DocumentCode
1227221
Title
Theoretical model to calculate steady-state and transient ampacity and temperature in buried cables
Author
Garrido, Carlos ; Otero, Antonio F. ; Cidrás, José
Author_Institution
Dept. of Electr. Eng., Univ. of Vigo, Spain
Volume
18
Issue
3
fYear
2003
fDate
7/1/2003 12:00:00 AM
Firstpage
667
Lastpage
678
Abstract
The temperature distribution and ampacity in a multilayered soil surrounding a system of three cables are calculated in the steady state and in emergency situations. In this paper, we present the mathematical model, which solves the heat diffusion equation in cylindrical coordinates inside the cables and in Cartesian coordinates in the surrounding soil. The finite difference method is used to solve the equations. In order to reduce the number of points studied that are of no interest to the results, a variable step discretization is used. Here, we present the development of the model and the effect of some of the parameters which influence the convergence and accuracy of the method. The application of the model in different configurations and situations is given in the second part of this work, sent for publication at the same time. The model is applicable to the study of buried cables in both the steady state and transient states for short-circuit and overload situations.
Keywords
finite difference methods; power cables; short-circuit currents; soil; temperature distribution; thermal analysis; underground cables; Cartesian coordinates; buried cables; cylindrical coordinates; finite difference method; heat diffusion equation; mathematical model; overload situation; short-circuit situation; steady-state ampacity; surrounding soil; temperature distribution; thermal analysis; transient ampacity; variable step discretization; Cables; Convergence; Difference equations; Finite difference methods; Insulation; Mathematical model; Soil; Steady-state; Temperature distribution; Transient analysis;
fLanguage
English
Journal_Title
Power Delivery, IEEE Transactions on
Publisher
ieee
ISSN
0885-8977
Type
jour
DOI
10.1109/TPWRD.2002.801429
Filename
1208340
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