1994The Structural EngineerRequires access

RIGID-BLOCK ANALYSIS OF MASONRY STRUCTURES

Matthew Gilbert, C Melbourne

Open publisher page 178 citations

Abstract

This paper describes a conceptually simple and computationally efficient method of determining the collapse load of structures comprising of a number of masonry blocks. The method uses the upper- bound theory of plasticity in conjunction with geometrical compatibility criteria to obtain solutions to problems involving single- and multi-span arches; well established rigorous linear programming methods are used to obtain solutions. Specific parameters such as ring separation and attached spandrel walls can be modelled using the method. It is expected that case studies will be described in subsequent papers. (A)

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What this paper is about

This paper describes a conceptually simple and computationally efficient method of determining the collapse load of structures comprising of a number of masonry blocks. The method uses the upper- bound theory of plasticity in conjunction with geometrical compatibility criteria to obtain solutions to problems involving single- and multi-span arches; well established rigorous linear programming methods are used to obtain solutions. Specific parameters such as ring separation and attached spandrel walls can be modelled using the method. It is expected that case studies will be described in subsequent papers. (A)

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Available abstract

This paper describes a conceptually simple and computationally efficient method of determining the collapse load of structures comprising of a number of masonry blocks. The method uses the upper- bound theory of plasticity in conjunction with geometrical compatibility criteria to obtain solutions to problems involving single- and multi-span arches; well established rigorous linear programming methods are used to obtain solutions. Specific parameters such as ring separation and attached spandrel walls can be modelled using the method. It is expected that case studies will be described in subsequent papers. (A)

Key concepts: Masonry, Structural engineering, Compatibility (geochemistry), Upper and lower bounds, Arch, Block (permutation group theory), Computer science, Linear programming

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