Battery Energy Storage (BES)

This technology represent a battery electric energy storage device. It charges and discharges electric energy. It has the following properties, to be defined in the input file

Attribute

Unit

Data type

Description

deployment

bool

If set to ‘true’, the technology will be considered in the energy system model (this does not necessarily mean it will be used). Only relevant for optimisation.

force_asynchronous_prod_con

bool

If set to ‘true’, the tes cannot be charged and discharged simultaneously

eta_chg_dchg

float

Charging and discharging efficiency (fixed). Roundtrip-efficiency is calculated as eta_chg_dchg*eta_chg_dchg.

bes_gamma

1/timestep

float

Loss rate: fraction of electricity lost during one timestep (e.g. 1 hour)

capacity_kWh

kWh

float

Storage capacity.

chg_dchg_per_cap_max

1/timestep

float

Max. charge/discharge (kW) per storage cap (kWh) per timestep.

initial_charge

float

Initial charge of battery (fraction of total storage capacity)

optimized_initial_charge

bool

co2_intensity

kg CO2/kWh

float

Carbon-dioxide intensity of technology output (annual average value).

lifetime

years

int

Expected lifetime of technology before replacement is required.

interest_rate

float

Interest rate for computing levelised costs (if required).

capex

CHF/kWh

CAPEX cost of technology per unit of capacity.

maintenance_cost

CHF/kWh/year

float

OPEX of the technology

Name

Standard Value

Description

deployment

True

Defines whether this technology is deployed

force_asynchronous_prod_con

global variable

If True, charging and discharging
at the same time is not possible

eta_chg_dchg

0.95

Efficiency of charging and discharging

bes_gamma

0.001

Storage losses

capacity_kWh

‘inf’



chg_dchg_per_cap_max

0.1

Maximum charge or discharge
flow per time unit (per hour)

initial_charge

global variable

initial charge of the battery at t=0

optimized_initial_charge



True



If True, initial_charge is
determined within the optimization
s.t. the initial charge
and the final charge are the same

co2_intensity

0

CO_2 intensity

lifetime

10

Lifetime of the battery, in years

interest_rate

global variable

interest rate for LCC calculation

capex

500

Capital expenditure per kWh

maintenance_cost

2.0

Yearly maintenance cost per kWh

The variables of the

Contained energy

q_e_bes

Charging power

u_e_bes

Discharging power

v_e_bes

Storage losses

l_q_e_bes

Charging losses

l_u_e_bes

Discharging losses

l_v_e_bes

The relationship between q_e_bes(t) and q_e_bes(t+1) is given by

\[\mathtt{q\_e\_bes}(t+1) = \mathtt{q\_e\_bes}(t) - \gamma \mathtt{q\_e\_bes}(t) + \eta \mathtt{u\_e\_bes}(t+1) - (1/\eta) \mathtt{v\_e\_bes}(t+1)\]

where we refer to bes_gamma as \(\gamma\) and to eta_chg_dchg as \(\eta\). Importantly, the charging and discharging powers are measured at the system connection, not directly at the storage. Therefore, the amount of energy charged into the storage is smaller than the charging power u_e_bes and the amount energy discharged from the storage is larger than v_e_bes, both by a factor eta_chg_dchg.

Importantly, the value given in q_e_bes is the stored energy at the end of a given time period.