Linear method for steady-state analysis of radial distribution systems
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The square amplitudes of the nodal voltages are linearly related to the variations of the active and reactive powers injected in each node with respect to their base-case values.
“The square amplitudes of the nodal voltages (22) are linearly related to the variations of the active and reactive powers injected in each node with respect to their values in the base case, represented by superscript 0, as follows”
From Enhancing voltage optimization in distribution networks through flexible operation of EV parking lots (2025) · cites this paper as [32]
The indexed copy contains an IRIS repository page, not the paper’s technical text; the passage labeled “Abstract > 1.1 Articolo in rivista” lists a PDF restricted to authorized users. Searches for squared nodal-voltage amplitudes and for a linear relationship with active and reactive power variations returned no relevant passage. The claim cannot be checked against our copy. (LLM, conf=0.78)
Experimental — accuracy not yet measuredThe constrained Jacobian method proposed in [32] takes advantage of the radial configuration of the network.
“To avoid such drawbacks, the constrained Jacobian method proposed in [32] is used, which takes advantage of the radial configuration of the network.”
From Enhancing voltage optimization in distribution networks through flexible operation of EV parking lots (2025) · cites this paper as [32]
The indexed copy contains an IRIS repository listing, not the paper’s methods text. Its title mentions radial distribution systems, but searches for “constrained Jacobian” and “Jacobian radial distribution systems” found no passage establishing that the paper proposes that method or uses the network’s radial configuration in it. The listing identifies the PDF as restricted to authorized users (Abstract > 1.1 Articolo in rivista; no page number). (LLM, conf=0.76)
Experimental — accuracy not yet measured
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Cited by
Sorted by citations
Di Fazio, A. R., Russo, M., & De Santis, M. (2019) · Energies · doi:10.3390/en12030390 · Cited by 37 · see citing works
Self-citationDe Santis, M., Harighi, T., Di Fazio, A. R., Borghetti, A., & Russo, M. (2025) · Sustainable Energy, Grids and Networks · doi:10.1016/j.segan.2024.101601 · Cited by 9 · see citing works
Self-citation
- Authors
- Di Fazio, A. R., Russo, M., Valeri, S., & De Santis, M.
- Affiliations
- Università degli studi di Cassino e del Lazio Meridionale (IT)
- ORCID
- Russo, Mario
- Venue
- International Journal of Electrical Power & Energy Systems
- Publisher
- Elsevier BV
- Published
- 2018-07
- Volume
- 99
- Pages
- 744-755
- ISSN
- 0142-0615 (ISSN-L)
- OpenAlex
- W2788516711
- Cited by
- 63
- References
- 0
- Citations by year
- 2026: 2 · 2025: 4 · 2024: 7 · 2023: 8 · 2022: 7 · 2021: 9 · 2020: 6 · 2019: 10 · 2018: 9
- FWCI
- 3.25
- Type
- journal article
- Language
- en
- Open access
- green
- hdl.handle.net
- Licence
- cc-by-nc-nd
- www.elsevier.com/tdm/userlicense/1.0/ (tdm)
- Locations
- International Journal of Electrical Power & Energy Systems (publishedVersion)
- Archivio Istituzionale della Ricerca - Università degli Studi della Campania "Luigi Vanvitelli" (submittedVersion)
- Archivio Istituzionale della Ricerca - Università degli Studi di Cassino (submittedVersion, cc-by-nc-nd)
- Topics
- Physical Sciences › Engineering › Electrical and Electronic Engineering › Optimal Power Flow Distribution
- Physical Sciences › Engineering › Electrical and Electronic Engineering › Power System Optimization and Stability
- Physical Sciences › Engineering › Electrical and Electronic Engineering › Smart Grid and Power Systems
- Keywords
- radial distribution systems, linearized power flow, Jacobian method, distributed energy resources, ZIP load model, active and reactive power control, analytical solution, sensitivity analysis, power flow analysis, distributed generation, active demand
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