The Chapter revisits classic analytical approaches based on equilibrium and admissibility to assess the stability of masonry arches and vaults. A particular focus is given to Durand-Claye’s method and its modern re-interpretations developed in recent years. Durand-Claye proposed an original graphical method for assessing the stability of masonry arches and vaults. The procedure proposed by Durand-Claye is aimed at determining all the thrusts that allow for verifying the equilibrium of any given part of the arch and are at the same time compatible with the masonry strength, by drawing a particular plane figure, the stability area. In 1880 Durand-Claye extended his stability area method to assess the equilibrium of domes of revolution. The Chapter ends revisiting some recent methods of graphical stability analysis coupled with computerization, focusing in particular on the thrust network analysis, directly related to the thrust line method.
Revisiting Classic Methods for the Equilibrium Analysis of Masonry Arches and Domes
Danila Aita
2022-01-01
Abstract
The Chapter revisits classic analytical approaches based on equilibrium and admissibility to assess the stability of masonry arches and vaults. A particular focus is given to Durand-Claye’s method and its modern re-interpretations developed in recent years. Durand-Claye proposed an original graphical method for assessing the stability of masonry arches and vaults. The procedure proposed by Durand-Claye is aimed at determining all the thrusts that allow for verifying the equilibrium of any given part of the arch and are at the same time compatible with the masonry strength, by drawing a particular plane figure, the stability area. In 1880 Durand-Claye extended his stability area method to assess the equilibrium of domes of revolution. The Chapter ends revisiting some recent methods of graphical stability analysis coupled with computerization, focusing in particular on the thrust network analysis, directly related to the thrust line method.File | Dimensione | Formato | |
---|---|---|---|
Aita_Springer_2022.pdf
Accesso riservato
:
Publisher’s version
Dimensione
2.18 MB
Formato
Adobe PDF
|
2.18 MB | Adobe PDF | Visualizza/Apri |
I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.