<?xml version="1.0" encoding="UTF-8"?>
<Equations Version="12">
    <Equation Name="Qz" AxisLabel="Qz" EQS="USER_FILE" TREE_NODES="User Equations" ID="EQDUSER3" FORMATS="REAL">
        <Definition>This function calculates an Q-factor of a serial resonator.</Definition>
        <Description>This function calculates an Q-factor of a serial resonator. The result is true at only resonance frequency.
</Description>
        <Sources Count="1">
            <Source Name="Data Source" RES="NONE"/>
        </Sources>
        <Arguments Count="1">
            <Arg Index="1" Name="A" RES="Z 11" SourceIndex="0"/>
        </Arguments>
        <Body>FREQ/2*mag(
(A[f+1]-A[f-1])
/(FREQ[f+1]-FREQ[f-1])
/real(A[f]))</Body>
    </Equation>
    <Equation Name="Qy" AxisLabel="Qy" EQS="USER_FILE" TREE_NODES="User Equations" ID="EQDUSER1" FORMATS="REAL">
        <Definition>This function calculates an Q-factor of a paralell resonator.</Definition>
        <Description>This function calculates an Q-factor of a paralell resonator. The result is true at only resonance frequency.
</Description>
        <Sources Count="1">
            <Source Name="Data Source" RES="NONE"/>
        </Sources>
        <Arguments Count="1">
            <Arg Index="1" Name="A" RES="Y 11" SourceIndex="0"/>
        </Arguments>
        <Body>FREQ/2*mag(
(A[f+1]-A[f-1])
/(FREQ[f+1]-FREQ[f-1])
/real(A[f]))</Body>
    </Equation>
    <Equation Name="Lz" AxisLabel="Lz" EQS="USER_FILE" TREE_NODES="User Equations" ID="EQDUSER4" FORMATS="REAL">
        <Definition>This function calculates an equivalent inductance of a serial resonator.</Definition>
        <Description>This function calculates an equivalent inductance of a serial resonator. The result is true at only resonance frequency.
</Description>
        <Sources Count="1">
            <Source Name="Data Source" RES="NONE"/>
        </Sources>
        <Arguments Count="1">
            <Arg Index="1" Name="A" RES="Z 11" SourceIndex="0"/>
        </Arguments>
        <Body>imag(
(A[f+1]-A[f-1])
/(FREQ[f+1]-FREQ[f-1])
)
/2/2/pi</Body>
    </Equation>
    <Equation Name="Cy" AxisLabel="Cy" EQS="USER_FILE" TREE_NODES="User Equations" ID="EQDUSER2" FORMATS="REAL">
        <Definition>This function calculates an equivalent or capacitance for a parelell resonator.</Definition>
        <Description>This function calculates an equivalent  capacitance for a paralell resonator. The result is true at only resonance frequency.
</Description>
        <Sources Count="1">
            <Source Name="Data Source" RES="NONE"/>
        </Sources>
        <Arguments Count="1">
            <Arg Index="1" Name="A" RES="Y 11" SourceIndex="0"/>
        </Arguments>
        <Body>imag(
(A[f+1]-A[f-1])
/(FREQ[f+1]-FREQ[f-1])
)
/2/2/pi</Body>
    </Equation>
</Equations>
