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Merge pull request #202 from BESTenergytrade/feature/docu_actor_strat…
…egies Add actor strategies to RTD
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.. _actor_strategies: | ||
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Actor Strategies | ||
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Actor strategies are used to determine the timing of electricity trading, the amount of electrical energy to be traded, | ||
and the order prices (buying and selling) for an actor. Each actor has constraints on when to buy or sell energy based on their | ||
demand and if existing their supply of electrical energy, as well as their battery. The order price of the | ||
actor corresponds to the price of the market maker at the time of electricity trading. In cases where, due to exceeding battery | ||
constraints, energy has to be drawn from or fed into the grid, the actor sends an order with a price that corresponds to the | ||
market maker prices (incl. grid fees). This way a successful trade is guaranteed. | ||
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There are four different actor strategies. Strategy 0 represents the simplest case, which is only based on the market maker's | ||
electricity price of the current time slot. The other three strategies represent forecast-based, | ||
market-oriented alternatives: The market maker's price time series as well as the actor's demand and supply of | ||
electrical energy are considered for the near future given the configured horizon. Thus, the timing of | ||
electricity trading based on future market maker prices permits the actor to | ||
plan ahead in order to save costs or achieve higher profits through smart trading. | ||
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The extent to which matches are realized as a trade with the market maker depends on further orders from other actors given | ||
the selected matching algorithm, applied grid fees and additional pricing strategies | ||
(cf. :ref:`pricing_strategies` and :ref:`matching_algorithms`). As a result, this allows the actor - within its constraints - to | ||
purchase energy at a lower price or sell energy at a higher price with respect to the guaranteed trading with the market maker. | ||
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The four actor strategies build on each other and are characterized by different features: | ||
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+--------------------------+--------------+--------------+--------------+--------------+ | ||
| | Strategy 0 | Strategy 1 | Strategy 2 | Strategy 3 | | ||
+==========================+==============+==============+==============+==============+ | ||
| Forecast based purchase | | x | x | x | | ||
+--------------------------+--------------+--------------+--------------+--------------+ | ||
| Forecast based sale | | | x | x | | ||
+--------------------------+--------------+--------------+--------------+--------------+ | ||
| Time arbitrage | | | | x | | ||
+--------------------------+--------------+--------------+--------------+--------------+ | ||
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From left to right, the strategies gain in economic advantage for the actor, but also in complexity. While an actor in | ||
strategy 0 can only directly use or feed in energy from its own generation, in strategies 1 - 3 an actor can also have a | ||
battery storage system, which enables it to temporarily store energy that is not used by the household or, for example, | ||
an electric vehicle. In this way, the strategies serve self-consumption. By also selling electrical energy from the battery | ||
in strategy 2 und 3 the economic efficiency of the generator and the battery storage system is increased. | ||
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Strategy 0 | ||
========== | ||
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Electrical energy is bought or sold at the moment it is needed or there is generation surplus. The energy is traded at | ||
the price at which it is offered by the market maker. Since the future prices of the market maker are not considered and | ||
a battery storage system is not used to improve profits from price fluctuations of the guaranteed market maker prices. | ||
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Strategy 1 | ||
========== | ||
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In strategy 1, the actor trades based on its own residual electricity demand, the state of charge (SOC) of the battery storage system, and | ||
the prices of the market maker in the near future. This makes it possible to derive an ideal time to purchase | ||
electricity that is ahead of actual demand and minimizes the cost of purchasing electricity. This is possible due to the | ||
intermediate storage of energy in the battery. Electricity consumption and purchase can thus be decoupled in terms of | ||
time. Excess energy from own generation is only fed into the grid when the battery storage system has reached a SOC of 1. | ||
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Strategy 2 | ||
========== | ||
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Strategy 2 uses strategy 1 and additionally considers the sale of electrical energy from own generation that has been | ||
stored in the battery storage system. From the boundary conditions of the battery and the electricity generation and | ||
demand, the times are derived at which the sale of electrical energy from the battery and / or current generation | ||
achieves the highest price. Only those amounts of electrical energy are sold that would result in a SOC | ||
above 1 and thus could not be stored. To do this, the algorithm compares the current SOC with the first SOC > 1 that | ||
would result if all unused energy from own generation were stored in the battery. In case the amount of energy that | ||
causes the positive deviation from the SOC of 1 can be sold the optimal time for selling is determined. If additional | ||
energy can be sold it is checked if later time windows with a SOC > 1 can be served and if that would lead to maximum | ||
profit. | ||
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Strategy 3 | ||
========== | ||
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Strategy 3 uses strategy 2 and considers time arbitrage to better exploit the market maker's dynamic prices. | ||
If price fluctuations are strong enough to make it profitable to buy and later sell, the remaining capacity of the | ||
battery is used to conduct this trade. | ||
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