Efficient Tubesheet Design Using Repeated Elastic Limit Analysis Technique

Author:

Reinhardt W. D.1,Mangalaramanan S. P.2

Affiliation:

1. Babcock and Wilcox, Cambridge, Ontario NIR 5V3, Canada

2. Spicer Heavy Axle and Brake Division, Dana Corporation, Kalamazoo, MI 49008

Abstract

Conventional analysis of tubesheets in nuclear steam generators involves elastic analysis of a solid plate with equivalent properties. It has recently been recognized that alternate design techniques such as inelastic finite element analysis would lead to substantial cost reductions in material and manufacturing. Due to the anisotropy, arriving at yield criteria for an equivalent solid tubesheet is more complicated than for an isotropic solid. In addition, applying plastic finite element analysis in design is significantly more complex and time-consuming than elastic analysis. This paper proposes a relatively simple method to perform tubesheet collapse analysis. An anisotropic yield criterion is applied in conjunction with the classical lower-bound theorem of limit analysis and repeated elastic analyses involving elastic modulus modification. Two yield criteria are examined, namely Hill’s yield criterion and a recently suggested compressible fourth-order yield function. The collapse load predictions of the lower-bound equivalent solid methods are compared with the elastic-plastic finite element collapse load of the equivalent solid and of the actual perforated tubesheet.

Publisher

ASME International

Subject

Mechanical Engineering,Mechanics of Materials,Safety, Risk, Reliability and Quality

Reference15 articles.

1. Hill, R., 1950, The Mathematical Theory of Plasticity, Oxford Science Publications, Oxford, UK.

2. Reinhardt, W. D., 1998, “Yield Criteria for the Elastic-Plastic Design of Tubesheets with Triangular Penetration Pattern,” ASME PVP-Vol. 370, pp. 113–119.

3. Reinhardt, W. D., 1999, “A Fourth-Order Equivalent Solid Model for Tubesheet Plasticity,” ASME PVP-Vol. 385, pp. 151–157.

4. Marriott, D. L., 1988, “Evaluation of Deformation or Load Control of Stresses under Inelastic Conditions using Elastic Finite Element Stress Analysis,” ASME PVP-Vol. 136.

5. Seshadri, R. , 1991, “The Generalized Local Stress Strain (GLOSS) Analysis—Theory and Applications,” ASME J. Pressure Vessel Technol., 113, pp. 219–227.

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