The statics of fully deformable parabolic arches affected by a small crack at opposite sides of a damaged cross section is studied. The finite governing equations are linearized; the mechanical response for ‘small’ displacements and rotation is assumed. The effect of the crack is modelled by springs with stiffnesses calculated through linear elastic fracture mechanics. Closed-form exact static solutions are found under suitable boundary and continuity conditions. The effects of the crack position along the arch axis, its depth, and location on the cross section for different loading and boundary conditions are investigated and commented. The possibility of using these solutions in structural identification is discussed.
Exact closed-form static solutions for parabolic arches with concentrated damage / Eroglu, Ugurcan; Paolone, Achille; Ruta, Giuseppe; Tüfekci, Ekrem. - In: ARCHIVE OF APPLIED MECHANICS. - ISSN 0939-1533. - (2019), pp. 1-17. [10.1007/s00419-019-01633-x]
Exact closed-form static solutions for parabolic arches with concentrated damage
Paolone, AchillePenultimo
Membro del Collaboration Group
;Ruta, Giuseppe
Secondo
Membro del Collaboration Group
;
2019
Abstract
The statics of fully deformable parabolic arches affected by a small crack at opposite sides of a damaged cross section is studied. The finite governing equations are linearized; the mechanical response for ‘small’ displacements and rotation is assumed. The effect of the crack is modelled by springs with stiffnesses calculated through linear elastic fracture mechanics. Closed-form exact static solutions are found under suitable boundary and continuity conditions. The effects of the crack position along the arch axis, its depth, and location on the cross section for different loading and boundary conditions are investigated and commented. The possibility of using these solutions in structural identification is discussed.File | Dimensione | Formato | |
---|---|---|---|
Eroglu_Exact_2019.pdf
solo gestori archivio
Tipologia:
Versione editoriale (versione pubblicata con il layout dell'editore)
Licenza:
Tutti i diritti riservati (All rights reserved)
Dimensione
2.84 MB
Formato
Adobe PDF
|
2.84 MB | Adobe PDF | Contatta l'autore |
I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.