IEEE PES General Meeting 2010
DOI: 10.1109/pes.2010.5590107
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A Finite Element approach for calculating electrical parameters of umbilical cables

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Cited by 10 publications
(23 citation statements)
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“…3.2 is first applied to each hole independently. An equivalent current (11) is introduced on the boundary of the hole, and related to the equivalent currents present inside that specific hole through (22). Then, one integral per hole is added to the right hand side of (26).…”
Section: Extension To Hollow Conductors and Multiple Holesmentioning
confidence: 99%
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“…3.2 is first applied to each hole independently. An equivalent current (11) is introduced on the boundary of the hole, and related to the equivalent currents present inside that specific hole through (22). Then, one integral per hole is added to the right hand side of (26).…”
Section: Extension To Hollow Conductors and Multiple Holesmentioning
confidence: 99%
“…Impedance is evaluated at 31 frequency points logarithmically spaced between 1 Hz and 1 MHz. In MoM-SO, we set to 4 the order N p and N of the Fourier expansions (3), (4), (10), and (11). This value is sufficient to accurately describe proximity effects even when the SC cables are close to each other [25].…”
Section: Geometrical and Materials Propertiesmentioning
confidence: 99%
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“…Unfortunately, such formulas neglect proximity effects, which are strong in cables because of the tight spacing between conductors. Numerical tools based on the finite-element method (FEM) [7,8,9,10] or conductor partitioning [11,12,13,14] capture proximity effects inside the cable. However, these techniques require a fine discretization of the cable cross section in order to accurately capture skin effect, which leads to a large number of unknowns and long computational time.…”
Section: Introductionmentioning
confidence: 99%
“…/ denotes a differentiation with respect to the argument. Finally, let the regular and the outgoing (radiating) cylindrical vector waves v m .r,˛/ and u m .r,˛/ be defined as in (1) where C m . / is chosen as the regular Bessel functions J m .Ä / and the Hankel functions of the first kind H .1/ m .Ä /, respectively.…”
Section: Expansion Of the Electric Dyadic Green's Function In Cylindrmentioning
confidence: 99%