Pages that link to "Item:Q1693585"
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The following pages link to Computing ultra-precise eigenvalues of the Laplacian within polygons (Q1693585):
Displaying 15 items.
- Laplace eigenvalues on regular polygons: a series in \(1/N\) (Q641563) (← links)
- Spectral bounds of the difference Laplace operator in non-rectangular regions (Q876603) (← links)
- The Laplacian eigenvalues of a polygon (Q1770681) (← links)
- Computing the solutions of the van der Pol equation to arbitrary precision (Q2140115) (← links)
- A counterexample to Payne's nodal line conjecture with few holes (Q2246951) (← links)
- High-accuracy calculation of eigenvalues of the Laplacian in an ellipse (with Neumann boundary condition) (Q2332081) (← links)
- On accuracy of approximate boundary and distributed \(H^1\) shape gradient flows for eigenvalue optimization (Q2332685) (← links)
- A meshless Chebyshev collocation method for eigenvalue problems of the Helmholtz equation (Q2662383) (← links)
- Verified eigenvalue evaluation for the Laplacian over polygonal domains of arbitrary shape (Q2845606) (← links)
- Efficient Spectral and Spectral Element Methods for Eigenvalue Problems of Schrödinger Equations with an Inverse Square Potential (Q2954484) (← links)
- Computations of Eigenvalue Avoidance in Planar Domains (Q2954927) (← links)
- On the honeycomb conjecture for a class of minimal convex partitions (Q4580354) (← links)
- On Courant’s Nodal Domain Property for Linear Combinations of Eigenfunctions Part II (Q5011570) (← links)
- Computation of Tight Enclosures for Laplacian Eigenvalues (Q5132011) (← links)
- On the polygonal Faber-Krahn inequality (Q6122616) (← links)
