Abstract:Nowadays energy storage is strongly needed to allow grid safety and stability due to the wide penetration of renewable plants. Mainly economic and technological issues impede a relevant integration of conventional storage devices in the energy system. In this scenario, the hybridization of different storage technologies can be a techno-economic solution useful to overcome these issues and promote their diffusion. Hybridization allows multi-operation modes of the Energy Storage System (ESS), merging the positiv… Show more
“…The main components of investment costs, in the case of the WPP-FESS system, are related to the purchase of turbines and energy storage facilities; however, the costs of energy resources analysis and project documentation cannot be omitted. Considering the arrangement of a wind power plant with a N WT number of turbines with energy storage systems (number of storage systems-N WE ), the vector K = i(y) , for the investment project carried out for a period longer than one year, for year y takes the following form: (11) where: k, n-wind turbine and energy storage system indices, K TW(y)(k) -cost of purchasing the k-th wind turbine in year y, K TTW(y)(k) -cost of transporting the k-th wind turbine to the installation site in year y, K MTW(y)(k) -cost of installing the k-th wind turbine in year y, K FTW(y)(k) -cost of site preparation and construction of foundations for the k-th wind turbine in year y, K ME(y)(n) -total cost of the n-th energy storage system with control systems and transport in year y, K DP(y) -cost of design documentation prepared in year y, K AZE(y) -cost of analysis of energy resources in year y.…”
Section: Optimisation Objective Unit Costs Of Electricity Generationmentioning
confidence: 99%
“…The variables listed are found in the objective function in an implicit form, and their values are related to the investment component (dependency (11)) and operational component (dependency (12)).…”
Section: Objective Function Decision Variables Restrictionsmentioning
confidence: 99%
“…Among the types of energy storage systems used, the most important are electrochemical, compressed air, pumped-storage plants and, increasingly, flywheel [8][9][10][11]. The choice of the type of energy storage system results from its operation type (number of charges and discharges, charging speed, service life, maximum depth of discharge, operating temperature range, etc.).…”
The paper presents issues of optimisation of a wind power plant–energy storage system (WPP-ESS) arrangement operating in a specific geographical location. An algorithm was developed to minimise the unit discounted cost of electricity generation in a system containing a wind power plant and flywheel energy storage. In order to carry out the task, population heuristics of the genetic algorithm were used with modifications introduced by the author (taking into account the coefficient of variation of the generation in the quasi-static term of the penalty and the selection method). The set of inequality restrictions related to the technical parameters of turbines and energy storage and the parameters of energy storage management has been taken into account with the application of the Powell–Skolnick penalty function (Michalewicz modification). The results of sample optimisation calculations for two wind power plants of 2 MW were presented. The effects achieved in the process of optimisation were described—especially the influence of the parameters of the energy storage management system on the unit cost of electricity generation. The use of a system with higher unit costs of energy generation compared to independently operating wind turbines was justified in the context of improving the conditions of compatibility with the power system—the strategy belongs to a power firming group.
