Buildings.Electrical.PhaseSystems.OnePhase

Single phase two connectors AC system

Information

This package declares the functions that are used to implement the AC single phase models.

Extends from PartialPhaseSystem (Base package of all phase systems).

Package Content

Name	Description
j	Return vector rotated by 90 degrees
rotate	Rotate a vector of an angle theta (anti-counterclock)
product	Multiply two complex numbers represented by vectors x[2] and y[2]
divide	Divide two complex numbers represented by vectors x[2] and y[2]
thetaRel	Return absolute angle of rotating system as offset to thetaRef
thetaRef	Return absolute angle of rotating reference system
phase	Return phase
phaseVoltages	Return phase to neutral voltages
phaseCurrents	Return phase currents
phasePowers	Return phase powers
phasePowers_vi	Return phase powers
systemVoltage	Return system voltage as function of phase voltages
systemCurrent	Return system current as function of phase currents
activePower	Return total power as function of phase powers
Inherited
phaseSystemName="OnePhase"	Name of the phase system represented by the package
n=2	Number of independent voltage and current components
m=1	Number of reference angles
Current	Current for connector
Voltage	Voltage for connector
ReferenceAngle	Reference angle for connector
jj	Vectorized version of j

Buildings.Electrical.PhaseSystems.OnePhase.j

Return vector rotated by 90 degrees

Information

Extends from (Return vector rotated by 90 degrees).

Inputs

Type	Name	Default	Description
Real	x[n]

Outputs

Type	Name	Description
Real	y[n]

Modelica definition

redeclare function extends j "Return vector rotated by 90 degrees" algorithm y := {-x[2], x[1]}; end j;

Buildings.Electrical.PhaseSystems.OnePhase.rotate

Rotate a vector of an angle theta (anti-counterclock)

Information

Extends from (Rotate a vector of an angle theta (anti-counterclock)).

Inputs

Type	Name	Default	Description
Real	x[n]
Angle	theta		[rad]

Outputs

Type	Name	Description
Real	y[n]

Modelica definition

redeclare function extends rotate "Rotate a vector of an angle theta (anti-counterclock)" algorithm y[1] := cos(theta)*x[1] - sin(theta)*x[2]; y[2] := sin(theta)*x[1] + cos(theta)*x[2]; end rotate;

Buildings.Electrical.PhaseSystems.OnePhase.product

Multiply two complex numbers represented by vectors x[2] and y[2]

Information

Extends from (Multiply two vectors).

Inputs

Type	Name	Default	Description
Real	x[n]
Real	y[n]

Outputs

Type	Name	Description
Real	z[n]

Modelica definition

redeclare function extends product "Multiply two complex numbers represented by vectors x[2] and y[2]" algorithm z := {x[1]*y[1] - x[2]*y[2], x[1]*y[2] + x[2]*y[1]}; end product;

Buildings.Electrical.PhaseSystems.OnePhase.divide

Divide two complex numbers represented by vectors x[2] and y[2]

Information

Extends from (Divide two vectors).

Inputs

Type	Name	Default	Description
Real	x[n]
Real	y[n]

Outputs

Type	Name	Description
Real	z[n]

Modelica definition

redeclare function extends divide "Divide two complex numbers represented by vectors x[2] and y[2]" algorithm z := {x[1]*y[1] + x[2]*y[2], x[2]*y[1] - x[1]*y[2]}/(y[1]^2 + y[2]^2); end divide;

Buildings.Electrical.PhaseSystems.OnePhase.thetaRel

Return absolute angle of rotating system as offset to thetaRef

Information

Extends from (Return absolute angle of rotating system as offset to thetaRef).

Inputs

Type	Name	Default	Description
Angle	theta[m]		[rad]

Outputs

Type	Name	Description
Angle	thetaRel	[rad]

Modelica definition

redeclare function extends thetaRel "Return absolute angle of rotating system as offset to thetaRef" algorithm thetaRel := 0; end thetaRel;

Buildings.Electrical.PhaseSystems.OnePhase.thetaRef

Return absolute angle of rotating reference system

Information

Extends from (Return absolute angle of rotating reference system).

