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where = coefficient of thermal expansion = Poisson s ratio E = modulus of elasticity The equations are basic for direct thermal stresses under external or internal constraints and give the maximum thermal stress for the specific constraint. The internal constraint is due to nonuniform temperature distribution in the body of the structure such that it does not allow free expansion of the individual body elements according to the local temperatures. In such a case, stresses are induced in the body in the absence of any external constraints. A thick cylindrical shell may be assumed to consist of thin, mutually connected, concentric cylindrical shells. Whenever a temperature gradient exists in the vessel wall due to heat transfer, the cylindrical elements will be at different average temperatures and will expand at different rates. The individual cylindrical elements will be constrained by each other, and consequently, thermal stresses will be induced in the otherwise nonrestrained cylinder wall. Detailed treatments of the general analytical methods for solving thermal stresses caused by internal constraints are given by Gatewood [39.6], Bergen [39.7], and Goodier [39.8]. Most cylindrical shell and pressure-vessel problems can be reduced to twodimensional stress problems. Generally, analytical solutions are possible for relatively simpler cases.

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39.6.1 Thermal Stresses in Thin Cylindrical Vessels Consider a hollow, thin cylindrical vessel (Fig. 39.8) subjected to a linear radial temperature gradient. The temperature at the inner wall is T1 and is greater than temperature T2 at the outer wall. If the vessel is long and restrained at the ends, then the longitudinal stress z is given by z = E (T1 T2) 2(1 ) (39.44)

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where = coefficient of thermal expansion, and = Poisson s ratio. Estimation of thermal stresses in composite cylinders is quite involved. Faupel and Fisher [39.10] consider the thermal stresses in a multishell laminate of different materials with thermal gradients through each shell.

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