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I'd argue the case you're describing is mathematically simpler precisely because it is continuous.


True, but the continuous solution is just a limit condition of tge discrete one. It doesn't make it any harder or easier, at least from what I know fron calculus. The software tools use numerical methods to solve this type of problems and they tend to divide the continuous substrate into a mesh of discrete elements to model them as lumped circuit elements so that we can represent them in a matrix and simulate the circuit using linear algebra. They often use random walk in their algorithm to find a mesh which introduces a minimum error.


Right, why is it a 4-connected grid instead of 8-connected, or any other topology, like a hex grid.


You’re practically describing the invention of Calculus.




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