Pages that link to "Item:Q1383401"
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The following pages link to On the structure of certain Weingarten surfaces with boundary a circle (Q1383401):
Displaying 12 items.
- Hartman-Wintner's theorem and its applications (Q663339) (← links)
- Uniqueness of \(H\)-surfaces in \(\mathbb H^2 \times \mathbb R\), \(|H|\leq 1/2\), with boundary one or two parallel horizontal circles (Q927164) (← links)
- Special Weingarten surfaces foliated by circles (Q938327) (← links)
- The Codazzi equation for surfaces (Q984881) (← links)
- Rotational linear Weingarten surfaces of hyperbolic type (Q1001409) (← links)
- The geometry of properly embedded special surfaces in \(\mathbb{R}^ 3\); e.g., surfaces satisfying \(aH+bK=1\), where \(a\) and \(b\) are positive (Q1325165) (← links)
- On circles which are schlicht covered by a Riemann surface (Q1839535) (← links)
- Rotational Weingarten surfaces in hyperbolic 3-space (Q2301258) (← links)
- Closed special Weingarten surfaces in the standard three sphere (Q2655741) (← links)
- Classification des surfaces de type Delaunay (Q4254173) (← links)
- Symmetry of properly embedded special Weingarten surfaces in $\mathbf {H}^3$ (Q4269084) (← links)
- Sur les surfaces de Weingarten sp�ciales de type minimal (Q4875671) (← links)
