## Abstract In this three‐part sequence of papers, we outline an architecture for systematically dealing in an efficient and rigorous manner with electromagnetic field representations and computations in complex structures. The approach is based on the topological partitioning of the complex struct
Network representation of electromagnetic fields and forces using generalized bond graphs
✍ Scribed by G.D. Nijen Twilhaar
- Publisher
- Elsevier Science
- Year
- 1985
- Tongue
- English
- Weight
- 997 KB
- Volume
- 319
- Category
- Article
- ISSN
- 0016-0032
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✦ Synopsis
We show that it is possible to describe electromagnetic (E-M) fields with a generalized network representation (generalized bond graphs). E-M fields in moving matter, forces due to E-Mfields (Lorentzforce, etc.) and$eld transformations are included in the network description. The relations of these E-M phenomena with respect to each other are clearly represented by the bond graph. We also show that it is not possible to describe E-M phenomena in moving matter with conventional bond graphs, but that a generalized bond graph concept is required. The description of simple E-M devices with conventional bond graphs is based on rather drastic assumptions, i.e. quasi-static conditions (E-M radiation neglected), homogeneoushelds, isotropic linear material, etc. These assumptions are not made in this paper.
W energy [J] E electric permittivity [CV-' m-l] p magnetic permeability [Wb A-' m-'1 p charge density [C me31 u specific conductivity [A V-' m-'1 4 electric potential [V] @ vector flux [Wb] Sub-and superscripts Vi ith component of the vector 8 qj i, jth component of the tensor E p' time derivative of p Mklm variable ti of volume element k, 1, m
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