Abstract:This report summarises the work by the Task Force to review the accuracy of the ruling span method for conductors operated at high temperatures. The basics of the ruling span approximation method have been examined. The traditional ruling span approach can be used with little or no error for a typical overhead line crossing a rolling terrain to predict sags in suspension spans for conductor operating temperatures in the range of 5@C to 7OOC. Sensitivity studies were performed using conductors "Lapwing" and "Te… Show more
“…Predicted displacements of conductor attachments along the line using the ruling span method can be large; sometimes they exceed 3 m (10 ft) in lines with mixed short and long spans over a normal range of operating temperature. Once taken out of travelers, conductor movements along the line with two or more spans of unequal length are restrained by suspension insulator swings [24] [25]. With care, this enhances the accuracy of predicted high-temperature sags compared to rather poor uncertainties of ±20 C° at 100°C when the ruling span method is used [6] [7][24] [25].…”
Section: A Tension Equalization and The Ruling Span Approachmentioning
Recent reviews have shown that many methods can be used for estimating the dynamic thermal capacity of overhead transmission lines. A number of approaches are described and key features of each system are organized. Data from field trials provide a unique basis for assessing the variation in ten different parameters. Characteristics of distributed measurement systems are underscored and contrasted against point measurements systems.
“…Predicted displacements of conductor attachments along the line using the ruling span method can be large; sometimes they exceed 3 m (10 ft) in lines with mixed short and long spans over a normal range of operating temperature. Once taken out of travelers, conductor movements along the line with two or more spans of unequal length are restrained by suspension insulator swings [24] [25]. With care, this enhances the accuracy of predicted high-temperature sags compared to rather poor uncertainties of ±20 C° at 100°C when the ruling span method is used [6] [7][24] [25].…”
Section: A Tension Equalization and The Ruling Span Approachmentioning
Recent reviews have shown that many methods can be used for estimating the dynamic thermal capacity of overhead transmission lines. A number of approaches are described and key features of each system are organized. Data from field trials provide a unique basis for assessing the variation in ten different parameters. Characteristics of distributed measurement systems are underscored and contrasted against point measurements systems.
“…to calculate tensions and sags. With this regard, our mechanical model of the line considers not only that the conductor's temperature can vary span by span due to different weather conditions, but also the mechanical interaction between adjacent spans due to the possible rotation of insulator strings [26]; this means considering both vertical and horizontal components of mechanical tension of conductors, which represents a significant improvement in the analysis of multi-span lines with respect to the conventional simplified "rulingspan" technique [30][33] [34]. A fast Newton-Raphson solving technique allows respecting the requirements of real-time operation.…”
Section: The Deterministic Dtr Procedures Under Testmentioning
confidence: 99%
“…This is the case, for instance, of a HV line that crosses a wide river: in circumstances like this, the sag of the longest span can reach several tens of meters, sags being proportional to the square of the span's length. Simulating intentionally such a realistic but extreme configuration helps understanding what happens in multi-span power lines when the length of different spans is significantly uneven, a situation that could be hardly captured by the conventional "ruling-span" technique [30][33] [34].…”
“…Numerical methods such as finite elements are not commonly used for DLR, because they require specialised software and large computational resources when compared with analytical approximations. As an analytical method, the state change (2) approximates the mechanical tension in an OHL stringing section using the ruling span method [20,21] EA r s m c g 2 24 =…”
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