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Bejan's constructal theory specifically deals with such optimal geometrical constructions.
A nice illustration from an engineering domain (the design of musical instruments) is given by Mairson, who designed a computable notation for describing the geometrical constructions that have been used for a few centuries to construct string instruments.
Just as importantly, we see in Descartes' letter his attempt to expand the scope of legitimate geometrical constructions beyond straightedge and compass by appealing to the motions needed to construct a curve.
Based on the countries' flags, these colourful geometrical constructions were widely displayed, hugely admired internationally, and quite original.
This allows purely geometrical constructions, with a smaller specification and easier analysis.
Some of these curves may be regarded as the limit of a series of geometrical constructions; their lengths or the areas they enclose appear to be the limits of sequences of numbers.
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The most straightforward approach is based on a geometrical construction, namely the classical space-tessellation (Voronoi cells), constructed around the a priori detected centers [16], [17].
The original geometrical construction which gives the cross-section's orientation during the motion is detailed.
The second class has a strictly algebraic characterization, less well-suited to geometrical construction algorithms.
The chapter discusses in some detail the Preisach model and related analytical and geometrical construction.
Previous research mostly dealt in geometrical construction and not in a "standard unit".
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