فهرست مقالات اصغر دشتی رحمت آبادی


  • مقاله

    1 - Multi Purpose Optimization for Design of Circular Hydrostatic Axial Bearings Using Genetic Algorithm
    International Journal of Advanced Design and Manufacturing Technology , شماره 4 , سال 2 , پاییز 2009
    In this paper, a multi purpose function is presented for optimum design in circular hydrostatic axial bearings. One or more parameters that are directly or indirectly dependent on given data are optimized. Usually in the local optimization methods, it is not possible to چکیده کامل
    In this paper, a multi purpose function is presented for optimum design in circular hydrostatic axial bearings. One or more parameters that are directly or indirectly dependent on given data are optimized. Usually in the local optimization methods, it is not possible to optimize several parameters simultaneously. In this research, simultaneous optimization of the power loss and the oil temperature rise as effective parameters for increase in efficiency of bearing is considered. The genetic algorithm is used in simultaneous optimization of the power and the temperature values. The accuracy of the multi purpose optimization is evaluated by a practical sample and the obtained results of simultaneous combination of parameters effect are compared with distinct functions. پرونده مقاله

  • مقاله

    2 - Differential Quadrature Method for the Analysis of Hydrodynamic Thrust Bearings
    Journal of Simulation and Analysis of Novel Technologies in Mechanical Engineering , شماره 4 , سال 1 , بهار 2008
    This paper presents the application of the method of generalized differential quadrature (GDQ) for the analysis of hydrodynamic thrust bearings. GDQ is a simple, efficient, high-order numerical technique and it uses the information on all grid points to approach the der چکیده کامل
    This paper presents the application of the method of generalized differential quadrature (GDQ) for the analysis of hydrodynamic thrust bearings. GDQ is a simple, efficient, high-order numerical technique and it uses the information on all grid points to approach the derivatives of the unknown function. The effectiveness of the solution technique is verified by comparing the GDQ computed results with the results of analytical solutions, FEM and FDM results from the published literature. It's seen from the results that GDQ method can easily compete with the existing methods of solution of lubrication problems in respect to its analytical simplicity, smaller computer storage requirements and capability of producing accurate results with very high computational efficiency. پرونده مقاله