Results 61 to 70 of about 127 (112)
Kantorovich-Bernstein _α-Fractal function in Lp spaces
Fractal interpolation functions are xed points of contraction maps on suitable function spaces. In this paper, we introduce the Kantorovich-Bernstein -fractal operator in the Lebesgue space Lp(I); 1 ≤ p ≤ 1. The main aim of this article is to study
Jha, Sangita +2 more
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Spectra of Self-Similar Measures. [PDF]
Cao YS, Deng QR, Li MT.
europepmc +1 more source
Vortex Filament Equation for a Regular Polygon in the Hyperbolic Plane. [PDF]
de la Hoz F, Kumar S, Vega L.
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Fubini-Type Theorems for General Measure Constructions
. We use methods from descriptive set theory to derive Fubini-like results for the very general Method I and Method II (outer) measure constructions. Such constructions, which often lead to non-oe-finite measures, include Carath'eodory and Hausdorff-
R. Daniel Mauldin, K. J. Falconer
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Forsythiasides: A review of the pharmacological effects. [PDF]
Yang HX +8 more
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In this paper we construct fractal stochastic processes as fixed point for a scaling law. Using probabilistic metric spaces techniques, we can weak the first moment condition for existence and uniqueness of fractal processes.
Anna Soós
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On a theorem of Kaufman: Cantor-type construction of linear fractal Salem sets
. In this paper we present a deterministic Cantor-type construction of linear fractal Salem sets with prescribed dimension. The construction rests on a paper of Kaufman [10] where he investigated the Fourier dimension of the set of ff-well approximable ...
Christian Bluhm
core
Local fractal functions on Orlicz-Sobolev spaces
In these notes we consider a class of iterated function systems whose attractors are the graphs of local fractal functions belonging to Orlicz and to Orlicz-Sobolev spaces.
ARRIAGADA, Waldo
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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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