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Condition monitoring of motor-operated valves in nuclear power plants

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This article deals with a new motor-operated valves (MOVs) condition monitoring method. MOVs mainly consist of an induction machine driving a valve through a mechanical actuator. Such systems need important maintenance policies since they are critical concerning the operational readiness of the safety related systems of nuclear power plants. Unfortunately, today's policies present a major drawback. Indeed, these monitoring techniques rely on the measurement of an internal mechanical quantity and require the presence of human operators in dangerous power plants areas. The aim of this research work is to develop a monitoring method relying exclusively on remote electrical measurements (MOV supply voltages and currents), without the need of any internal MOV quantity. In this article, the instantaneous active power absorbed by the induction machine is first shown to be an interesting electrical quantity to elaborate mechanical failure indicators. An efficient real-time algorithm developed to estimate this physical quantity is then detailed and mechanical failure indicators based on the estimated electrical power are proposed. Finally, their performance is illustrated through experimental data.
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Condition monitoring of motor-operated valves in nuclear power plants
Pierre Granjon
Gipsa-lab / Grenoble University
Grenoble, France
33 4 76 82 71 32
pierre.granjon@grenoble-inp.fr
Abstract
This article deals with a new motor-operated valves (MOVs) condition monitoring method.
MOVs mainly consist of an induction machine driving a valve through a mechanical actuator.
Such systems need important maintenance policies since they are critical concerning the
operational readiness of the safety related systems of nuclear power plants. Unfortunately,
today’s policies present a major drawback. Indeed, these monitoring techniques rely on the
measurement of an internal mechanical quantity and require the presence of human operators
in dangerous power plants areas.
The aim of this research work is to develop a monitoring method relying exclusively on
remote electrical measurements (MOV supply voltages and currents), without the need of any
internal MOV quantity.
In this article, the instantaneous active power absorbed by the induction machine is first
shown to be an interesting electrical quantity to elaborate mechanical failure indicators. An
efficient real-time algorithm developed to estimate this physical quantity is then detailed and
mechanical failure indicators based on the estimated electrical power are proposed. Finally,
their performance is illustrated through experimental data.
1. Introduction
Nuclear power provides about 14% of the world’s electricity, with the United States of
America, France and Japan together accounting for about 50% of nuclear generated
electricity (1). This important production is realized through complex systems subject to
drastic safety constraints: nuclear power plants.
Key components of such systems are motor-operated valves (MOVs), whose condition has to
be continuously monitored in order to ensure power plants security, safety and performance
requirements. Nowadays, condition monitoring of MOVs is usually based on the joint
analysis of electrical supply and internal mechanical quantities. Unfortunately, these methods
require access to the valve and increases radiation exposure of operators, leading to long
overhaul outage and high maintenance costs.
A possible solution is to realise MOVs condition monitoring by using supply voltages and
currents only, without any mechanical measurements. Indeed, electrical quantities are
accessible outside radioactively contaminated areas and allow remote and nonintrusive MOV
testing. However, necessary mechanical information initially given by mechanical
measurements has now to be extracted from MOVs electrical quantities. One possibility is to
use the instantaneous fundamental positive-sequence active power delivered to the MOV.
Indeed, this electrical quantity is closely related to the instantaneous mechanical power
hal-00586633, version 1 - 18 Apr 2011
Author manuscript, published in "The Eighth International Conference on Condition Monitoring and Machinery Failure Prevention
Technologies (CM/MFPT 2011), Cardiff : United Kingdom (2011)"
2
produced by the induction motor of the MOV, and is therefore an image of internal MOVs
mechanical phenomena.
This paper describes a new MOVs condition monitoring method based exclusively on the
analysis of the fundamental positive-sequence active power absorbed by these systems.
Section 2 justifies this approach through a general description of MOVs and of their usual
monitoring techniques. The real-time active power estimation algorithm developed for this
specific application is described in section 3, followed by experimental results in section 4
and some concluding remarks in section 5.
2. Motor-operated valves condition monitoring and problem statement
2.1 Motor-operated valves description
The purpose of motor-operated valves (MOVs) encountered in all nuclear power plants is to
control the flow of fluids in the whole plant fluid system. Their typical constitution is
illustrated in Fig. 1, and consists of three main parts:
- The first element is a three-phase induction machine that drives the system for opening or
closing, depending on its rotation direction.
