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Journal ArticleDOI

Eddy Current Distribution in Cylindrical Shells of Finite Length and of One Cylindrical Boundary Due to Axial Currents Part II: Cylindrical Hole with Non-Symmetrical Excitation

TLDR
In this article, a cylindrical hole in a conducting material between two parallel planes is considered, and the distribution of the proximity effect is determined analytically by solving the differential equation for penetration of currents and appropriately applying boundary conditions.
Abstract
Axial currents of power frequency flowing in filaments of infinite length parallel to a cylindrical shell of finite length and of one cylindrical boundary give rise to eddy currents in the conducting material of the shell due to proximity effect. The shell considered, consists of a cylindrical hole in a conducting material between two parallel planes. The current filament is placed inside the hole at an arbitrary but known position. The distribution of the proximity effect is determined analytically by solving the differential equation for penetration of currents and appropriately applying boundary conditions. The loss is also determined. The material of the shell is considered to be non- magnetic.

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Citations
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Journal ArticleDOI

Theory of magnetic levitation for biaxial systems

TL;DR: In this article, the magnetic suspension system consisting of a metallic cylindrical shell encircling an alternating current filament is analyzed by vector field methods for arbitrary relative orientations of shell and current axes.
Journal ArticleDOI

EDDY Curreng Distribution in Cylindrical Shells of Finite Length of One Cylindrical Boundary Due to Axial Currents Part III: Solid Cylinder

TL;DR: In this paper, the distribution of the proximity effect current density is determined analytically by solving the differential equation for penetration of currents and appropriately applying boundary conditions, and the loss is also determined.
References
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Journal ArticleDOI

Eddy Current Distribution in Cylindrical Shells of Infinite Length Due to Axial Currents Part I: Shells of One Boundary

TL;DR: In this paper, the distribution of both these currents is determined analytically by solving the differential equation for penetration of currents in the conducting material and appropriatelly applying boundary conditions, and the phase difference of the current density at every point of the cross section and the loss are also determined.
Journal ArticleDOI

Eddy Current Distribution in Cylindrical Shells of Infinite Length Due to Axial Currents Part II: Shells of Finite Thickness

TL;DR: In this article, the distribution of both these currents is determined analytically by solving the differential equation for penetration of currents in the conducting material and appropriately applying boundary conditions, and the phase difference of the current density at any point of the crossection and the loss are also determined.
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