# Complex Rotation of Minimal Surfaces

Complex Rotation of Minimal Surfaces

This demonstrates the rotation of a minimal surface in the complex plane. A range of minimal surfaces generated by the Weierstraß parametrization from , as , with can be obtained. The multiplication by introduces a rotation in the complex plane.

f(z)=

ϕ

-z

g(z)=

z

Re∫f-f,f+f,2fgz

2

g

2

g

z=u+v

ϕ