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Adapt price time series

Adapt price time series

$$p_{new}(t)=p(t)+\alpha\frac{E_f(t)}{E_f(t)+E_r(t)}$$

with old price $p$ at time $t$, produced energy with fossil sources $E_f(t)$, produced energy with renewable sources $E_r(t)$ and factor $\alpha$

Adjust KPIs

Include at least share of renewable energy

Normalize price

Normalize the weighted price between 0 and 1 and test how this influences the algorithms and also the new buildings (own data of PV generation)

Tolovski Reward

Try reward used by Tolovski et al: Advancing renewable Electricity consumption with reinforcement learning

$$r(s,a)=-(Energy_{renewable}-Energy_{demand}(s,a))^2$$

Adapt available renewable Energy

There is too much energy available: Every building could quite easly shift its loading such that it only uses renewable Energy. Not realistic! -> Limit available energy

Assumption: The total amount of produced energy $E_f(t)+E_r(t)$ in the fuel_mix data is equivalent to the total demand $D(t)$ at this time point $t$: $$E_f(t)+E_r(t)=D(t)$$

Idea:

  • Preprocessing:
    • Calculate the share of renewables in the fuel_mix data $\frac{E_r(t)}{E_r(t)+E_f(t)}=\frac{E_r(t)}{D(t)}$
    • Calculate the median $\bar{E}_{b,net}^x$ over $x$ time step simulations of the net energy consumption of building $b$
  • Training (+ Evaluation ?): At each time point
    • Calculate $E_r^b(t)=\frac{E_r(t)}{D(t)}\sum_b \bar{E}_{b,net}^x$ over all included buildings $b$ such that the relative share is the same for the reduced absolute demand

Building PV generation

Change PV generation of the building files such that they are better correlated to the DHI/DNI

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