A proof via finite elements for Schiffer's conjecture on a regular pentagon
DOI10.1007/s10208-020-09447-yzbMath1456.65165OpenAlexW3007906496WikidataQ114228269 ScholiaQ114228269MaRDI QIDQ827006
Nilima Nigam, Benjamin J. Young, Bartłomiej A. Siudeja
Publication date: 6 January 2021
Published in: Foundations of Computational Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10208-020-09447-y
learning algorithmcomputer proofeigenvalue boundLaplaciannonconforming finite elementnodal line2D domainNeumann eigenproblem
Learning and adaptive systems in artificial intelligence (68T05) Estimates of eigenvalues in context of PDEs (35P15) Finite element, Rayleigh-Ritz and Galerkin methods for boundary value problems involving PDEs (65N30) Oscillation, zeros of solutions, mean value theorems, etc. in context of PDEs (35B05)
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- Some results on the schiffer conjecture in \(R^2\)
- Automated solution of differential equations by the finite element method. The FEniCS book
- Minimizing Neumann fundamental tones of triangles: an optimal Poincaré inequality
- Guaranteed inclusions for the complex generalized eigenproblem
- An inverse spectral theorem and its relation to the Pompeiu problem
- An overdetermined Neumann problem in the unit disk
- Every planar map is four colorable. I: Discharging
- Every planar map is four colorable. II: Reducibility
- The four-colour theorem
- Nearly radial Neumann eigenfunctions on symmetric domains
- Asymptotic lower bounds for eigenvalues by nonconforming finite element methods
- On nodal lines of Neumann eigenfunctions
- Geometric lower bounds for the spectrum of elliptic PDEs with Dirichlet conditions in part
- Hot spots conjecture for a class of acute triangles
- Guaranteed lower bounds for eigenvalues
- Seminar on Differential Geometry. (AM-102)
- Every Planar Map is Four Colorable
- New development in freefem++
- Spectral theory of partial differential equations
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