Dixon elliptic functions
In mathematics, Dixon's elliptic functions, are two doubly periodic meromorphic functions on the complex plane that have regular hexagons as repeating units. The are named after Alfred Cardew Dixon,[1] who introduced them in 1890.[2]
Notes and references
- ^ Eric van Fossen Conrad and Phillippe Flajolet, "The Fermat Cubic, Elliptic Functions, and a Combinatorial Excursion", Séminaire Lotharingien de Combinatoire, volume 54, (2006), Article B54g.
- ^ A. C. Dixon (1890). "On the doubly periodic functions arising out of the curve x3 + y3 = 1". Quarterly Journal of Pure and Applied Mathematics. XXIV: 167–245.
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