- The second part is a mechanical actuator whose input is the shaft driven by the induction
machine, and whose output is the valve stem. Its purpose is to transform the output torque of
the induction machine into a vertical translation force applied to the valve stem, the stem
thrust. Indeed, the electrical motor drives a worm gear through a worm fixed on the machine
shaft. The stem nut, driven by the worm gear, then raises or lowers the valve stem depending
on its rotation direction.
- The third and last part of the MOV is a valve which is closed when the valve stem is
lowered and opened in the opposite case.
Figure 1. Schematic representation of a motor-operated valve
The time evolution of some MOV’s physical quantities can help to understand the different
physical phenomena occurring in such a system. Fig. 2 shows the waveforms of the stem
thrust and the electrical apparent power absorbed by the induction machine during opening
and closing strokes.
hal-00586633, version 1 - 18 Apr 2011
3
2.a. opening stroke
2.b. closing stroke
Figure 2. Time waveforms of MOV stem thrust and electrical apparent power
At the beginning of the opening stroke, the stem valve is under pressure in order to maintain
the valve correctly closed, the measured thrust is then strongly negative. Next, the electrical
power transient induced by the induction machine starting is clearly visible around t = 2 s.
Then, the motor drives the mechanical actuator, cancels the pressure in the stem valve (the
stem thrust tends to 0 kN just before t = 3 s) and unseats the valve (positive transient on stem
thrust just after t = 3 s). Afterwards, the valve stem rises up with a constant speed and the
whole MOV is in steady-state operation. The stem thrust and the electrical apparent power are
approximately constant during this long period of time. Just after t = 18 s, the valve stem
reaches its maximal height in the MOV and a sensor stops the induction machine and the
opening stroke ends.
The closing stroke contains similar events. Indeed, the electrical power transient generated by
the motor starting occurs just after t = 1 s and is followed by the long steady-state behaviour
when the stem lowers at constant speed. The valve finally seats around t = 17 s, and the valve
stem is put under pressure (the stem thrust becomes strongly negative) in order to correctly
close the valve. This last event necessitates an important motor torque, and implies an
increase of the electrical power visible on the corresponding curve. The closing stroke is
finally stopped by a torque switch mounted on the motor shaft.
The previous description of MOVs brings to light two types of behaviour for these systems:
- short dynamic behaviours at the beginning and at the end of strokes (motor starting,
actuator locking/unlocking, valve seating/unseating),
- long steady-state behaviours in the middle of strokes (stem rising and lowering).
The above information will be useful to understand MOVs condition monitoring techniques
described in the following paragraph.
2.2 Classical monitoring methods
Most of usual MOVs condition monitoring methods need at the same time stem thrust and
electrical supply quantities measurements in order to elaborate mechanical fault
indicators (2)(3). Unfortunately, stem thrust measurement requires access to the valve for
installation of mechanical transducers. Therefore, these ‘at-the-valve testing methods’ lead to
strong human problems (because of operators radiation exposure) and strong economic
problems (because of maintenance outage and costs). Other existing methods only use
electrical supply quantities to elaborate mechanical fault indicators (4)(5)(6), but they rely on an
hal-00586633, version 1 - 18 Apr 2011
4
electrical model of the induction machine present in the MOV. Consequently, such ‘model-
based methods’ lead to problems in terms of model validity, model identification and model
update usually connected to such approaches. Moreover, all these methods are based on
measurements acquired during dynamic behaviours of the MOVs because their mechanical
parts are then strongly excited. The previous paragraph has shown that such dynamic
behaviour events have very short duration, which most often leads to fault indicators with
strong variability.
Finally, these drawbacks limit the performance of the MOVs condition monitoring methods
usually employed in nuclear power plants.
2.3 Principle of the proposed method
In order to avoid the problems of the previously described classical methods, the method
proposed in this article has the following principles.
First, fault indicators are calculated by using exclusively electrical supply voltages and
currents of the MOV. This approach avoids any at-the-valve measurement and allows remote
testing since such quantities are accessible outside radioactively contaminated areas.
Second, mechanical fault indicators are obtained through the analysis of the instantaneous
fundamental positive-sequence active power absorbed by the induction machine contained by
the MOV. Indeed, the usage of this particular electrical quantity presents numerous
advantages:
- Apart from losses, it is equal to the mechanical power produced at the induction machine
output (7). Therefore, this electrical quantity is closely related to internal mechanical
phenomena occurring in the MOV.
