Photoresist Performance: An Exploration of Synthesis, Surface Modification Techniques, Properties Tailoring, and Challenges Navigation in Copper/Copper Oxide Nanoparticle Applications

Onivefu, Asishana Paul; Efunnuga, Adeyemi; Efunnuga, Adebayo; Maliki, Muniratu; Ifijen, Ikhazuagbe H.; Omorogbe, Stanley O.

doi:10.1007/s44174-024-00167-3

Cited by 1 publication

(1 citation statement)

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“…This theory helps in interpreting the desorption profiles obtained from TPD experiments, as it implies that the desorption behavior is influenced by factors such as the adsorption energy distribution, surface coverage, and thermal fluctuations. By considering the randomness inherent in desorption processes, researchers can better analyze TPD data and extract valuable information about surface properties, such as binding energies, diffusion kinetics, and surface coverage, which are crucial for various applications including catalysis, surface science, and materials research (Onivefu, 2023(Onivefu, , 2024. Solution:…”

Section: Other Applications Of Random Walk Theorymentioning

confidence: 99%

Random walk theory and application

Oluwarotimi Israel Oluwafemi,

Emmanuel Olamigoke Famakinwa,

Ometere Deborah Balogun

2024

World J. Adv. Eng. Technol. Sci.

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This project presents an overview of Random Walk Theory and its applications, as discussed in the provided project work. Random Walk Theory posits that changes in elements like stock prices follow a distribution independent of past movements, making future predictions challenging. Originating from the work of French mathematician Louis Bachelier and later popularized by economist Burton Markiel, the theory finds extensive applications beyond finance, spanning fields such as psychology, economics, and physics. The project delves into various types of random walks, including symmetric random walks, and explores their implications in different spaces, from graphs to higher-dimensional vector spaces. It provides definitions, examples, and graphical representations to elucidate random walk concepts, highlighting their relevance in practical scenarios like particle movement and stock price fluctuations. Key concepts such as the reflection principle and the main lemma are discussed to provide a comprehensive understanding of random walks and their properties. Through examples and lemmas, the project elucidates the mathematical foundations of random walks, offering insights into their behavior and applications across diverse disciplines. In summary, this project contributes to a deeper comprehension of Random Walk Theory, serving as a fundamental framework for understanding stochastic processes and their real-world implications.

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Section: Other Applications Of Random Walk Theorymentioning

confidence: 99%