Optimized Solution of Pressure Vessel Design Using Geometric Programming


Authors

S. H. Nasseri - DEPARTMENT OF MATHEMATICS, UNIVERSITY OF MAZANDARAN, BABOLSAR, IRAN Z. Alizadeh - DEPARTMENT OF MATHEMATICS, UNIVERSITY OF MAZANDARAN, BABOLSAR, IRAN F. Taleshian - DEPARTMENT OF MATHEMATICS, UNIVERSITY OF MAZANDARAN, BABOLSAR, IRAN


Abstract

Geometric programming is a methodology for solving algebraic nonlinear optimization problems. It provides a powerful tool for solving nonlinear problems where nonlinear relations can be well presented by an exponential or power function. This feature is especially advantageous in situations where the optimal value of the objective function may be all that is of interest. In such cases, calculation of the optimum design vectors can be omitted. The goal of this paper is to state the problem of Pressure vessel design and after that finding a better optimized solution using geometric programme.


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