Pages that link to "Item:Q1284576"

The following pages link to A simple way for determining the normalized potentials for harmonic maps (Q1284576):

Displaying 13 items.

• On symmetric Willmore surfaces in spheres. I: The orientation preserving case. (Q891589) (← links)
• A new characterization of normalized potentials in dimension two (Q1306287) (← links)
• On the dressing action of loop groups on constant mean curvature surfaces (Q1384467) (← links)
• Willmore surfaces in spheres via loop groups. IV: On totally isotropic Willmore two-spheres in \(S^6\) (Q2047241) (← links)
• Constant mean curvature surfaces based on fundamental quadrilaterals (Q2059033) (← links)
• Minimal Lagrangian surfaces in \(\mathbb{C}P^2\) via the loop group method. I: The contractible case (Q2223749) (← links)
• On symmetric Willmore surfaces in spheres. II: The orientation reversing case (Q2305810) (← links)
• Willmore surfaces in spheres: the DPW approach via the conformal Gauss map (Q2323690) (← links)
• Initial value problems of the sine-Gordon equation and geometric solutions (Q2487351) (← links)
• Coarse classification of constant mean curvature cylinders (Q3425942) (← links)
• Generalized Weierstrass representations of surfaces with the constant Gauss curvature in pseudo-Riemannian three-dimensional space forms (Q3442264) (← links)
• Normalized potentials of minimal surfaces in spheres (Q4487346) (← links)
• (Q5698619) (← links)