Numerical modelling and experimental analysis of acoustic emission; Journal of Physics: Conference Series; Vol. 1015 : Information Technologies in Business and Industry (ITBI2018)

Bibliografische gegevens
Parent link:Journal of Physics: Conference Series
Vol. 1015 : Information Technologies in Business and Industry (ITBI2018).— 2018.— [032039, 7 p.]
Hoofdauteur: Gerasimov S. I. Sergey Ivanovich
Coauteur: Национальный исследовательский Томский политехнический университет (ТПУ)
Andere auteurs: Sych T. V.
Samenvatting:Title screen
In the present paper, the authors report on the application of non-destructive acoustic waves technologies to determine the structural integrity of engineering components. In particular, a finite element (FE) system COSMOS/M is used to investigate propagation characteristics of ultrasonic waves in linear, plane and three-dimensional structures without and with geometric concentrators. In addition, the FE results obtained are compared to the analytical and experimental ones. The study illustrates the efficient use of the FE method to model guided wave propagation problems and demonstrates the FE method's potential to solve problems when an analytical solution is not possible due to "complicated" geometry.
Taal:Engels
Gepubliceerd in: 2018
Reeks:Mathematical simulation and data processing
Onderwerpen:
Online toegang:http://dx.doi.org/10.1088/1742-6596/1015/3/032039
http://earchive.tpu.ru/handle/11683/52923
Formaat: Elektronisch Hoofdstuk
KOHA link:https://koha.lib.tpu.ru/cgi-bin/koha/opac-detail.pl?biblionumber=659487

MARC

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330 |a In the present paper, the authors report on the application of non-destructive acoustic waves technologies to determine the structural integrity of engineering components. In particular, a finite element (FE) system COSMOS/M is used to investigate propagation characteristics of ultrasonic waves in linear, plane and three-dimensional structures without and with geometric concentrators. In addition, the FE results obtained are compared to the analytical and experimental ones. The study illustrates the efficient use of the FE method to model guided wave propagation problems and demonstrates the FE method's potential to solve problems when an analytical solution is not possible due to "complicated" geometry. 
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