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Nathan Ida

Researcher at University of Akron

Publications -  166
Citations -  3539

Nathan Ida is an academic researcher from University of Akron. The author has contributed to research in topics: Finite element method & Boundary value problem. The author has an hindex of 20, co-authored 165 publications receiving 3281 citations. Previous affiliations of Nathan Ida include Colorado State University.

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Journal ArticleDOI

In the Use of Parametric and Non Parametric Algorithms for the Non Destructive Evaluation of Concrete Structures

TL;DR: Three imaging methods are used to reconstruct the geometric and dielectric characteristics of buried cylinders and qualitative comparisons between these methods based on different performance parameters with respect to the discrepancy between calculated and true object characteristics are made.
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Use of the perturbation technique for implementation of surface impedance boundary conditions for the FDTD method

TL;DR: In this paper, a new approach to implement a surface impedance boundary condition (SIBC) for the FDTD method is proposed, where the explicit FDTD formulation for the boundary cell closest to the surface of a conducting body is obtained using the perturbation technique in the small parameter proportional to the ratio of the values of the electric field at the opposite sides of the cell.
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Three-dimensional p-adaptive computation of electrostatic force and energy

TL;DR: In this paper, a p-adaptive finite element method for electrostatic force and energy computation based on the constitutive error criterion was proposed and implemented on a three-dimensional mixed polyhedral grid.
Book ChapterDOI

Development of A 3-D Eddy Current Model for Nondestructive Testing Phenomena

TL;DR: 3-D eddy current model is a natural and obvious extension of the 2-D modeling capabilities available today and is particularly valuable since the interaction between applied fields, induced currents and complicated material discontinuities cannot be described by closed form equations nor can they be approximated by2-D geometries.
Journal ArticleDOI

Computation of magnetostatic field using second order edge elements in 3D

TL;DR: In this paper, second order edge elements have been applied to solving magnetostatic problems and the performances of these elements are compared through an example of magnetic circuit, where the current density is represented by the curl of a source field.