2007
DOI: 10.1007/s10665-006-9129-z
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An analytical model to determine the ultimate load on masonry arch bridges.

Abstract: This paper proposes an analytical elasto-plastic model to describe the behavior of arches. The modeling is carried out using the equations of (i) horizontal equilibrium, (ii) vertical equilibrium and (iii) equilibrium of moments. The latter equations of equilibrium are ordinary differential equations which can easily be solved by adding boundary conditions, imposing restrictions on the horizontal and vertical movement and on the rotation in the abutments of the arch. For masonry arches, including material prop… Show more

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Cited by 19 publications
(11 citation statements)
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“…These equations are, in principle, identical to those in Audenaert, Peremans and De Wilde (2004) and Audenaert, Peremans and Reniers (2007).…”
Section: Statical Equationssupporting
confidence: 55%
See 1 more Smart Citation
“…These equations are, in principle, identical to those in Audenaert, Peremans and De Wilde (2004) and Audenaert, Peremans and Reniers (2007).…”
Section: Statical Equationssupporting
confidence: 55%
“…In spite of these doubts, a few authors took the challenge and applied continuous beam theories for masonry arches. The papers of Audenaert, Peremans and De Wilde (2004) and Audenaert, Peremans and Reniers (2007) are excellent examples for this approach: the authors developed a linearly elastic, perfectly plastic, no-tension model in the frame of a classical beam bending approach.…”
Section: The Applied Methodsmentioning
confidence: 99%
“…According to UIC 778-3 (second edition), the MEXE method is to be employed for assessment of masonry arch bridges at ultimate limit state, since the 4-hinge mechanism is the most probable mode of failure in single-ring arches [25]. On the other hand, BD91-04 proposes the following equation for assessing ULC of masonry arch bridges, in which "p" is the compressive force in the arch ring due to ultimate design load effects, "b" is the width of the arch ring under consideration, and the rest of the parameters are as defined before.…”
Section: Assessment Of Bridge Behaviour At Ultimate Limit Statementioning
confidence: 99%
“…In the case of an unique ring, either made of a single masonry or of several interrelated units of masonry ( see figure 1), the most likely failure mode is due to the formation of a four-hinge mechanism because of an extreme load [22]. The mechanism normally appears before any separation between units or crushing of the material occurs.…”
Section: 1-single Ring Archesmentioning
confidence: 99%