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The paper describes a method of estimating the elastic critical loads of multi-storey rigid frames unbraced against side-sway. A standard, linear elastic analysis is performed, choosing a defined loading pattern, and the critical load ratio is derived
simply from the maximum sway index occurring in any of the storeys of the frame. The method gives estimates which are on the safe side, but always within 20 per cent of the correct result. This accuracy is shown to be sufficient for practical purposes.
Continuous steel-concrete composite bridges develop longitudinal tensile stresses in their deck slab as a result of differential strains caused by shrinkage. Analytical procedures are described whereby the shrinkage stresses along continuous, non-uniform composite beams can be estimated. The accuracy of these predictions is assessed in relation to the results of a laboratory test on a two-span continuous beam. In addition, existing design recommendations are examined and typical distributions of
stresses in medium span bridges are presented.
A.E. Long and P. Csagoly
Soon British reinforced brickwork design will shift from a permissible stress approach to a limit state approach similar to that already accomplished for reinforced concrete. For the limit state shear design of reinforced brickwork beams, ultimate shear stress values must be defined as a function of the main shear parameters. The main parameters, similar to the case of reinforced concrete beams, were assumed to be the ratio of shear span to effective depth a/d, and the percentage of tensile reinforcement p. Since a review of published evidence provided little systematic data on the influence of a/d and p on reinforced brickwork strength, the authors carried out a systematic experimental investigation involving a/d and p. Results indicate a significant increase in ultimate shear stress with decreasing a/d values similar to the case of reinforced concrete beams, but, in contrast to the case of reinforced concrete beams, a virtual independence of p on ultimate shear stress.
G.T. Suter and A.W. Hendry