A finite element program for use in the instruction of electromagnetic field theory is described. The unity among the various disciplines of physics through the Poisson equation is exploited to make the same program solve problems from many areas. Graphics menus and adaptive mesh generation capabilities are provided to make the program easily usable by the uninitiated student.
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References
1.
HooleRatnajeevan H. S., ‘Teaching electromagnetics through finite elements, Part 1: The rationale’, Int. J. Elect. Enging. Educ., 25, No. 1, p. 33 (1988)
2.
PanofskyW. and PhillipsM., Classical Electricity and Magnetism, Addison-Wesley (1969)
3.
FoxR. W. and McDonaldA. T., Introduction to Fluid Mechanics, 2nd Ed., John Wiley (1978)
Timoshenko and Goodier, Theory of Elasticity, McGraw-Hill (1970)
6.
Timoshenko and Woinowski-Krieger, Theory of Plates and Shells, McGraw-Hill (1959)
7.
LassHarry, Vector and Tensor Analysis, McGraw-Hill ()
8.
WaltonWilliam, Practical Aspects of Ground Water Modelling, National Water Well Association (1984)
9.
ReddyJ. N., An Introduction to the Finite Element Method, McGraw-Hill (1984)
10.
CampbellP.HooleS. R. H. and TsalsI., ‘Finite element analysis in 2-D and 3-D on a personal computer’, IEEE Trans. on Magnetics, MAG-20, No. 5, pp. 1903–1905 (1984)
11.
HooleRatnajeevanH. S. and HooleRatnamahilanP. P., ‘Finite element programs for teaching electromagnetics’, IEEE Trans. on Education, E-29, pp. 21–26 (February, 1986)
12.
ShephardM. S. and GallagherR. H. (Eds.), Finite Element Grid Optimization, The Amer. Soc. of Mech. Engnrs (1979)
13.
HooleRatnajeevanH. S., ‘Nodal perturbations in expert adaptive mesh generation’, IEEE Trans on Magnetics, MAG-23 (September, 1987)
