Identifying Real Stiffness Properties of Structural Elements of Adapted Finite-Element Models of Buildings and Structures - Part 2: Computational-Experimental Methodology

Article Preview

Abstract:

The distinctive paper is devoted to new defect identification methodology based on dynamic characteristics of real construction. The methodology is founded on mathematically formalized procedure of FE-model adaptation by measured and calculated eigen pairs of dynamic system. Main steps of the methodology are described. Application of the methodology together with standing wave method might allow to identify deviations of stiffness parameters of a real construction facility.

You might also be interested in these eBooks

Info:

Periodical:

Pages:

736-741

Citation:

Online since:

October 2014

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2014 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

[1] Belostotskiy А.М. Adaptable finite element model in dynamic monitoring of the load-bearing structures for tall building. Part 1. Fundamentals of developed computational and experimental method. / А.М. Belostotskiy, D.K. Kalichava / International Journal for Computational Civil and Structural Engineering – 2012. – Volume 8. – Issue 3. – pp.19-27.

Google Scholar

[2] Belostotskiy А.М. Adaptable finite element model in dynamic monitoring of the load-bearing structures for tall building. Part 2. Verification of method on the bench models / А.М. Belostotskiy, D.K. Kalichava, А.I. Nagibovich [et al. ] / International Journal for Computational Civil and Structural Engineering – 2012. – Volume 8. – Issue 3. – pp.28-42.

Google Scholar

[3] Belostotskiy А.М. Adaptable finite element model in dynamic monitoring of the load-bearing structures for tall building. Part 3. Approbation of the method for high-rise complex which was built with the identified deviations from the project / А.М. Belostotskiy, D.K. Kalichava, А.А. Aul [et al. ] / International Journal for Computational Civil and Structural Engineering – 2012. – Volume 8. – Issue 3. – pp.43-52.

Google Scholar

[4] Tikhonov A.N. Solution method of ill-posed problems / А.N. Tikhonov, V. Ya. Arsenin. – Moscow: Science, 1979. – 284 p.

Google Scholar

[5] Vatul'yan A.O. Inverse problems in mechanics of deformable solid body . – Moscow: Fizmatlit, 2007. – 224 p.

Google Scholar

[6] Restoration of Linear Dependances Using Non-precise Information [Text] : Ph. D thesis in physico-mathematical science : 05. 13. 17 / Volkov Vladimir Viktorovich; Borisoglebsk, 2011. – 135 p.

Google Scholar

[7] Recovering of coherent components of the wave test in seismicity [Text] : doctoral dissertation of technical sciences: 25. 00. 10 / Emanov Aleksndr Fedorovich ; Novosibirsk, 2004. – 279 p.

Google Scholar