- It is estimated by using the three voltages and currents of the induction machine, and
therefore realizes some kind of data fusion of the whole information contained in this three-
phase system.
- Its estimator is based on a physical definition and not on any induction machine model
contrary to classical methods.
Last, measurement and analysis of electrical supply quantities are done during steady-state
operations of the MOV. As shown in paragraph 2.1, such behaviours have long duration (for
example more than 10 s on Fig. 2) and lead to fault indicators with small variability.
Moreover, the measured physical quantities are stationary during these operations, and
classical signal processing tools such as spectral analysis can be used without any restriction.
Therefore, the proposed method consists of two main steps:
- the real-time estimation of the instantaneous fundamental positive-sequence active power
absorbed by the MOV,
- the analysis of this instantaneous electrical quantity in order to propose efficient
mechanical fault indicators.
These two points are further detailed in the following two sections.
3. Active power estimation algorithm
This section is dedicated to the real-time estimation algorithm of the instantaneous
fundamental positive-sequence active power in three-phase systems. The first paragraph deals
with the physical definition of this quantity, and the second paragraph describes the proposed
algorithm.
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5
3.1 Power definition
A general expression for a three-phase voltage system is:
vat
( )
vbt
( )
vct
( )
"
#
$
$
$
%
&
'
'
'
=
Vacos 2
π
f1t+
ϕ
a
( )
+˜
v
at
( )
Vbcos 2
π
f1t+
ϕ
b
( )
+˜
v
bt
( )
Vccos 2
π
f1t+
ϕ
c
( )
+˜
v
ct
( )
"
#
$
$
$
%
&
'
'
'
,
where
f1
is the fundamental frequency and
˜
v t
( )
are voltage components with frequency
different from
f1
.
Such a system is completely characterized at the fundamental frequency
f1
by the following
vector containing three complex phasors:
Va
Vb
Vc
"
#
$
$
$
%
&
'
'
'
=
Vaej
ϕ
a
Vbej
ϕ
b
Vcej
ϕ
c
"
#
$
$
$
%
&
'
'
'
.
Since Fortescue (8), it is known that such a system is equivalent to its ‘symmetrical
components’:
V+
V
V0
#
$
%
%
%
&
'
(
(
(
=
1
3
Va+aVb+a2Vc
( )
1
3
Va+a2Vb+aVc
( )
1
3
Va+Vb+Vc
( )
#
$
%
%
%
%
%
&
'
(
(
(
(
(
=1
3
1a a2
1a2a
1 1 1
#
$
%
%
%
&
'
(
(
(
Va
Vb
Vc
#
$
%
%
%
&
'
(
(
(
,
where
a=ej2
π
3
is a complex number, and
V+
,
V
and
V0
refer respectively to fundamental
positive-, negative- and zero-sequence components.
This transform is commonly used to analyse three-phase quantities in power networks
because it allows simple and intuitive physical interpretations. Indeed, the positive-sequence
component represents for example the amount of voltage contributing to the power flow from
generators to loads (9). Another useful interpretation is that the torque produced by an
induction motor is determined by the positive-sequence component of its supply voltages (9).
The three-phase voltage system given by Eq. ( 1 ) is now supposed to feed a three-phase
induction machine. Such a load absorbs a three-phase current system and transforms electrical
input power into mechanical output power. Several electrical powers have been defined for
three-phase systems (10), but the fundamental positive-sequence active power plays a very
important role. Indeed, it is known (11) that this power is the only one converted into
mechanical power by a three-phase motor. It is definition, given thanks to symmetrical
components of three-phase voltage and current systems, is the following one:
P
+=3
2
Re V+I+
*
{ }
=3
2
V+I+cos
θ
+
( )
,
hal-00586633, version 1 - 18 Apr 2011
6
where
Re
{ }
is the real part and
*
the complex conjugate.
In this definition,
V+
and
I+
refer respectively to the positive-sequence components of voltage
and current systems, and
θ
+
is the phase difference between them or equivalently the phase
angle of the complex number
V+I+
*
.
