2020
DOI: 10.3390/en13123288
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Development of Future Compact and Eco-Friendly HVDC Gas-Insulated Systems: Shape Optimization of a DC Spacer Model and Novel Materials Investigation

Abstract: Testing and validating the electrical insulation performance of full-size compact high-voltage direct current (HVDC) gas-insulated systems, gas-insulated transmission lines (GIL) and gas-insulated switchgears (GIS) is very costly and take long time. Therefore, a reduced scale system was designed and constructed to study thoroughly the spacer’s performance when subjected to higher electric fields under HVDC with different shapes, made of new advanced materials, and housed in new SF6-free gas environment. Since … Show more

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Cited by 11 publications
(7 citation statements)
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“…Generally the electrical conductivity of solid parts depend both on temperature T and electric field E, that is σ I = σ I (T , E). As an example, for the Alumina (Al 2 O 3 )filled epoxy resin through relation [11] σ…”
Section: Numerical Modeling Of Hvdc-gis Components a Electric Field M...mentioning
confidence: 99%
See 1 more Smart Citation
“…Generally the electrical conductivity of solid parts depend both on temperature T and electric field E, that is σ I = σ I (T , E). As an example, for the Alumina (Al 2 O 3 )filled epoxy resin through relation [11] σ…”
Section: Numerical Modeling Of Hvdc-gis Components a Electric Field M...mentioning
confidence: 99%
“…When dealing with nonlinear resistive field grading materials (FGM), for electric fields below the switching value E 1 kV/mm the material behaves as dielectric, while for stresses E > E 1 the material become conductive and consequently a significant increase of Joule heating takes place. The electrical conductivity of such materials can be expressed as [11] σ…”
Section: Numerical Modeling Of Hvdc-gis Components a Electric Field M...mentioning
confidence: 99%
“…As reported in [7], the surface charging depends on normal and tangential components of the electric field on the solid insulator at the initial capacitive state [51]. With the purpose of reducing the charge accumulation and mitigate the probability of surface flashover, the field components can be minimized through a shape optimization of the insulator [52]. In this case, the minimization problem can be defined as a multiobjective optimization problem [53], where the design variables define the shape of the insulator surface and the objective function becomes a vector constituted by the normal E n and tangential E t (or its gradient ∇E t ) components of electric field on solid insulator, i.e.,…”
Section: Shape Optimization Of Insulatormentioning
confidence: 99%
“…Liang et al optimised the shape of the insulator by adjusting the tilt angle to change the surface normal electric field [18]. Instead of employing any optimisation algorithm, Zebouchi et al performed a parametric sweep of selected geometric control parameters to obtain the optimal insulator shape [19]. Hasegawa et al [20] and Ma et al [21] both achieved shape optimisation by comparing the surface charge and electric field distributions of insulators with different shapes.…”
Section: Introductionmentioning
confidence: 99%
“…Instead of employing any optimisation algorithm, Zebouchi et al. performed a parametric sweep of selected geometric control parameters to obtain the optimal insulator shape [19]. Hasegawa et al.…”
Section: Introductionmentioning
confidence: 99%