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An approach of quantifying of the numerical errors resulting from implementation of formulation 1A is carried out based on Isom's and Tam's test cases.
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We considered two different implementations of Formulation 2, namely: the GESC-based Reduced Model (GSEC-RM) and the Flow-based Reduced Model (Flow- RM).
Its specific responsibilities are formulation and implementation of policy; formulation of the Fisheries Act and associated regulations; enforcement of fisheries-related legislation; management of fisheries resources for sustainable utilization; and involvement of fisheries stakeholders, including those involved in aquaculture, in all aspects of resource management.
We develop a parallel implementation of this formulation using the finite-difference discretization.
The ease of implementation of design, formulation of parameters and encouraging test results indicate potential for real-life application.
The implementation of this formulation requires only C0 continuity of the displacement functions regardless of whether it is added to a first or a higher order shell element.
Recent developments in the theory of Gaussian quadrature and generalized elliptic integrals are used to simplify the implementation of the formulation.
The paper also discusses the development of software implementation of Feldkamp formulation for reconstruction, testing with mathematically simulated phantom, and hardware used in the work.
Both an analytical and a numerical implementation of the formulation are described; each require a description of the connectivity of the tensegrity, with the iterative numerical method also requiring a random starting vector of member force densities.
It is necessary to check the numerical implementation of our formulation.
The results based on the numerical implementation of our formulation have been validated by an independent numerical calculation using the Monte Carlo method.
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