This electrical power being closely related to the mechanical power produced by the induction
machine of the MOV, its instantaneous value
P
+t
( )
can be seen as the image of the internal
mechanical phenomena generated at each time in this system. This instantaneous electrical
quantity is clearly interesting to monitor mechanical phenomena and create efficient
mechanical fault indicators.
3.2 Power estimation algorithm
An elegant way to obtain a real-time estimation of
P
+t
( )
is through the instantaneous
symmetrical components (12)(13). They are obtained thanks to a transformation similar to Eq. (
3 ), but directly applied to time-domain waveforms instead of the fundamental phasors. For
example, the instantaneous symmetrical components of the previous three-phase voltage
system are given by:
v+t
( )
vt
( )
v0t
( )
#
$
%
%
%
&
'
(
(
(
=
2
3
vat
( )
+avbt
( )
+a2vct
( )
( )
2
3
vat
( )
+a2vbt
( )
+avct
( )
( )
2
3
vat
( )
+vbt
( )
+vct
( )
( )
#
$
%
%
%
%
%
&
'
(
(
(
(
(
=2
3
1a a2
1a2a
1 1 1
#
$
%
%
%
&
'
(
(
(
vat
( )
vbt
( )
vct
( )
#
$
%
%
%
&
'
(
(
(
.
By analogy with the symmetrical components defined in Eq. ( 3 ),
v+t
( )
vt
( )
and
v0t
( )
refer
respectively to instantaneous positive-, negative- and zero-sequence components. This
transform thus leads to three time-domain signals among which
v+t
( )
and
vt
( )
are complex-
valued, and
v0t
( )
is real-valued.
The nature of such signals can be understood thanks to their frequency contents. Indeed,
under the assumption that all Fourier transforms exist, the Fourier transform of Eq. ( 5 ) leads
to:
V+f
( )
Vf
( )
V0f
( )
#
$
%
%
%
&
'
(
(
(
=
2
3Vaf
( )
+aVbf
( )
+a2Vcf
( )
( )
2
3Vaf
( )
+a2Vbf
( )
+aVcf
( )
( )
2
3Vaf
( )
+Vbf
( )
+Vcf
( )
( )
#
$
%
%
%
%
%
&
'
(
(
(
(
(
.
More particularly, at the fundamental frequency
f1
, this relation becomes:
hal-00586633, version 1 - 18 Apr 2011
7
V+f1
( )
Vf1
( )
V0f1
( )
#
$
%
%
%
&
'
(
(
(
=
1
3
2Vaf1
( )
+a×2Vbf1
( )
+a2×2Vcf1
( )
( )
1
3
2Vaf1
( )
+a2×2Vbf1
( )
+a×2Vcf1
( )
( )
1
3
2Vaf1
( )
+2Vbf1
( )
+2Vcf1
( )
( )
#
$
%
%
%
%
%
&
'
(
(
(
(
(
=
1
3Va+aVb+a2Vc
( )
1
3Va+a2Vb+aVc
( )
1
3Va+Vb+Vc
( )
#
$
%
%
%
%
%
&
'
(
(
(
(
(
=
V+
V
V0
#
$
%
%
%
&
'
(
(
(
.
( 7 )
Therefore, the spectral contents of the instantaneous symmetrical components at the
fundamental frequency
f1
consist of the classical symmetrical components of the three-phase
system. More particularly, the classical fundamental positive-sequence component
V+
is
contained by the instantaneous positive-sequence component
v+t
( )
at frequency
f1
.
Following this result, the output of a selective bandpass filter applied to
v+t
( )
whose only
passband is centered on the fundamental frequency
+f1
is given by
v+
1t
( )
=V+ej2
π
f1t
. It should
be noticed that this filter only passes spectral components located around
+f1
, its transfer
function being different from zero only around
+f1
and not around
f1
. This transfer function
does not verify the so-called hermitian symmetry, and can only be obtained with complex-
valued filter coefficients. Such ‘complex filters’ are very useful for real-time
demodulation (14)(15) or real-time Hilbert transform (16) applications. Similarly, the same filter
applied to the instantaneous positive-sequence component
i+t
( )
of the three-phase current
system gives
i+
1t
( )
=I+ej2
π
f1t
.
A real-time estimator
ˆ
P
+t
( )
of the fundamental positive-sequence active power
P
+
defined by
Eq. ( 4 ) is finally obtained by using the two previous filtered signals in the following way:
ˆ
P
+t
( )
=3
2
Re v+
1t
( )
×i+
1t
( )
*
{ }
.
