2023
DOI: 10.1088/2051-672x/acbe55
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Model of rough surfaces with Gaussian processes

Abstract: Surface roughness plays a critical role and has effects in, e.g., fluid dynamics or contact mechanics. For example, to evaluate fluid behavior at different roughness properties, real-world or numerical experiments are performed. Numerical simulations of rough surfaces can speed up these studies because they can help collect more relevant information. However, it is hard to simulate rough surfaces with deterministic or structured components in current methods. In this work, we present a novel approach to simula… Show more

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Cited by 3 publications
(1 citation statement)
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“…A numerical technique based on the fast Fourier transform, widely used in mechanical engineering [40][41][42], is used to create the composite rough surface. The roughness of the surfaces is assumed to follow a Gaussian distribution [43]. By specifying a roughness σ and an autocorrelation length T, the height distribution matrix of the rough surface can be obtained by a linear transformation of a Gaussian random matrix:…”
Section: Numerical Reconstruction Of Interfacial Leakage Passagesmentioning
confidence: 99%
“…A numerical technique based on the fast Fourier transform, widely used in mechanical engineering [40][41][42], is used to create the composite rough surface. The roughness of the surfaces is assumed to follow a Gaussian distribution [43]. By specifying a roughness σ and an autocorrelation length T, the height distribution matrix of the rough surface can be obtained by a linear transformation of a Gaussian random matrix:…”
Section: Numerical Reconstruction Of Interfacial Leakage Passagesmentioning
confidence: 99%