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Скачать или смотреть PELICAN OPTIMIZATION ALGORITHM-ENHANCING VOLTAGE-POWER LOSS REDUCTION BY PV DISTRIBUTED GENERATIONS

  • VERILOG COURSE TEAM-ELECTRICAL PROJECTS
  • 2025-04-24
  • 17
PELICAN OPTIMIZATION ALGORITHM-ENHANCING VOLTAGE-POWER LOSS REDUCTION BY PV DISTRIBUTED GENERATIONS
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Описание к видео PELICAN OPTIMIZATION ALGORITHM-ENHANCING VOLTAGE-POWER LOSS REDUCTION BY PV DISTRIBUTED GENERATIONS

DESIGN DETAILS
Generally, electrical power distribution networks are a significant part of the energy supply chain. The main concept behind solar distributed generation (DG) units is based on the use of small electrical power plants that are directly connected to the electric system near to customers. The reduction of power losses this engenders can decrease the electric power that flows into distribution system feeders, leading to positive impacts on voltage stability, voltage profile, and the capacity of the electrical network. Additionally, from the perspective of utility, solar DG units allocated near to loads can dramatically decrease power losses in electrical distribution networks. However, solar DG units must be allocated optimally and correctly to avoid adverse results on electric networks in terms of voltage profiles and power losses throughout the whole network. Here PV (Solar) base DG for 24 hours data is considered to find the impact on the voltage profile of distribution network, its power losses, total efficiency, and cost of the system Thus, this design is based on a simple way to determine optimal location for solar DG units in mesh systems by using POA with the aim of reducing the overall electrical power losses, enhancing the voltage of the network and Cost. The Newton-Raphson method was implemented in a MATLAB to solve the optimization problem in an IEEE 14 and 30 bus meshed system.

The objective function,F(k)=min⁡[f_1+f_2+f_3]
Where,
f_1= Power loss,
f_2= Voltage deviation,
f_3= Cost,

Reference Paper-1: Power system security enhancement in FACTS devices based on Yin–Yang pair optimization algorithm.
Author’s Name: A. Amarendra, L. Ravi Srinivas, and R. Srinivasa Rao
Source: Springer
Year: 2022

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