2001Unpublished venueRequires access

Mechanics of masonry vaults: The equilibrium approach

Santiago Huerta

Open publisher page 124 citations

Abstract

The theory of masonry structures should take into account the essentials of the material masonry: heterogeneity, good compressive strength, almost no resistance to tension, and a high friction coefficient. Besides, it should be appropriated to the usual structural type of masonry buildings, i.e., vaulted structures with massive buttresses. Finally, it should consider that cracks are present in most masonry buildings and that these cracks may vary with time. From the end of the seventeenth century a theory of vaulted masonry structures has been developed. Professor Heyman has incorporated this old theory of masonry structures within the broader frame of modern Limit Analysis. This scientific theory was preceded by another: the traditional geometrical theory of the master builders. Both theories tried to solve the fundamental problem of structural design: to design safe structures, i.e., to understand what makes an structure safe (or unsafe). Both theories arrive to same conclusion: the safety of a masonry structure 0is a matter of geometry. A safe state of is achieved through a correct geometry. Both historically and theoretically the equilibrium is the best approach to the analysis and design of masonry structures.

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The theory of masonry structures should take into account the essentials of the material masonry: heterogeneity, good compressive strength, almost no resistance to tension, and a high friction coefficient. Besides, it should be appropriated to the usual structural type of masonry buildings, i.e., vaulted structures with massive buttresses. Finally, it should consider that cracks are present in most masonry buildings and that these cracks may vary with time. From the end of the seventeenth century a theory of vaulted masonry structures has been developed. Professor Heyman has incorporated this old theory of masonry structures within the broader frame of modern Limit Analysis. This scientific theory was preceded by another: the traditional geometrical theory of the master builders. Both theories tried to solve the fundamental problem of structural design: to design safe structures, i.e., to understand what makes an structure safe (or unsafe). Both theories arrive to same conclusion: the safety of a masonry structure 0is a matter of geometry. A safe state of is achieved through a correct geometry. Both historically and theoretically the equilibrium is the best approach to the analysis and design of masonry structures.

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Available abstract

The theory of masonry structures should take into account the essentials of the material masonry: heterogeneity, good compressive strength, almost no resistance to tension, and a high friction coefficient. Besides, it should be appropriated to the usual structural type of masonry buildings, i.e., vaulted structures with massive buttresses. Finally, it should consider that cracks are present in most masonry buildings and that these cracks may vary with time. From the end of the seventeenth century a theory of vaulted masonry structures has been developed. Professor Heyman has incorporated this old theory of masonry structures within the broader frame of modern Limit Analysis. This scientific theory was preceded by another: the traditional geometrical theory of the master builders. Both theories tried to solve the fundamental problem of structural design: to design safe structures, i.e., to understand what makes an structure safe (or unsafe). Both theories arrive to same conclusion: the safety of a masonry structure 0is a matter of geometry. A safe state of is achieved through a correct geometry. Both historically and theoretically the equilibrium is the best approach to the analysis and design of masonry structures.

Key concepts: Masonry, Buttress, Limit analysis, Structural engineering, Frame (networking), Unreinforced masonry building, Engineering, Finite element method

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