Results 41 to 50 of about 90 (88)
Regularity results for p-Laplacians in pre-fractal domains
We study obstacle problems involving p-Laplace-type operators in non-convex polygons. We establish regularity results in terms of weighted Sobolev spaces. As applications, we obtain estimates for the FEM approximation for obstacle problems in pre-fractal
Capitanelli Raffaela +2 more
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The strong maximum principle for Schrödinger operators on fractals
We prove a strong maximum principle for Schrödinger operators defined on a class of postcritically finite fractal sets and their blowups without boundary.
Ionescu Marius V. +2 more
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On bivariate fractal interpolation for countable data and associated nonlinear fractal operator
Fractal interpolation has been conventionally treated as a method to construct a univariate continuous function interpolating a given finite data set with the distinguishing property that the graph of the interpolating function is the attractor of a ...
Pandey Kshitij Kumar +2 more
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IFSs consisting of generalized convex contractions
In this paper we introduce the concept of iterated function system consisting of generalized convex contractions. More precisely, given n ∈ ℕ*, an iterated function system consisting of generalized convex contractions on a complete metric space (X; d) is
Georgescu Flavian
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Some Remarks on the Fractal Structure of Irrigation Balls
The paper is related to a conjecture by Pegon, Santambrogio and Xia concerning the dimension of the boundary of some sets which we are calling “irrigation balls”.
Devillanova Giuseppe, Solimini Sergio
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Spectra of Self-Similar Measures. [PDF]
Cao YS, Deng QR, Li MT.
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Vortex Filament Equation for a Regular Polygon in the Hyperbolic Plane. [PDF]
de la Hoz F, Kumar S, Vega L.
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Forsythiasides: A review of the pharmacological effects. [PDF]
Yang HX +8 more
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A construction of fractals via best proximity theory for enriched non-self nonexpansive mappings
The main purpose of this paper is to present a construction of fractals via best proximity theory for b-enriched non-self nonexpansive mappings inspired by the remarkable relationship between the best proximity theory and fractal theory.
Zhou Mi +3 more
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An analysis of COVID-19 spread based on fractal interpolation and fractal dimension. [PDF]
Păcurar CM, Necula BR.
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