Structural Analysis of Conoidal Shells

The graphical procedure presented in this paper is an extension of the linearized deflexion theory for suspension bridge analysis which brings the theory more into the region of preliminary design. By construction of graphical models to represent equations derived by a reformulation of the classical deflexion theory approximate values of deflexion, bending moment and hanger load distribution across the span can be quickly calculated for all typical loading cases.

The paper presents a theoretical analysis of the failure probability density function and cumulative failure density function for timber columns of known slenderness ratios and known distributions of the material properties. This analysis then allows comparisons to be made of failure probabilities in columns of various slenderness ratios and other properties. D.A. Newton and R. Ayaru

Mr. D. E. Thorp: I would like to give some of the main reasons that led to the final solution of the single raft over the whole area of reactor building. The raft is resting on about 30 m (100 ft) of medium sand with a relative density of about 50 to 60 per cent. I understand that little is yet known in the field of soil mechanics about stresslstrain relations within sand masses, and sophisticated analysis still assumes, I believe, a semi-infinite elastic medium. Hence the results must be treated with some reserve. Conscious of these uncertainties, we were faced with the design of superstructures whose differential settlements had to be strictly limited to avoid damage to finishes and plant. In particular, the goliath crane for the fuelling machine, which operates on a longitudinal rail system supported consecutively on the fuel handling unit, intervening steelwork and concrete pressure vessel, is particularly sensitive to undue differential settlement.