Abstract

The influence of creep and temperature on the behaviour of concrete structures is discussed with restriction to cases of uniaxial stress. Under the combined effects of non-uniform temperature and stress it is shown that redistribution takes place and that eventually stresses may reach stationary values if the temperature and load conditions are sustained. These steady-state stresses together with the initial values form upper and lower bounds. Theorems are presented that enable the steady-state stresses, moments and forces to be calculated directly and without reference to the elastic or thermal expansion properties of concrete, for structures in which member sections remain plane. A worked example is given and some experimental support to the theory is provided from data relating to two-span continuous prestressed concrete beams subjected to temperature-crossfalls. Application of the theory to three-dimensional stressing is mentioned and it is concluded that the ability to calculate steady-state stresses is of importance in the design of heated concrete structures. The present paper serves as a basis for a following article on an important problem in the desing of prestressed concrete reactor pressure vessels: The calculation of steady-state stresses in a concrete hollow sphere and a long hollow cylinder subjected to sustained pressure and temperature loading.

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