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M. Jakomin, F. Kosel and T. Kosel, “Thin Double Curved Shallow Bimetallic Shell of Translation in a Homogenous Temperature Field by Non-Linear Theory,” Thin-Walled Structures, Vol. 48, No. 3, 2010, pp. 243-259. doi:10.1016/j.tws.2009.10.005

has been cited by the following article:

• TITLE: Shallow Axi-symmetric Bimetallic Shell as a Switching Element in a Non-Homogenous Temperature Field

  AUTHORS: Marko Jakomin

  KEYWORDS: Bimetallic Shell, Non-Homogenous Temperature Field, Snap-Through of the System, Large Displacement Theory

  JOURNAL NAME: Engineering, Vol.3 No.2, March 18, 2011

  ABSTRACT: In this contribution we discuss the stability of thin, axi-symmetric, shallow bimetallic shells in a non-homo- geneous temperature field. The presented model with a mathematical description of the geometry of the system, displacements, stresses and thermoelastic deformations on the shell, is based on the theory of the third order, which takes into account not only the equilibrium of forces on a deformed body but also the non-linear terms of the strain tensor. The equations are based on the large displacements theory. As an example, we pre- sent the results for a bimetallic shell of parabolic shape, which has a temperature point load at the apex. We translated the boundary-value problem with the shooting method into saving the initial-value problem. We calculate the snap-through of the system numerically by the Runge-Kutta fourth order method.