Sentence examples for based solution methodology is from inspiring English sources
A boundary-discontinuous double Fourier series based solution methodology is employed to solve the problem of a HSDT-based thick cross-ply doubly curved panel, characterized by a system of five highly coupled linear partial differential equations, with the SS1-type simply supported boundary condition prescribed at all four edges.
PSO based solution methodology is utilized in achieving the global optimal values [5].
In this paper a cross-entropy (CE) based solution methodology is developed in order to cope with complex combinatorial problems.
A genetic algorithm (GA) based solution methodology is developed for the model which is also solved using an optimization package.
A boundary layer theory of shell buckling in conjunction with a perturbation-based solution methodology is employed to predict the size dependency in the buckling loads and postbuckling behavior of silicon nanoshells having various thicknesses.
Finally, a perturbation-based solution methodology is utilized to propose explicit expressions for the nonlocal equilibrium paths associated with the both prebuckling and postbuckling domains of hybrid functionally graded nanoshells subjected to the combination of hydrostatic pressure and lateral electric field.
The solution methodology is based on generating the multiple fractional power series expansion solution in the form of a rapidly convergent series with minimum size of calculations.
This solution methodology is based on a genetic algorithm (GA) with an exponential type weight function, renew operator, and adaptive sampling scheme.
The solution methodology is based on singular integral equations which have resulted from a treatment of the mixed boundary value problem via integral transforms and generalized functions.
The solution methodology is based on a characterization of Nash equilibrium in terms of minima of a function and relies on a metaheuristic optimization approach to find these minima.
The solution methodology is based on Michell's expansion in polar coordinates and Fourier series representation of general boundary conditions developed for plane problems (plane strain and plane stress), encompassing all possible combinations of loading conditions at the boundaries.
