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Input data filtration and compression were performed through the natural orthogonal functions expansion method.
A closed form substructure approach for circular geometries is obtained by employing the method of wave functions expansion and the image technique.
The plate is assumed to be simply supported at one pair of opposite edges such that trigonometric functions expansion can be used to satisfy the boundary conditions precisely at these two edges.
The wave functions expansion analytical method and the collocation technique numerical method are used, respectively, to satisfy the governing wave equations and the boundary conditions at some selected points.
In this work, orthotropic panel is assumed to be simply supported at one pair of opposite edges and arbitrary boundary conditions at the other edges such that trigonometric functions expansion can be used to satisfy the boundary conditions precisely at simply supported edges.
The CGCNTR shell is assumed to be simply supported at one pair of opposite edges and arbitrary boundary conditions at the other edges such that trigonometric functions expansion can be used to satisfy the boundary conditions precisely at simply supported edges.
Similar(52)
In this paper, based on the law of non-Fourier heat conduction, using the wave function expansion method, the thermal wave scattering and temperature distributions of semi-infinite functionally graded materials containing a spherical inclusion were presented.
Hybrid polynomial correlated function expansion (H-PCFE) is a novel metamodel formulated by coupling polynomial correlated function expansion (PCFE) and Kriging.
The proposed methods couple differential evolution algorithm (DEA) with polynomial correlated function expansion (PCFE).
This paper proposes a Polynomial Chaos type spectral approach based on orthogonal function expansion.
The method of wave function expansion is adopted for the theoretical derivations.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com