Modelica.Magnetic.QuasiStatic.FundamentalWave.Losses

Loss models

Information

Extends from Modelica.Icons.Package (Icon for standard packages).

Package Content

Name Description
Modelica.Magnetic.QuasiStatic.FundamentalWave.Losses.StrayLoad StrayLoad Model of stray load losses dependent on current and speed
Modelica.Magnetic.QuasiStatic.FundamentalWave.Losses.PermanentMagnetLosses PermanentMagnetLosses Model of permanent magnet losses dependent on current and speed

Modelica.Magnetic.QuasiStatic.FundamentalWave.Losses.StrayLoad Modelica.Magnetic.QuasiStatic.FundamentalWave.Losses.StrayLoad

Model of stray load losses dependent on current and speed

Information

Stray load losses are modeled similar to standards EN 60034-2 and IEEE 512, i.e., they are dependent on square of current, but without scaling them to zero at no-load current.

For an estimation of dependency on varying angular velocity see: [Lang1984]

The stray load losses are modeled such way that they do not cause a voltage drop in the electric circuit. Instead, the dissipated losses are considered through an equivalent braking torque at the shaft.

The stray load loss torque is

  tau = PRef/wRef * (i/IRef)^2 * (w/wRef)^power_w

where i is the current of the machine and w is the actual angular velocity. The dependency of the stray load torque on the angular velocity is modeled by the exponent power_w.

See also

StrayLoad parameters

If it is desired to neglect stray load losses, set strayLoadParameters.PRef = 0 (this is the default).

Extends from Modelica.Electrical.QuasiStationary.MultiPhase.Interfaces.OnePort, Modelica.Electrical.Machines.Interfaces.FlangeSupport (Shaft and support), Modelica.Thermal.HeatTransfer.Interfaces.PartialElementaryConditionalHeatPortWithoutT (Partial model to include a conditional HeatPort in order to dissipate losses, used for textual modeling, i.e., for elementary models).

Parameters

NameDescription
mNumber of phases
strayLoadParametersStray load loss parameters
useHeatPort=true, if heatPort is enabled

Connectors

NameDescription
plug_pPositive quasi-static polyphase plug
plug_nNegative quasi-static polyphase plug
flangeShaft end
supportHousing and support
heatPortOptional port to which dissipated losses are transported in form of heat

Modelica.Magnetic.QuasiStatic.FundamentalWave.Losses.PermanentMagnetLosses Modelica.Magnetic.QuasiStatic.FundamentalWave.Losses.PermanentMagnetLosses

Model of permanent magnet losses dependent on current and speed

Information

Permanent magnet losses are modeled dependent on current and speed.

The permanent magnet losses are modeled such way that they do not cause a voltage drop in the electric circuit. Instead, the dissipated losses are considered through an equivalent braking torque at the shaft.

The permanent magnet loss torque is

  tau = PRef/wRef * (c + (1 - c) * (i/IRef)^power_I) * (w/wRef)^power_w

where i is the current of the machine and w is the actual angular velocity. The parameter c designates the part of the permanent magnet losses that are present even at current = 0, i.e. independent of current. The dependency of the permanent magnet loss torque on the stator current is modeled by the exponent power_I. The dependency of the permanent magnet loss torque on the angular velocity is modeled by the exponent power_w.

See also

Permanent magnet loss parameters

If it is desired to neglect permanent magnet losses, set strayLoadParameters.PRef = 0 (this is the default).

Extends from Modelica.Electrical.Machines.Interfaces.FlangeSupport (Shaft and support), Modelica.Thermal.HeatTransfer.Interfaces.PartialElementaryConditionalHeatPortWithoutT (Partial model to include a conditional HeatPort in order to dissipate losses, used for textual modeling, i.e., for elementary models).

Parameters

NameDescription
mNumber of phases
permanentMagnetLossParametersPermanent magnet loss parameters
useHeatPort=true, if heatPort is enabled

Connectors

NameDescription
flangeShaft end
supportHousing and support
heatPortOptional port to which dissipated losses are transported in form of heat
Automatically generated Thu Dec 19 17:20:05 2019.