Figure 3 gives a schematic representation of the proposed algorithm.
Figure 3. Real-time estimation of the fundamental positive-sequence active power
Clearly, each operation appearing in Fig. 3 (the linear combination of Eq. ( 5 ), the complex
bandpass filter or the product and real part of Eq. ( 8 )) can be easily real-time implemented.
In the next section, this algorithm is applied to realize MOVs condition monitoring.
hal-00586633, version 1 - 18 Apr 2011
8
4. Experimental results of MOVs condition monitoring
The algorithm described in the previous section is now applied to the electrical supply
quantities of a MOV. The aim is to estimate the instantaneous value of the fundamental
positive-sequence active power, and next to employ this estimate to monitor the mechanical
condition of the MOV.
4.1 Active power waveform
The proposed algorithm is applied to the same data used to obtain the curves shown in Fig. 2
and consisting of an opening and a closing stroke. The estimated value of the fundamental
positive-sequence active power
ˆ
P
+t
( )
appears in red in Fig. 4, while the apparent power first
shown in Fig. 2 now appears in black.
4.a. opening stroke
4.b. closing stroke
Figure 4. Time waveforms of MOV stem thrust, apparent and active powers
Naturally, the estimated active power
ˆ
P
+t
( )
remains lower than the apparent power absorbed
by the induction machine. However, as expected, important mechanical events appear much
more clearly in the active power. This is verified for the hammer blow and the valve unseating
(the two events following the starting transient at the beginning of the opening stroke), and for
the valve seating (at the end of the closing stroke). These results validate the idea that
ˆ
P
+t
( )
is
closely related to internal mechanical phenomena occurring into the MOV.
Moreover, dynamic and steady-state behaviours of the MOV are clearly visible in Fig. 4. In
what follows, the estimated active power is only analyzed during steady-state behaviours. The
zoom realized in Fig. 5 shows that during these particular periods, the active power is mainly
constituted by periodic components. Following previous considerations, these periodic
variations can be considered as the image of mechanical phenomena generated into the MOV
during steady-state behaviours, such as the rotation of the worm attached to the induction
machine shaft, the rotation of the stem nut, …
hal-00586633, version 1 - 18 Apr 2011
9
Figure 5. Time waveforms of MOV active power during steady-state operations
4.2 Active power spectral contents
Spectral analysis of
ˆ
P
+t
( )
during the steady-state behaviours of the MOV allows to quantify
the importance of each periodic components, and to link them to specific known mechanical
phenomena. Fig. 6 represents the power spectral densities obtained for the corresponding
signals of Fig. 5.
Figure 6. Power spectral densities of MOV active power during steady-state operations
These results show that the active power is constituted of the same periodic components for
the opening and closing stroke. A first group of important components is located around the
rotation frequency of the induction machine, just below 25 Hz. Therefore, the power of these
components represents the quantity of mechanical phenomena applied to the shaft of the
hal-00586633, version 1 - 18 Apr 2011
10
induction machine at each revolution. A second group of components is located in the low
frequency band with a fundamental frequency of 0.82 Hz, the rotation frequency of the stem
nut. Therefore, the power of these low frequency components is directly related to the
mechanical efforts generated in the stem nut, and can be used as an indicator of the stem nut
mechanical condition.
Finally, these results show that the spectral contents of
ˆ
P
+t
( )
can be used to monitor the
mechanical condition of different parts of the MOVs.
4.3 Fault indicators and experimental results
These results encourage the creation of mechanical fault indicators based on the analysis of
the estimated active power. One example is the condition monitoring of the stem nut through
the low frequency contents of
ˆ
P
+t
( )
. In that case, the indicator is simply obtained by summing
the power spectral density of
ˆ
P
+t
( )
from 0 to 10 Hz, and represents the quantity of low
frequency phenomena in
ˆ
P
+t
( )
, and therefore the stem nut mechanical condition. Figure 7
shows the results obtained with this particular indicator applied to 14 similar MOVs in
different French nuclear power plants. This indicator reaches a high value for MOVs number
2 and 12. These particular MOVs have been controlled, and it has been noticed that the
corresponding stem nuts present an important lack of grease. This first result is encouraging
and other efficient mechanical fault indicators should be proposed in the future to monitor
MOVs condition through electrical active power.
