Pages that link to "Item:Q1890200"
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The following pages link to An isoperimetric inequality for logarithmic capacity of polygons (Q1890200):
Displaying 17 items.
- A Faber-Krahn inequality for the Cheeger constant of \(N\)-gons (Q254238) (← links)
- On an isoperimetric inequality for capacity conjectured by Pólya and Szegő (Q618280) (← links)
- Prescribing capacitary curvature measures on planar convex domains (Q1985348) (← links)
- Minimizing capacity among linear images of rotationally invariant conductors (Q2064163) (← links)
- Riesz-type inequalities and overdetermined problems for triangles and quadrilaterals (Q2074502) (← links)
- Exercises on the theme of continuous symmetrization (Q2228030) (← links)
- Variational formulation and upper bounds for degenerate scales in plane elasticity (Q2255577) (← links)
- Geometrical logarithmic capacitance (Q2308303) (← links)
- On the variational \(p\)-capacity problem in the plane (Q2339865) (← links)
- Geometric function theory. Jenkins' results. The method of modules of curve families (Q2397401) (← links)
- Isoperimetric properties of condenser capacity (Q2660489) (← links)
- On the honeycomb conjecture for a class of minimal convex partitions (Q4580354) (← links)
- On the honeycomb conjecture for Robin Laplacian eigenvalues (Q4630364) (← links)
- Symmetry results for variational energies on convex polygons (Q4999557) (← links)
- Gennadiĭ Mikhaĭlovich Goluzin and geometric function theory (Q5442116) (← links)
- The Poincaré metric and isoperimetric inequalities for hyperbolic polygons (Q5461368) (← links)
- On the polygonal Faber-Krahn inequality (Q6122616) (← links)
