In the fourth section of his book “La statique graphique et ses applications aux constructions”, Chapter II, Cupoles en maçonnerie, published in Paris in 1888, Maurice Lévy deals with the problem related to the stability of masonry domes provided with variable thickness. Lévy’s idea is based on the fact that in any dome there are two types of behaviour: the first refers to the portion of shell where, both along the meridians and parallels, there are only compressive stresses, the second one relates to the part in which the parallels are in traction. The unknown of the problem is to determine the location of the parallel with respect to which the transition occurs between the two different conditions, that is what Lévy calls the “point neutre”. Lévy suggests the use of an original graphical method, that he describes in detail, whose initial setting is largely due to a previous work of H. T. Eddy.
Maurice Lévy's original contribution to the analysis of masonry domes / Giacomo Tempesta; Michele Paradiso; Stefano Galassi; Eva Pieroni. - ELETTRONICO. - (2012), pp. 75-84. (Intervento presentato al convegno Congresso Internazionale "Le cupole nel mondo" - "Domes in the world" tenutosi a Firenze nel 19-23 marzo 2012).
Maurice Lévy's original contribution to the analysis of masonry domes
TEMPESTA, GIACOMO
;PARADISO, MICHELE;GALASSI, STEFANO;PIERONI, EVA
2012
Abstract
In the fourth section of his book “La statique graphique et ses applications aux constructions”, Chapter II, Cupoles en maçonnerie, published in Paris in 1888, Maurice Lévy deals with the problem related to the stability of masonry domes provided with variable thickness. Lévy’s idea is based on the fact that in any dome there are two types of behaviour: the first refers to the portion of shell where, both along the meridians and parallels, there are only compressive stresses, the second one relates to the part in which the parallels are in traction. The unknown of the problem is to determine the location of the parallel with respect to which the transition occurs between the two different conditions, that is what Lévy calls the “point neutre”. Lévy suggests the use of an original graphical method, that he describes in detail, whose initial setting is largely due to a previous work of H. T. Eddy.File | Dimensione | Formato | |
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