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Evaluation of Susceptibility of High-Temperature Performance of Asphalt Mixture to Morphological Feature of Aggregates by Fractal Theory

Journal of materials in civil engineering, 2018
Morphological characteristics of aggregates have been regarded as a significant factor related to the high-temperature performance of asphalt mixtures.
Song Li   +4 more
semanticscholar   +1 more source

Fractals and domain theory

Mathematical Structures in Computer Science, 2004
We show that a measurement $\mu$ on a continuous dcpo $D$ extends to a measurement $\skew3\bar{\mu}$ on the convex powerdomain ${\mathbf C} D$ iff it is a Lebesgue measurement. In particular, $\ker\mu$ must be metrisable in its relative Scott topology.
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Fractal Theory

2021
Fredrick Madaraka Mwema   +2 more
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Fractal Category Theory

This deposit contains the manuscript Fractal Category Theory: Scale as a Frobenius (Co)Monad and Ind–Pro Bicompletion with Stable Equivariant Kan Extensions. The work models “scale” via a single endofunctor T:C→CT:\mathcal{C}\to\mathcal{C}T:C→C carrying compatible monad and comonad structures (Frobenius compatibility).
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Fractal in Modern Science, Fractalization Theory

2023
Shahriar Ghammamy   +6 more
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The Subjective Fractal Theory

I have published a new paper on Subjective Fractal Theory (SFT). The core paper is world-focused, defining subjectivity and observation asnon-temporal, recursive structures, rather than input–output or causal processes. In addition, I have written: a human-focused paper, applying the same structure to cognition and emotion an AI-focused ...
Matsumoto, Yugo (a.k.a. Naname), Ame
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Dynamic Fractal Category Theory

This paper develops Dynamic Fractal Category Theory (DFCT), a scalable framework that upgrades the single-scale setting of Fractal Category Theory to a strong monoidal action ϱ:S→End(C)\varrho:S\to \mathrm{End}(\mathcal C)ϱ:S→End(C) in which each letter s∈Ss\in Ss∈S acts by a Frobenius (co)monad TsT_sTs.
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Fractal theory of dome formation

Chemical and Petroleum Engineering, 2011
This study presents a theoretical model of dome formation during nonsteady flow of polydisperse cohesive free-flowing materials using fractal structures simulating deterministic relationships. A procedure is proposed for analysis of dome shapes based on fractal theory of nonsteady flow.
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