Modelling FGM materials. An accurate function approximation algorithms
The study is focused on development of an accurate and cost effective function approximation techniques for modelling functionally graded materials. Different grading functions (exponential, power law) are expanded into Haar wavelet series based on higher order Haar wavelet approach. The proposed te...
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Veröffentlicht in: | IOP conference series. Materials Science and Engineering 2021-05, Vol.1140 (1), p.12013 |
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creator | Majak, J Mikola, M Pohlak, M Eerme, M Karunanidhi, R |
description | The study is focused on development of an accurate and cost effective function approximation techniques for modelling functionally graded materials. Different grading functions (exponential, power law) are expanded into Haar wavelet series based on higher order Haar wavelet approach. The proposed techniques can be utilized also for modelling load cases, complex boundary conditions, grading functions etc. |
doi_str_mv | 10.1088/1757-899X/1140/1/012013 |
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subjects | Algorithms Approximation Boundary conditions Functionally gradient materials Mathematical analysis Modelling |
title | Modelling FGM materials. An accurate function approximation algorithms |
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