Pages that link to "Item:Q1343693"

The following pages link to Soap bubbles in \(\mathbb{R}^ 2\) and in surfaces (Q1343693):

Displaying 28 items.

• Higher integrability of the gradient for minimizers of the \(2d\) Mumford-Shah energy (Q391380) (← links)
• The least-perimeter partition of a sphere into four equal areas (Q603841) (← links)
• Numerical simulations of immiscible fluid clusters (Q1021629) (← links)
• The structure of area-minimizing double bubbles (Q1272841) (← links)
• Clusters minimizing area plus length of singular curves (Q1337529) (← links)
• Instability of the wet \(X\) soap film (Q1568982) (← links)
• Minimal cluster computation for four planar regions with the same area (Q1647916) (← links)
• Double bubbles in hyperbolic surfaces (Q1684507) (← links)
• Weak approach to planar soap bubble clusters (Q1925597) (← links)
• The Gaussian double-bubble and multi-bubble conjectures (Q2078803) (← links)
• Longest minimal length partitions (Q2119725) (← links)
• The quadruple planar bubble enclosing equal areas is symmetric (Q2283593) (← links)
• Perimeter-minimizing triple bubbles in the plane and the 2-sphere (Q2311343) (← links)
• Geodesic nets on the 2-sphere (Q3837626) (← links)
• The Hexagonal Honeycomb Conjecture (Q4235610) (← links)
• The standard double bubble is the unique stable double bubble in $\mathbf {R}^2$ (Q4330601) (← links)
• Minimal clusters of four planar regions with the same area (Q4646833) (← links)
• The double bubble problem on the flat two-torus (Q4813827) (← links)
• Symmetric double bubbles in the Grushin plane (Q5107983) (← links)
• The graphs of planar soap bubbles (Q5174457) (← links)
• The geometry of the triple junction between three fluids in equilibrium (Q5236757) (← links)
• Existence of surface energy minimizing partitions of ℝⁿ satisfying volume constraints (Q5506649) (← links)
• The shortest enclosure of two connected regions in a corner (Q5948861) (← links)
• Geodesics and soap bubbles in surfaces (Q5961423) (← links)
• On the Steiner property for planar minimizing clusters. The isotropic case (Q6043455) (← links)
• On the Steiner property for planar minimizing clusters. The anisotropic case (Q6158350) (← links)
• Minimal networks on balls and spheres for almost standard metrics (Q6611131) (← links)
• Lattice tilings with minimal perimeter and unequal volumes (Q6641647) (← links)