Figure 7. Stem nut fault indicator based on low frequency components of
ˆ
P
+t
( )
5. Conclusion
In this paper, a new condition monitoring technique dedicated to motor-operated valves in
nuclear power plants has been proposed. This method is based on the idea that the
fundamental positive-sequence active power absorbed by the MOV can be used to monitor the
mechanical condition of this system. As a consequence, a new real-time estimation algorithm
of this electrical quantity has been presented in section 3 (see Fig. 3). Moreover, an example
of one mechanical failure indicator elaborated from the previous estimated active power has
hal-00586633, version 1 - 18 Apr 2011
11
been described in section 4. Obtained results, shown in Fig. 4, are very encouraging and
allows to monitor the mechanical condition of one particular part of the MOV.
Futur works need to be addressed, however. For example, others fault indicators are needed to
monitor the condition of each part of the MOV independently.
Acknowledgements
The author would like to thank EDF-DTG for his assistance and financial support.
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Processing, Vol 42, N° 11, November 1994.
hal-00586633, version 1 - 18 Apr 2011
... This method was first developed by Fortescue in 1918 [4] and has since been widely used, for example in power network calculations [5] (network modelling and control, power quality monitoring, fault detection, etc). Symmetrical component decomposition approaches have also shown good results in monitoring three-phase electrical motors [6,7] . In this paper, this decomposition is used to analyse electric quantities measured at the output of a three-phase generator. ...
... As a result, we obtain three complexvalued signals x + (t), x -(t), x 0 (t), named the instantaneous positive-, negative-and zero-sequence components, respectively. By selecting the content of these signals around the fundamental frequency f 0 , it has been shown [6] that we obtain the classical symmetrical components of the original three-phase system at f 0 . This last method is used in the algorithm described in Section 3. ...
... Considering that healthy electrical systems should only develop positive sequence power, the proposed feature for the complex three-phase power only considers the positive sequence components [6] : In healthy systems, this would give an almost ideal approximation of the total three-phase power. Once again, real and imaginary parts or magnitude and phase angle can be used to obtain active, reactive, apparent powers and power factor in the three-phase case. ...
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The availability of offshore wind turbines is an important issue if such wind farms are to be considered a reliable source of renewable energy for the future. Environmental conditions and the low accessibility of such wind farms have contributed to a decrease in the availability of these wind turbines, compared to onshore ones. In order to improve reliability, condition monitoring systems and the implementation of scheduled maintenance strategies are a must for offshore power plants. This paper proposes a method for computing efficient electrical indicators using the available three-phase electrical quantities. These indicators are then to be used to obtain fault indicators for fault detection and diagnosis. The electrical indicators are obtained by using instantaneous symmetrical component decomposition, a well-proven method in the design and diagnosis of power networks. The new quantities are able to fully describe the whole electrical system and provide an effective means to quantify the balance and unbalance in the system. The method uses the electrical three-phase quantities measured at the output of the generator in a wind turbine to obtain the indicators. The performance of this method is illustrated using both synthetic and experimental data.
... The method of symmetrical components decompositions is a widely used method in the fields of power network calculations [3] (network modelling and control, power quality monitoring, fault detection, etc) and monitoring of three-phase electrical machines [5]. More recently, an increased interest is shown towards monitoring mechanical faults in the drive trains using electrical quantities measured at the stator of three-phase electrical motors [6] [7] and generators [8] [9]. Section 2 presents the considered signals model and the method for estimating the electrical quantities. ...
... Considering equation (1), which describes the content of the measured signal around f 0 , and applying the transformation from equation (2) to split the signal into its balanced and unbalanced parts, the instantaneous symmetrical components of the system around +f 0 are obtained. At each frequency, the instantaneous positive-sequence component describes the balanced quantities in the system, whereas the instantaneous negative-and zero-sequence ones quantify the amount of unbalance in the system for the respective frequencies [6]. While depending on the system configuration x 0 (t) may not always be related to a fault (i.e. in four wire connections i 0 (t) is related to the neutral current), in what follows the more generic scenario in which the zero-sequence component quantifies faults to ground is considered. ...