Inputs

Type	Name	Default	Description
Angle	theta[m]		[rad]

Outputs

Type	Name	Description
Angle	thetaRef	[rad]

Modelica definition

redeclare function extends thetaRef "Return absolute angle of rotating reference system" algorithm thetaRef := theta[1]; end thetaRef;

Buildings.Electrical.PhaseSystems.OnePhase.phase

Return phase

Information

Extends from (Return phase).

Inputs

Type	Name	Default	Description
Real	x[n]

Outputs

Type	Name	Description
Angle	phase	[rad]

Modelica definition

redeclare function extends phase "Return phase" algorithm phase := atan2(x[2], x[1]); end phase;

Buildings.Electrical.PhaseSystems.OnePhase.phaseVoltages

Return phase to neutral voltages

Information

Extends from (Return phase to neutral voltages).

Inputs

Type	Name	Default	Description
Voltage	V		system voltage [V]
Angle	phi	0	phase angle [rad]

Outputs

Type	Name	Description
Voltage	v[n]	phase to neutral voltages [V]

Modelica definition

redeclare function extends phaseVoltages "Return phase to neutral voltages" algorithm v := {V*cos(phi), V*sin(phi)}; end phaseVoltages;

Buildings.Electrical.PhaseSystems.OnePhase.phaseCurrents

Return phase currents

Information

Extends from (Return phase currents).

Inputs

Type	Name	Default	Description
Current	I		system current [A]
Angle	phi	0	phase angle [rad]

Outputs

Type	Name	Description
Current	i[n]	phase currents [A]

Modelica definition

redeclare function extends phaseCurrents "Return phase currents" algorithm i := {I*cos(phi), I*sin(phi)}; end phaseCurrents;

Buildings.Electrical.PhaseSystems.OnePhase.phasePowers

Return phase powers

Information

Extends from (Return phase powers).

Inputs

Type	Name	Default	Description
ActivePower	P		active system power [W]
Angle	phi	0	phase angle [rad]

Outputs

Type	Name	Description
Power	p[n]	phase powers [W]

Modelica definition

redeclare function extends phasePowers "Return phase powers" algorithm p := {P, P*tan(phi)}; end phasePowers;

Buildings.Electrical.PhaseSystems.OnePhase.phasePowers_vi

Return phase powers

Information

Extends from (Return phase powers).

Inputs

Type	Name	Default	Description
Voltage	v[n]		phase voltages [V]
Current	i[n]		phase currents [A]

Outputs

Type	Name	Description
Power	p[n]	phase powers [W]

Modelica definition

redeclare function extends phasePowers_vi "Return phase powers" algorithm p := {v[1]*i[1] + v[2]*i[2], v[2]*i[1] - v[1]*i[2]}; end phasePowers_vi;

Buildings.Electrical.PhaseSystems.OnePhase.systemVoltage

Return system voltage as function of phase voltages

Information

Extends from (Return system voltage as function of phase voltages).

Inputs

Type	Name	Default	Description
Voltage	v[n]		[V]

Outputs

Type	Name	Description
Voltage	V	[V]

Modelica definition

redeclare function extends systemVoltage "Return system voltage as function of phase voltages" algorithm V := Modelica.Fluid.Utilities.regRoot(v*v, delta = 1e-5); end systemVoltage;

Buildings.Electrical.PhaseSystems.OnePhase.systemCurrent

Return system current as function of phase currents

Information

Extends from (Return system current as function of phase currents).

Inputs

Type	Name	Default	Description
Current	i[n]		[A]

Outputs

Type	Name	Description
Current	I	[A]

Modelica definition

redeclare function extends systemCurrent "Return system current as function of phase currents" algorithm I := Modelica.Fluid.Utilities.regRoot(i*i, delta = 1e-5); end systemCurrent;

Buildings.Electrical.PhaseSystems.OnePhase.activePower

Return total power as function of phase powers

Information

Extends from (Return total power as function of phase powers).

Inputs

Type	Name	Default	Description
Voltage	v[n]		phase voltages [V]
Current	i[n]		phase currents [A]

Outputs

Type	Name	Description
ActivePower	P	active system power [W]

Modelica definition

redeclare function extends activePower "Return total power as function of phase powers" algorithm // P = v[1]*i[1] + v[2]*i[2] P := v*i; end activePower;