Construct · 1 fields · 1 citations
One name. One construct. A landmark on the map.
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In mathematics an annulus is the ring-shaped region of the plane lying between two concentric circles, the set of points whose distance from a fixed centre falls between an inner and an outer radius. It is the natural domain on which a Laurent series converges, so the annulus is where complex functions with an isolated singularity are expanded and their residues read off. Ahlfors's Complex analysis develops Laurent expansions on exactly such regions. The referent is a planar region defined by two radii, unrelated to a mushroom's ring or a spinal disc beyond the shared ring shape.[1]
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