the Weierstrass–Enneper parameterization of minimal surfaces is a classical piece of differential geometry. Alfred Enneper and Karl Weierstrass studied...

Weierstrass M-test Weierstrass preparation theorem Lindemann–Weierstrass theorem Weierstrass factorization theorem Weierstrass–Enneper parameterization The lunar...

was introduced by Alfred Enneper in 1864 in connection with minimal surface theory. The Weierstrass–Enneper parameterization is very simple, f ( z ) =...

Weierstrass. Bolzano–Weierstrass theorem Casorati–Weierstrass theorem Weierstrass method Enneper–Weierstrass parameterization Lindemann–Weierstrass theorem...

Enneper's minimal surfaces in 1864. A contemporary of Karl Weierstrass, the two created a whole class of parameterizations, the Enneper–Weierstrass parameterization...

a Bryant surface by a holomorphic parameterization analogous to the (Euclidean) Weierstrass–Enneper parameterization. Collin, Pascal; Hauswirth, Laurent;...

problem Bilinear interpolation Bryant surface Curvature Enneper–Weierstrass parameterization Harmonic map Harmonic morphism Plateau's problem Schwarz...

surfaces with one planar end and one Enneper surface-like self-intersecting end. It has Weierstrass–Enneper parameterization f ( z ) = 1 / z 2 , g ( z ) = z...

Cartesian coordinates of the three-dimensional space. The Weierstrass–Enneper parameterization, a method for turning certain pairs of functions over the...

Kenmotsu’s representation formula is the counterpart to the Weierstrass–Enneper parameterization of minimal surfaces: Let V {\displaystyle V} be an open simply...

k-noids with symmetric openings can be generated using the Weierstrass–Enneper parameterization f ( z ) = 1 / ( z k − 1 ) 2 , g ( z ) = z k − 1 {\displaystyle...

0 {\displaystyle \sin(z)-\sinh(x)\sinh(y)=0} It has the Weierstrass–Enneper parameterization f ( z ) = 4 1 − z 4 {\displaystyle f(z)={\frac {4}{1-z^{4}}}}...