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Potential Gradient In Cables Discussion of the Logarithmic Formula, Its Modification and Effect of Internal Heat

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TLDR
In this paper, it is shown that if the dielectric of a single-conductor concentric cable is homogeneous, the voltage gradient at any diameter x is given by d v/d x = 0.868 V/x log 10 /D/d where V is the voltage between conductor and sheath, D the diameter over the dieellectric and D is the diameter of the conductor.
Abstract
If the dielectric of a single-conductor concentric cable is homogeneous, the voltage gradient at any diameter x is given by d v/d x = 0.868 V/x log 10 /D/d where d v/d x is the voltage gradient or dielectric stress, V the voltage between conductor and sheath, D the diameter over the dielectric and d the diameter over the conductor. A complete discussion of the above formula is followed by considerable experimental data and curves accumulated from many breakdown tests. Results of tests on cables with large ratios of dielectric diameter to conductor diameter are included and a modification of the above theoretical formula is discussed. The modified formula is checked by tests on a special cable which was constructed for this purpose. A new relation between the rupturing gradient at the surface of the conductor and the ratio D/d is suggested and curvnes of experimental data given. Breakdown tests on three-conductor cables are included and the calculated rupturing stresses compared with those for single-conductor ductor cables. Special cables were constructed so that measurements could be made of voltages between layers of insulation. From data obtained from these tests, curves are given showing the change in potential gradient as the internal heat of the cable is increased. Curves are given showing the effect of a change of temperature on the dielectric strenrenth, the stresses and the factor of safety of cables. A complete description is given of the low-capacitance electrostatic voltmeter used in the temperature-potential-gradient tests.

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Citations
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Journal ArticleDOI

Dielectric Field in an Electric Power Cable-II

TL;DR: In this paper, the authors presented a paper in 1919 on the three-conductor cable, giving experimental results for assisting in the calculation of quantities such as capacity, insulation resistance, dielectric loss, temperature rise, etc., and also data on the calculated stresses at various points in the Dielectric.
Journal ArticleDOI

Electric Stresses in Cables

TL;DR: In this article, two theories of electrical failures in cables, at test voltages, are presented; one, known as the maximum stress theory, is based on critical potential gradients, and the other based on the ballast theory, which is a theory of critical current densities.
Journal ArticleDOI

Electric Strength of Solid and Liquid Dielectrics

TL;DR: In this paper, the authors present a summary of existing literature on dielectric properties and their relation to breakdown in non-uniform fields, and a starting point for original research in many directions.
References
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Journal ArticleDOI

The Dielectric Field in an Electric Power Cable

TL;DR: In this paper, the potential and stress distribution of a three-conductor three-phase cable with three-photon voltage was investigated. But the most extensive data are based on measurements made with electrodes in an electrically conducting liquid, thus simulating a homogeneous dielectric.
Book

Voltage testing of cables

TL;DR: In this article, the authors have devised an instrument based on the oscillograph principle, with which the maximum voltage may be determined, regardless of wave form, by submersion, between the conductor and metallic sheath, and between wires.
Journal ArticleDOI

Maximum allowable working voltages in cables

TL;DR: In this article, it was shown that the voltage per unit thickness of insulation is much higher than for the lower voltage cables, because the limiting overall dimensions have necessitated a reduction in the factor of safety, partly compensated for by improvement in the qualities of the insulating materials.
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