Probabilistic assessment of hosting capacity in radial distribution systems
Open accessAbstract
High penetration of distributed generation (DG) is mainly constrained by voltage-related issues. Due to the uncertainties associated with type, size, and location of DGs, it is difficult to quantify their integration limits in distribution networks, i.e., hosting capacity (HC). To address this issue, this paper proposes a probabilistic-based framework to determine the maximum integration limits of DGs considering the voltage rise and voltage deviation constraints. Such framework requires the use of the HC model, which can be formulated as a nonlinear optimization problem. Adding the voltage deviation constraint in the HC problem makes the model unsolvable. We address this issue by proposing a two-step algorithm to linearize the HC model. Then, using the linearized model, a probabilistic framework is proposed for considering the load variability and DGs uncertainties. To validate the efficacy and accuracy of the proposed framework, we identify the HC of a balanced and an unbalanced distribution networks and compare our results with those obtained from comprehensive power flow method and the traditional conservative planning. Finally, using the proposed framework, the impact of voltage deviation constraint, load growth, DG type and network structure on the HC are comprehensively studied using different DG technologies (i.e., Photovoltaics and wind).
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Several studies have utilized the linear programming technique to tackle the huge computational burden of the optimization method.
“In a bid to tackle the challenge of the huge computational burden of the optimization method, several studies have utilized the linear programming technique [96,[121][122][123].”
From Methods and Tools for PV and EV Hosting Capacity Determination in Low Voltage Distribution Networks—A Review (2023) · cites this paper as [96]
Most stochastic HC studies typically include variables from both types of uncertainties without necessarily distinguishing between them.
“Most stochastic HC studies typically include variables from both types of uncertainties without necessarily making a distinction between the two types of uncertainties [95][96][97][98].”
From Methods and Tools for PV and EV Hosting Capacity Determination in Low Voltage Distribution Networks—A Review (2023) · cites this paper as [96]
Cited by
Sorted by citations
Umoh, V., Davidson, I., Adebiyi, A., & Ekpe, U. (2023) · Energies · doi:10.3390/en16083609 · Cited by 71 · see citing works
Yao, H., Qin, W., Jing, X., Zhu, Z., Wang, K., Han, X., & Wang, P. (2022) · Applied Energy · doi:10.1016/j.apenergy.2022.119681 · Cited by 33 · see citing works
- Authors
- Abad, M. S. S., Ma, J., Zhang, D., Ahmadyar, A. S., & Marzooghi, H.
- Affiliations
- The University of Sydney (AU)
- Central Queensland University (AU)
- Venue
- IEEE Transactions on Sustainable Energy
- Published
- 2018-10
- Volume
- 9
- Issue
- 4
- Pages
- 1935-1947
- ISSN
- 1949-3029 (ISSN-L)
- 1949-3037
- OpenAlex
- W2793352959
- Cited by
- 137
- References
- 0
- Citations by year
- 2026: 11 · 2025: 14 · 2024: 19 · 2023: 23 · 2022: 17 · 2021: 21 · 2020: 17 · 2019: 10 · 2018: 5
- FWCI
- 5.07
- Type
- journal article
- Language
- en
- Open access
- green
- figshare.com
- Locations
- IEEE Transactions on Sustainable Energy (publishedVersion)
- Acquire (CQUniversity) (submittedVersion)
- Figshare (submittedVersion, cc-by)
- Funders
- Faculty of Engineering
- IT Mid-Career Research Development Scheme
- Topics
- Physical Sciences › Engineering › Electrical and Electronic Engineering › Optimal Power Flow Distribution
- Physical Sciences › Engineering › Electrical and Electronic Engineering › Electric Power System Optimization
- Physical Sciences › Engineering › Safety, Risk, Reliability and Quality › Power System Reliability and Maintenance
- Keywords
- hosting capacity, radial distribution systems, distributed generation integration, probabilistic analysis, load variation, unbalanced distribution systems, photovoltaics, wind energy, distribution network planning
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