Higher order Laplacians on p.c.f. fractals with three boundary points and dihedral symmetry
From MaRDI portal
Publication:4964746
DOI10.4064/sm191017-24-5zbMath1462.28004OpenAlexW3093248291MaRDI QIDQ4964746
Publication date: 3 March 2021
Published in: Studia Mathematica (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.4064/sm191017-24-5
Related Items (1)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Spectral analysis on infinite Sierpiński fractafolds
- Integrals and potentials of differential 1-forms on the Sierpinski gasket
- Spectral decimation on Hambly's homogeneous hierarchical gaskets
- Distribution theory on p.c.f. fractals
- Analysis of the Laplacian and spectral operators on the Vicsek set
- Heat kernel asymptotics for the measurable Riemannian structure on the Sierpinski gasket
- On eigenvalue problems for the random walks on the Sierpinski pre- gaskets
- On a spectral analysis for the Sierpiński gasket.
- Polynomials on the Sierpiński gasket with respect to different Laplacians which are symmetric and self-similar
- Dirichlet forms of fractals and products of random matrices
- Spectral analysis on infinite Sierpiński gaskets
- Fractal differential equations on the Sierpiński gasket
- Some properties of Laplacians on fractals
- What is not in the domain of the Laplacian on Sierpinski gasket type fractals
- Weyl's problem for the spectral distribution of Laplacians on P.C.F. self-similar fractals
- Piecewise linear wavelets on Sierpinski gasket type fractals
- Derivations as square roots of Dirichlet forms
- Self-similarity, operators and dynamics
- Harmonic analysis for resistance forms.
- Taylor approximations on Sierpinski gasket type fractals
- Gradients on fractals
- Some properties of the derivatives on Sierpinski gasket type fractals
- Derivations and Dirichlet forms on fractals
- Calculus on the Sierpinski gasket. I: Polynomials, exponentials and power series
- On eigenvalue problems for Laplacians on p.c.f. self-similar sets
- Spectral triples for the Sierpinski gasket
- Spectral analysis of Laplacians on the Vicsek set
- Measurable Riemannian geometry on the Sierpinski gasket: the Kusuoka measure and the Gaussian heat kernel estimate
- Products of random matrices and derivatives on p.c.f. fractals
- Solvability of differential equations on open subsets of the Sierpiński gasket
- GREEN'S FUNCTIONS ON FRACTALS
- Estimates for the resolvent kernel of the Laplacian on p.c.f. self-similar fractals and blowups
- Analysis and Geometry of the Measurable Riemannian Structure on the Sierpiński Gasket
- Gradients of Laplacian eigenfunctions on the Sierpinski gasket
- Smooth bumps, a Borel theorem and partitions of smooth functions on p.c.f. fractals
- Generalized Eigenfunctions and a Borel Theorem on the Sierpinski Gasket
- Harmonic Calculus on P.C.F. Self-Similar Sets
- A harmonic calculus on the Sierpinski spaces
- Brownian motion on nested fractals
- Localized Eigenfunctions of the Laplacian on p.c.f. Self-Similar Sets
- Effective resistances for harmonic structures on p.c.f. self-similar sets
- Splines on fractals
- Infinite dimensional i.f.s. and smooth functions on the Sierpinski gasket
- Calculus on the Sierpinski gasket II: Point singularities, eigenfunctions, and normal derivatives of the heat kernel
- Energy measures and indices of Dirichlet forms, with applications to derivatives on some fractals
This page was built for publication: Higher order Laplacians on p.c.f. fractals with three boundary points and dihedral symmetry