Specification of a cost model for house equipment change scenarios based on global energy consumption estimates (kWh / year)
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We want to estimate the cost balance over the next N years of new energy equipment choices (scenarios below).
Consider the baseline house has standard equipment: electricity or gas hot water tank, electricity or gas heating,
and possibly a wood-burning stove.
Inputs are:
-
Split of the annual energy consumption per component:
- heating,
- hot water,
- electricity misc (lighting, washing machine etc..),
- stove,
- air-conditioning,
- ventilation
-
Current price and evolution of price over the next years (hmm maybe hard to guess) of:
- electricity,
- injected electricity (PV),
- gas,
- wood
To estimate the split of energy, for an electric hot water tank generally, it runs during off-peak hours.
If the electricity consumption per hour is available, it should be possible to have a good estimate of the hot water energy consumption.
One difficulty may be if electricity is used for heating: it may be difficult to isolate the heating energy consumption.
Same difficulty if gas is used both for heating and hot water.
Same difficulty for air-conditioning.
For ventilation, we can estimate an energy loss from the mass flow rate, the house temperature and the exterior température.
scenario 1: move to solar panels
Assumption: self consumption ratio, with one month or season resolution.
The production during winter is lower than in summer, so a production profile must be estimated with month or season resolution
(the delta between winter and summer may be obtained from libraries like pysolar, which provides the solar radiation
for a given location and time).
Possible improvement is to take into account the decrease of solar panel efficiency.
Then we can compute the cost balance of the solar panel over n years:
cost : solar panel initial cost.
benefit:
- n kWh self consumed per month or season, obtained from Solar panel max power times the self consumed ratio.
- reinjected kWh per month or season.
Then integration over one year gives the electricity saving in kWh, and the reinjected kWh.
Note: if we want to estimate the self-consumption ratio, it requires an estimate of electric energy demand per season with hour resolution
and a model for production per season with the same resolution.
scenario 2:
improve wall/roof insulation:
for gas heating, the energy for heating is known.
If gas also serves for hot water, an assumption must be made to discriminate between heating and hot water.
Cost: material and installation initial cost
benefit:
a thermal resistance model can estimate the energy savings (kWh / year),
by computing the delta beween a simulation (Francois' model) with and without the new insulation.
scenario 3:
move to thermal roof panel hot water tank.
We assume the energy demand for hot water is known (kWh / year).
Cost: material and installation initial cost
Benefit:
For a heat pump based system, the COP gives the energy savings.
For a thermal panel system, I don't know if there are estimates of thermal / electric resistance energy ratio.
Certainly depends on the location of the house.
scenario 4:
move to heat pump for heating.
Cost:
material and installation initial cost + periodic controls (but there are also periodic controls for a gas system).
Note: the switch to heat pump may be done only for some rooms, and thus lead to an increase in wood consumption
in case of a mixed wood/heat pump heating configuration.
Benefit:
The main assumption is the COP.
Knowing the energy (kWh / year) for heating, the energy savings can be computed.
scenario 5:
move to double flux ventilation.
TBD
Note: it seems that these scenarios can be combined, and in this case the cost/benefit can be obtained by summing
the cost/benefit of each scenario.
So under the above assumptions, it seems that cost projections for these scenarios can be made based on the annual energy consumption of the house.