Description
This paper presents an introduction to a set of analytical approximations referred to as regular perturbation.
This is a particular mathematical tool within the broader set of perturbation methods.
In general, perturbation methods are analytical techniques for obtaining approximate solutions to problems involving a small parameter.
These methods are especially powerful when problems are not amenable to closed-form solutions; moreover, perturbation methods can give further insight and corroborate the reasonableness of numerically obtained solutions.
Several examples are presented here to introduce regular perturbation; electronic spreadsheet interactive models are included to help readers visualize the effectiveness of this method.
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