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Extending a Low-order Inhomogeneous Adjoint Equations Model to a Higher-order Model with Verification on Integral Applications by Muhammad Ramzy Altahhan; René van Geemert; Maria Avramova; Kostadin Ivanov is a Engineering article available to read on EtoBox.

What is Extending a Low-order Inhomogeneous Adjoint Equations Model to a Higher-order Model with Verification on Integral Applications about?

A higher-order nodal mathematical inhomogeneous adjoint model conjugate to the NEM-M2B2 nodal diffusion forward model is developed and introduced in this research. Verification of the developed model is presented through applications in perturbation analysis and the IAEA-3D benchmark including adjusted forms of it. This paper’s objective is to explore ways of extending and optimizing a mathematical adjoint capability suitable for use in an industrial reactor code, such that it becomes not merely an approximate but rather the exact adjoint counterpart to the typically used higher-order nodal forward solvers used in mature industrial reactor codes. Specifically, it is investigated how to upgrade an already available lower-order nodal mathematical adjoint solver towards higher-order accuracy. An example of the latter is the lower-order nodal adjoint solver used in the ARTEMIS reactor code, in the technical context of stabilization and acceleration of embedded control rod search mechanisms. Though the latter adjoint solver proved suitable for the needed preconditioning purposes, while also enabling the benefit of computationally very lean adjoint iterations, several future developments

Who reads Extending a Low-order Inhomogeneous Adjoint Equations Model to a Higher-order Model with Verification on Integral Applications?

It is typically read by researchers, students, and practitioners in Engineering.

Author
Muhammad Ramzy Altahhan; René van Geemert; Maria Avramova; Kostadin Ivanov
Publisher
Elsevier BV
Published
2022
Language
EN
Field
Engineering (Physical Sciences)

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