Abstract
AbstractRedundancy in the simplest form of a two‐dimensional TLM network is identified and a method of eliminating it is described. Results obtained using the non‐redundant algorithm are compared with those derived from the standard, redundant algorithm. The non‐redundant approach is extended to deal with non‐uniform elemental capacitance; a cylindrical geometry is taken as an example of this. The scope for and benefits of rendering TLM diffusion models non‐redundant are discussed.
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