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YOKOGAWA WT3002E - Page 145

YOKOGAWA WT3002E
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7-42
IM WT3001E-51EN
Determination of Measurement Functions during Harmonic Measurement
P(k)
S(k)
dc
(when k = 0)
1
(when k = 1)
k
(When k = 2 to max)
Characters/Numbers inside the parentheses of
measurement functions
I
r(k)
2
+ Ij(k)
2
I(dc) = Ir(0)
I(k) =
U
r(k)
2
+ Uj(k)
2
Voltage U( ) [V]
Current I( ) [A]
U(dc) =U
r(0)
U(k) =
Active power P( ) [W]
P(dc) = U
r(0) Ir(0) P(k) = Ur(k) Ir(k) + Uj(k)Ij(k)
S(dc) = P(dc)
Reactive power Q( ) [var]
(TYPE3)*
Apparent power S( ) [VA]
(TYPE3)*
Q(k) = U
r(k) Ij(k) – Uj(k)Ir(k)
Q(dc) = 0
S(k) = P(k)
2
+ Q(k)
2
Power factor λ( )
Phase difference φ( ) [°]
Phase difference with respect to U(1)
φU( ) [°]
Phase difference with respect to I(1)
φI( ) [°]
φU(k) = Phase difference of U(k)
with respect to U(1)
φI(k) = Phase difference of I(k)
with respect to I(1)
λ(k) =
Impedance of the load circuit
Z( ) [Ω]
U(dc)
I(dc)
Z(dc) =
U(k)
I(k)
Z(k) =
Series resistance of the load circuit
Rs( ) [Ω]
P(k)
I(k)
2
P(dc)
I(dc)
2
Rs(dc) =
Rs(k) =
Series reactance of the load circuit
Xs( ) [Ω]
Q(k)
I(k)
2
Q(dc)
I(dc)
2
Xs(dc) =
Xs(k) =
Parallel resistance of the load circuit
Rp( ) [Ω] (= 1/G)
U(k)
2
P(k)
U(dc)
2
P(dc)
Rp(dc) =
Rp(k) =
Parallel reactance of the load circuit
Xp( ) [Ω] (= 1/B)
U(k)
2
Q(k)
U(dc)
2
Q(dc)
Xp(dc) =
Xp(k) =
Measurement Functions during
Harmonic Measurement
Method of Determination, Equation
(Table 1/3)
(Continues on the next page)
λ(dc) =
P(dc)
S(dc)
Total {No ( )}
S = P
2
+ Q
2
U(k)
2
k = min
max
U =
I(k)
2
k = min
max
I =
P(k)
k = min
max
P =
Q(k)
k = min
max
Q =
P
λ =
S
φ(k) = ATAN2{P(k), Q(k)} φ = ATAN2{P, Q}
Regarding ATAN2{x,y} in the equation above:
y
x
When x > 0, tan
–1
{ }
y
x
When x < 0 and y > 0, tan
–1
{ }
+ 180°
y
x
When x < 0 and y < 0, tan
–1
{ }
- 180°
* For details on the type of S and Q equations, see section 5.9 in the User’s Manual IM WT3001E-01EN.
Note
Variables k, r, and j denote the harmonic order, real part, and imaginary part, respectively.
Variables U(k), Ur(k), Uj(k), I(k), Ir(k), and Ij(k) are expressed using rms values.
min denotes the minimum order. You can select 0 (DC component) or 1 (fundamental signal
component) for the minimum order. For details, see section 7.5.
Variable max is the upper limit of measured order. The upper limit is determined
automatically (maximum is 100) by the frequency of the PLL source.
7.11 Harmonic Measurement Specifications

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