“…The main components of investment costs, in the case of the WPP-FESS system, are related to the purchase of turbines and energy storage facilities; however, the costs of energy resources analysis and project documentation cannot be omitted. Considering the arrangement of a wind power plant with a N WT number of turbines with energy storage systems (number of storage systems-N WE ), the vector K = i(y) , for the investment project carried out for a period longer than one year, for year y takes the following form: (11) where: k, n-wind turbine and energy storage system indices, K TW(y)(k) -cost of purchasing the k-th wind turbine in year y, K TTW(y)(k) -cost of transporting the k-th wind turbine to the installation site in year y, K MTW(y)(k) -cost of installing the k-th wind turbine in year y, K FTW(y)(k) -cost of site preparation and construction of foundations for the k-th wind turbine in year y, K ME(y)(n) -total cost of the n-th energy storage system with control systems and transport in year y, K DP(y) -cost of design documentation prepared in year y, K AZE(y) -cost of analysis of energy resources in year y.…”
Section: Optimisation Objective Unit Costs Of Electricity Generationmentioning
confidence: 99%
“…The variables listed are found in the objective function in an implicit form, and their values are related to the investment component (dependency (11)) and operational component (dependency (12)).…”
Section: Objective Function Decision Variables Restrictionsmentioning
confidence: 99%
“…Among the types of energy storage systems used, the most important are electrochemical, compressed air, pumped-storage plants and, increasingly, flywheel [8][9][10][11]. The choice of the type of energy storage system results from its operation type (number of charges and discharges, charging speed, service life, maximum depth of discharge, operating temperature range, etc.).…”
The paper presents issues of optimisation of a wind power plant–energy storage system (WPP-ESS) arrangement operating in a specific geographical location. An algorithm was developed to minimise the unit discounted cost of electricity generation in a system containing a wind power plant and flywheel energy storage. In order to carry out the task, population heuristics of the genetic algorithm were used with modifications introduced by the author (taking into account the coefficient of variation of the generation in the quasi-static term of the penalty and the selection method). The set of inequality restrictions related to the technical parameters of turbines and energy storage and the parameters of energy storage management has been taken into account with the application of the Powell–Skolnick penalty function (Michalewicz modification). The results of sample optimisation calculations for two wind power plants of 2 MW were presented. The effects achieved in the process of optimisation were described—especially the influence of the parameters of the energy storage management system on the unit cost of electricity generation. The use of a system with higher unit costs of energy generation compared to independently operating wind turbines was justified in the context of improving the conditions of compatibility with the power system—the strategy belongs to a power firming group.
“…To analyze the dynamic characteristic of renewable energy generation systems, one second is selected as the simulation cycle in [13] to configure the capacity of a flywheel battery hybrid energy storage system. However, Barelli L. et al do not take system economy into account.…”
Abstract:With the rapid development of industry, more fossil energy is consumed to generate electricity, which increases carbon emissions and aggravates the burden of environmental protection. To reduce carbon emissions, traditional centralized power generation networks are transforming into distributed renewable generation systems. However, the deployment of distributed generation systems can affect power system economy and stability. In this paper, under different time scales, system economy, stability, carbon emissions, and renewable energy fluctuation are comprehensively considered to optimize battery and super-capacitor installation capacity for an off-grid power system. After that, based on the genetic algorithm, this paper shows the optimal system operation strategy under the condition of the theoretical best energy storage capacity. Finally, the theoretical best capacity is tested under different renewable energy volatility rates. The simulation results show that by properly sizing the storage system's capacity, although the average daily costs of the system can increase by 10%, the system's carbon emissions also reduce by 42%. Additionally, the system peak valley gap reduces by 23.3%, and the renewable energy output's fluctuation range and system loss of load probability are successfully limited in an allowable range. Lastly, it has less influence on the theoretical best energy storage capacity if the renewable energy volatility rate can be limited to within 10%.
“…The system allows the simultaneous acquisition of both electrical and thermal outputs while at the same time there is a reduction in the PV module electrical efficiency by preventing the temperature increase in the solar cells caused by the solar radiation. The loss reduction is achieved due to the use of coolant (water), which flows through the solar collector unit [24]. This paper is intended to expand a previous work of the authors [25] and it is organised as follows: Section 2 describes the Solarus PVT solar collector, which was used to validate the model; Section 3 describes the accomplished methodology to define the C-PV collector geometry related to The spring/fall MaReCo is another prototype, is used to maximise the efficiency of the system during the spring and the fall.…”
Solar concentrator photovoltaic collectors are able to deliver energy at higher temperatures for the same irradiances, since they are related to smaller areas for which heat losses occur. However, to ensure the system reliability, adequate collector geometry and appropriate choice of the materials used in these systems will be crucial. The present work focuses on the re-design of the Concentrating Photovoltaic system (C-PV) collector reflector presently manufactured by the company Solarus, together with an analysis based on the annual assessment of the solar irradiance in the collector. An open-source ray tracing code (Soltrace) is used to accomplish the modelling of optical systems in concentrating solar power applications. Symmetric parabolic reflector configurations are seen to improve the PV system performance when compared to the conventional structures currently used by Solarus. The parabolic geometries, using either symmetrically or asymmetrically placed receivers inside the collector, accomplished both the performance and cost-effectiveness goals: for almost the same area or costs, the new proposals for the PV system may be in some cases 70% more effective as far as energy output is concerned.
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