By Robert L. Johnston
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In fact the form of elements finally employed in the present work is equivalent to the conventional one although they are actually constructed from the viewpoint of generalised vector finite elements. The weak vectorial formulation of the homogeneous electromagnetic wave equations in the previous chapter, as discussed therein, is appropriate for the general method of moments, where the expansion and testing spaces are not specified in any particular way. In this chapter the expansion and testing spaces are constructed in terms of generalised vector finite elements.
Boundary A directed, closed and minimum subset of a domain or region such that every element in the domain or region falls either on or to the left of it. • Edge A straight line joining two nodes. An edge of a region: a straight line joining two corner nodes of the region. An edge of an element: a straight line joining two vertices of the element. 1, which are labelled as Types 1 to 5. Type 5 is restricted to be concentric, but Types 2 and 3 may be non-centrosymmetric provided that inner and outer boundaries do not touch.
51) Then з ^ a3(h-i)+k VkO-k t=i = Q" • V"(z f c , у л ) : = Qb-V\xh,yh). 52) Note that this choice has the advantage that only the local value of q is used to construct the modified vector basis functions. However, the normal component of the nodal vector-field value is the normal component of the "relative flux density" (D/t0 or B/p0) rather than the "field intensity" (E or H) itself. Example 3 A = 2(<5° + g6)-1 • O6 = 2[/ + (<э 6 Г 1 - а Г 1 В = 2(Q" + Qb)~l • Q' = 2[/+(g«)- 1 -0*]- 1 . 54) If discontinuous fields cannot be plotted by the available resources, this choice has the advantage that the nodal vector-field value is the average value of the field at an interface.