Coupled buckling and plastic instability for tube hydroforming

In this paper, the hydroforming limit of isotropic tubes subjected to internal hydraulic pressure and independent axial load is discussed. s criterion is often used in this case for the prediction of diffuse plastic instability. Here, we first highlight the existence of two different Swiftʹs criteria (for sheets and for tubes). we recall that these types of approaches do not take into account buckling induced by axial loading. In fact, buckling may obviously occur before plastic instability; consequently, Swiftʹs criteria must not be used alone to predict instability in the case of tube hydroforming. cal simulation was used to confirm these points and to analyse both the buckling and striction phenomena together. The two types of instability must be treated together in a reasonable approach to the hydroforming process. s paper, the material verifies a “J2-flow” constitutive rate constitutive law. Jaumannʹs derivative was chosen and the Prandtl–Reuss equations with von Mises’ yield criterion and the associated flow rule were used. Isotropic hardening was taken into account.