Abstract
In this paper we present work that explores governing equations for heat transfer and fluid dynamics, and we describe and discuss different forms for such equations, that can be applied to formulations of the discontinuous finite element. In general, heat transfer and fluid dynamics problems are categorized as boundary value problems. Thus, the desired initial and final boundary conditions for solving these equations are given in a simulation of a modeling tower for a diesel power plant in Samawah, Iraq, via the finite element method using MATLAB and COMSOL programs. As vertical expansion is limited by the frictional repression of the benthos, an effective vertical force is generated in the tower. If the effective vertical force overtakes the buckle initiation force, the tower will undergo Euler buckling to qualify the resulting high vertical forces in the tower wall. We present numerical results for a mesh in Multiphysics of the lower and upper parts for the tower; an analytical model was built of the upper portion of the tower.
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