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This paper proposes a Polynomial Chaos type spectral approach based on orthogonal function expansion.
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It is worth noting that the Euler polynomials are not based on orthogonal functions, nevertheless, they possess the operational matrix of integration.
A new reconstructed Discontinuous Galerkin (rDG) method, based on orthogonal basis/test functions, is developed for fluid flows on unstructured meshes.
The proposed methods are (explicitly or implicitly) based on orthogonal score functions that protect against moderate model selection mistakes, which are often inevitable in the approximately sparse model considered in the present article.
In this paper, a kind of indicator function based on orthogonal complex contrasts is introduced to represent general factorial designs and its significance on projection designs is presented.
The better one of two parts in two parents is chosen by evaluating the contribution of the individual parts to the fitness function based on orthogonal experimental design.
The present method is a combination of finite element analysis and refined shell theory in which the displacement functions are derived from the exact solution of refined shell equations based on orthogonal curvilinear co-ordinates.
On the other hand, an orthogonal learning (OL) strategy based on orthogonal experimental design is presented.
On the other hand, an orthogonal learning (OL) strategy based on orthogonal experimental design is employed.
This article describes several linear pretreatments based on orthogonal projections.
reactive magnetron sputtering at room temperature based on orthogonal design.
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