers.

Keywords

simulatorsmethod of momentnumerical solutionsmatrix solutionlong wavelength approximationfull wave approximationdielectric
Type
Chapter
Information
Fast Techniques for Integrated Circuit Design , pp. 151 - 164
Publisher: Cambridge University Press
Print publication year: 2019

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References

6.7 References

Taflove, A. and Hagness, S. C., Computational Electrodynamics: The Finite-Difference Time-Domain Method, 3rd edn., Norwood, MA: Artech House, 2005.Google Scholar
Gibson, W. C., The Method of Moments in Electromagnetics, 2nd edn., New York: CRC Press, 2014.CrossRefGoogle Scholar
Weeks, W. T., Wu, L. L., McAllister, M. F., and Singh, A., “Resistive and Inductive Skin Effect in Rectangular Conductors,” IBM Journal of Research & Development, Vol. 23, No. 6, pp. 652–660, 1979.CrossRefGoogle Scholar
Rao, S. M., Sarkar, T. K., and Harrington, R. F., “The Electrostatic Field of Conducting Bodies in Multiple Dielectric Media,” Transactions on Microwave Theory and Techniques, Vol. MTT-32, No. 11, pp. 1441–1448, 1984.Google Scholar
Pozar, David M., Microwave Engineering, 4th edn., Hoboken, NJ: Wiley and Sons, 2011.Google Scholar
Press, W. H. et al., Numerical Recipes, 3rd edn., Cambridge, UK: Cambridge University Press, 2007.Google Scholar
Saad, Y., Iterative Methods for Sparse Linear Systems, 2nd edn., Philadelphia, PA: Society for Industrial and Applied Mathematics, 2003.CrossRefGoogle Scholar

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