Add to ORKGWe study the distribution of eigenvalues of some Laplacians defined by fractal measures. We focus on some well-known measures defined by iterated function systems with overlaps
We study the eigenvalues and eigenfunctions of the Laplacians on [0, 1] which are defined by bounded...
A generalization of a classic result of H. Weyl concerning the asymptotics of the spectrum of the La...
AbstractIn this paper we study the spectral counting function of the weighted p-Laplacian in fractal...
We study spectral asymptotics of a class of Laplacians defined by iterated function systems with over...
We study spectral asymptotics of Laplacians defined by iterated function systems with overlaps in hi...
We study spectral asymptotics of a class of Laplacians defined by iterated function systems with over...
The spectral dimension of the Laplacian defined by a measure has been shown to be closely related to ...
We observe that some self-similar measures defined by finite or infinite iterated function systems with...
We observe that some self-similar measures defined by finite or infinite iterated function systems with...
We report some results concerning spectral asymptotics of fractal Laplacians defined one-dimensional...
AbstractUnder the assumption that a self-similar measure defined by a one-dimensional iterated funct...
Under the assumption that a self-similar measure defined by a one-dimensional iterated function syst...
The spectral dimension of the Laplacian defined by a measure has been shown to be closely related to...
Self-similar measures form a fundamental class of fractal measures, and is much less understood if t...
In this work we present Lyapunov type inequalities for generalized one dimensional Laplacian operato...
We study the eigenvalues and eigenfunctions of the Laplacians on [0, 1] which are defined by bounded...
A generalization of a classic result of H. Weyl concerning the asymptotics of the spectrum of the La...
AbstractIn this paper we study the spectral counting function of the weighted p-Laplacian in fractal...
We study spectral asymptotics of a class of Laplacians defined by iterated function systems with over...
We study spectral asymptotics of Laplacians defined by iterated function systems with overlaps in hi...
We study spectral asymptotics of a class of Laplacians defined by iterated function systems with over...
The spectral dimension of the Laplacian defined by a measure has been shown to be closely related to ...
We observe that some self-similar measures defined by finite or infinite iterated function systems with...
We observe that some self-similar measures defined by finite or infinite iterated function systems with...
We report some results concerning spectral asymptotics of fractal Laplacians defined one-dimensional...
AbstractUnder the assumption that a self-similar measure defined by a one-dimensional iterated funct...
Under the assumption that a self-similar measure defined by a one-dimensional iterated function syst...
The spectral dimension of the Laplacian defined by a measure has been shown to be closely related to...
Self-similar measures form a fundamental class of fractal measures, and is much less understood if t...
In this work we present Lyapunov type inequalities for generalized one dimensional Laplacian operato...
We study the eigenvalues and eigenfunctions of the Laplacians on [0, 1] which are defined by bounded...
A generalization of a classic result of H. Weyl concerning the asymptotics of the spectrum of the La...
AbstractIn this paper we study the spectral counting function of the weighted p-Laplacian in fractal...