Results 71 to 80 of about 69,620 (237)
The mappings for some special functions on Cantor sets are investigated. Meanwhile, we apply the local fractional Fourier series, Fourier transforms, and Laplace transforms to solve three local fractional differential equations, and the corresponding ...
Yang Zhao +4 more
doaj +1 more source
ABSTRACT Sustainability reporting has gained significant importance in assessing and enhancing organisational sustainability performance. However, there has been limited focus on how sustainability reporting managers (SRMs) perceive and engage in the institutional work that underpins reporting practices.
Hania Rehman +3 more
wiley +1 more source
Cantor Paradoxes, Possible Worlds and Set Theory
In this paper, we illustrate the paradox concerning maximally consistent sets of propositions, which is contrary to set theory. It has been shown that Cantor paradoxes do not offer particular advantages for any modal theories.
José-Luis Usó-Doménech +4 more
doaj +1 more source
Doing Psycholinguistics in Applied Linguistics: Foundations, Methods, and Future Directions
Abstract Psycholinguistics seeks to explain how language is represented, processed, and acquired in the mind. In applied linguistics, this endeavor extends to understanding how diverse bilingual populations—including second language learners, heritage speakers, and individuals experiencing language attrition—acquire and use language across contexts ...
Aline Godfroid
wiley +1 more source
Non-local Integrals and Derivatives on Fractal Sets with Applications
In this paper, we discuss non-local derivatives on fractal Cantor sets. The scaling properties are given for both local and non-local fractal derivatives. The local and non-local fractal differential equations are solved and compared.
Golmankhaneh Alireza K., Baleanu D.
doaj +1 more source
Vanishing sums of roots of unity and the Favard length of self-similar product sets
Vanishing sums of roots of unity and the Favard length of self-similar product sets, Discrete Analysis 2022:19, 31 pp. An important theme in geometric measure theory is the typical size of a set when it is randomly projected. For example, suppose that $
Izabella Laba, Caleb Marshall
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Quasisymmetric geometry of the Cantor circles as the Julia sets of rational maps [PDF]
We give three families of parabolic rational maps and show that every Cantor set of circles as the Julia set of a non-hyperbolic rational map must be quasisymmetrically equivalent to the Julia set of one map in these families for suitable parameters ...
Qiu, Weiyuan, Yang, Fei, Yin, Yongcheng
core
Long‐term monitoring has revealed hybridisation attempts between the Critically Endangered Kuaka Whenua Hou (KWH, Pelecanoides whenuahouensis) and the abundant Kuaka (P. urinatrix). Here we use modelling based on population monitoring data in tandem with genomic data to investigate these attempts and the risk they pose to KWH recovery.
N. J. Forsdick +4 more
wiley +1 more source
Local Fractional Series Expansion Method for Solving Wave and Diffusion Equations on Cantor Sets
We proposed a local fractional series expansion method to solve the wave and diffusion equations on Cantor sets. Some examples are given to illustrate the efficiency and accuracy of the proposed method to obtain analytical solutions to differential ...
Ai-Min Yang +2 more
doaj +1 more source
Resonance between Cantor sets [PDF]
AbstractLet Ca be the central Cantor set obtained by removing a central interval of length 1−2a from the unit interval, and then continuing this process inductively on each of the remaining two intervals. We prove that if log b/log a is irrational, then where dim is Hausdorff dimension.
Peres, Y, Shmerkin, P
openaire +5 more sources

