Lemniscate elliptic functions: Difference between revisions

Content deleted Content added
Line 28:
:<math> r=\int_c^1\frac{dt}{\sqrt{1-t^4}}</math>
They are doubly periodic (or elliptic) functions in the complex plane, with periods 2π''G'' and 2π''iG'', where [[Gauss's constant]] ''G'' is given by
:<math>\pi G=\frac{2}{\pi}\int_0^1\frac{dt}{\sqrt{1-t^4}}= 0\cdot8346\cdots</math>
 
==See also==