DC Line

Create Function

pandapower.create_dcline(net, from_bus, to_bus, p_mw, loss_percent, loss_mw, vm_from_pu, vm_to_pu, index=None, name=None, max_p_mw=nan, min_q_from_mvar=nan, min_q_to_mvar=nan, max_q_from_mvar=nan, max_q_to_mvar=nan, in_service=True, **kwargs)

Creates a dc line.

INPUT:

from_bus (int) - ID of the bus on one side which the line will be connected with

to_bus (int) - ID of the bus on the other side which the line will be connected with

p_mw - (float) Active power transmitted from ‘from_bus’ to ‘to_bus’

loss_percent - (float) Relative transmission loss in percent of active power: transmission

loss_mw - (float) Total transmission loss in MW

vm_from_pu - (float) Voltage setpoint at from bus

vm_to_pu - (float) Voltage setpoint at to bus

OPTIONAL:

index (int, None) - Force a specified ID if it is available. If None, the index one higher than the highest already existing index is selected.

name (str, None) - A custom name for this dc line

in_service (boolean) - True for in_service or False for out of service

max_p_mw - Maximum active power flow. Only respected for OPF

min_q_from_mvar - Minimum reactive power at from bus. Necessary for OPF

min_q_to_mvar - Minimum reactive power at to bus. Necessary for OPF

max_q_from_mvar - Maximum reactive power at from bus. Necessary for OPF

max_q_to_mvar - Maximum reactive power at to bus. Necessary for OPF

OUTPUT:

index (int) - The unique ID of the created element

EXAMPLE:

create_dcline(net, from_bus=0, to_bus=1, p_mw=1e4, loss_percent=1.2, loss_mw=25, vm_from_pu=1.01, vm_to_pu=1.02)

Input Parameters

net.dcline

Parameter	Datatype	Value Range	Explanation
name	string		name of the generator
from_bus*	integer		Index of bus where the dc line starts
to_bus*	integer		Index of bus where the dc line ends
p_mw*	float	\(>\) 0	Active power transmitted from ‘from_bus’ to ‘to_bus’
loss_percent*	float	\(>\) 0	Relative transmission loss in percent of active power transmission
loss_mw*	float	\(>\) 0	Total transmission loss in MW
vm_from_pu*	float	\(>\) 0	Voltage setpoint at from bus
vm_to_pu*	float	\(>\) 0	Voltage setpoint at to bus
max_p_mw**	float	\(>\) 0	Maximum active power transmission
min_q_from_mvar**	float		Minimum reactive power at from bus
max_q_from_mvar**	float		Maximum reactive power at from bus
min_q_to_mvar**	float		Minimum reactive power at to bus
max_q_to_mvar**	float		Maximum reactive power at to bus
in_service*	bool	True/False	specifies if DC line is in service

*necessary for executing a power flow calculation
**optimal power flow parameter

Note

DC line is only able to model one-directional loadflow for now, which is why p_mw / max_p_mw have to be > 0.

Electric Model

A DC line is modelled as two generators in the loadflow:

The active power at the from side is defined by the parameters in the dcline table. The active power at the to side is equal to the active power on the from side minus the losses of the DC line.

\begin{align*} P_{from} &= p\_mw \\ P_{to} &= - (p\_mw - loss\_mw) \cdot (1 - \frac{loss\_percent}{100}) \end{align*}

The voltage control with reactive power works just as described for the generator model. Maximum and Minimum reactive power limits are considered in the OPF, and in the PF if it is run with enforce_q_lims=True.

Result Parameters

net.res_dcline

Parameter	Datatype	Explanation
p_from_mw	float	active power flow into the line at ‘from_bus’ [MW]
q_from_mvar	float	reactive power flow into the line at ‘from_bus’ [kVar]
p_to_mw	float	active power flow into the line at ‘to_bus’ [MW]
q_to_mvar	float	reactive power flow into the line at ‘to_bus’ [kVar]
pl_mw	float	active power losses of the line [MW]
vm_from_pu	float	voltage magnitude at ‘from_bus’ [p.u]
va_from_degree	float	voltage angle at ‘from_bus’ [degree]
vm_to_pu	float	voltage magnitude at ‘to_bus’ [p.u]
va_to_degree	float	voltage angle at ‘to_bus’ [degree]

\begin{align*} p\_from\_mw &= P_{from} \\ p\_to\_mw &= P_{to} \\ pl\_mw &= p\_from\_mw + p\_to\_mw \\ q\_from\_mvar &= Q_{from} \\ q\_to\_mvar &= Q_{to} \\ va\_from\_degree &= \angle \underline{v}_{from} \\ va\_to\_degree &= \angle \underline{v}_{to} \\ vm\_from\_degree &= |\underline{v}_{from}| \\ vm\_to\_degree &= |\underline{v}_{to}| \\ \end{align*}