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... During operation of the nuclear unit, only the MOV current and voltage, as well as the active power calculated based on both, are obtainable. According to Granjon P, there is a good correspondence between the active power of the motor and the mechanical state of the valve [3]; therefore, it is essential to comprehend the characteristic curve of the active power of the valve during the opening and closing stroke [7]. The figure 2 depicts the active power curves of a globe valve which closing controlled by torque and opening controlled by limit in a static state (without medium or no pressure difference in the pipeline),and the left curve of the figure 2 depicts the opening stroke, while the right curve depicts the closing stroke. ...
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To address the inability to monitor the performance status of Motor-Operated Valves (MOV) during the operation of nuclear power plants, develop the MOV status evaluation model and design a valve online monitoring system. During valve operation, the data acquisition unit (DAU) installed in the distribution cabinet of the motor control center (MCC) can capture the voltage, current and switch signals. On the basis of the aforementioned parameters, the active power curve and characteristic points of the valve can be determined, implemented monitoring and evaluation of the status and performance of MOV.
... Some researchers have focused on the monitoring [1,2] and optimization [20] of transient regimes on machine tools (acceleration-deceleration) using the evolution of the active electrical power. An approach to the condition monitoring of motor-operated valves was described in [21]. ...
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... While electrical faults trigger unbalance in the three-phase electrical signals, mechanical faults trigger amplitude and frequency modulations (10,11,12) . After filtering the signals around the fundamental frequency + f 0 (13) , the instantaneous amplitude and frequency (14) of mono-component signals can be easily extracted as in Equations (3) and (4). ...
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... The authors suggest trending of these parameters for degradation forecasting and maintenance planning, though no results of this trending are presented. Granjon (2011) proposes a method to monitor MOVs relying exclusively on remote electrical measurements, such as supply voltages and currents, without incorporating any internal MOV measurements. The estimated active power is used as an indicator of the stem nut mechanical condition. ...
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Conference Paper
This paper is concerned with the development of data analysis methods to be used in a model-based approach to the online monitoring and diagnosis of motor-operated valves (MOVs). The technique to be utilized will include the extensive integration of mechanical and electrical measurements and signal processing. A torque estimator is developed and tested to obtain electric torque of the induction motors which are attached to the MOV system. Transfer functions between the actuator housing vibration and gear meshing force are measured and inverse filters are designed to recover the source waveforms. To monitor the operating condition, amplitudes and frequencies of the recovered signal are examined. Various frequency demodulation techniques are studied to find the most robust method. An adaptive linear phase bandpass filter is developed to improve signal-to-noise ratio and to track the important frequency components for diagnostic purposes during the operation. Finally, stand-alone valve experiments are carried out to validate the developed estimation scheme. Faults are introduced into the experiment set-up by placing obstructions in the path of the closing valve. The results of this study will be directly applied in the monitoring of MOVs and the methods developed can be applied to other diagnostic system as well. An additional benefit of this study will be a reduction in reliability problems associated with torque switch failures in existing MOVs.
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Periodically, the operability of the safety-related motor-operated valves (MOVs) in nuclear power plants must be verified. Because the actuator efficiency is one of the most important factors in the determination of the actuator output, it should be considered in ensuring the operability of MOVs during the verification duration. In particular, special consideration should be paid to its potential degradation, but the design efficiency provided by manufacturers is usually used because the actuator efficiency calculation is difficult and requires considerable time and effort. In this paper, a method is introduced to calculate actuator efficiency by using diagnostic signals acquired in field tests. The actuator efficiency was calculated from the estimated motor torque, the stem thrust measured in field tests, and overall gear ratio provided by manufactures. The motor torque was estimated by using an algorithm, which can calculate electric torque from the three phases of currents and voltages, resistances between phases acquired in field tests. The validation of the design efficiencies was evaluated by comparing those efficiencies with the calculated actuator efficiencies. And, the age-related degradation was analyzed through the behavior analysis over time of the calculated actuator efficiencies. Most of the actuator efficiencies were found not to be degraded over time and kept efficiency greater than the design efficiency. However, two actuator efficiencies with lower motor speed, overall gear ratio, and maximum motor torque rating are susceptible to be lower than the design efficiencies. For the two actuators, threshold efficiencies were calculated and provided to replace their design efficiencies.
Book
Bridging the gap between power quality and signal processing This innovative new text brings together two leading experts, one from signal processing and the other from power quality. Combining their fields of expertise, they set forth and investigate various types of power quality disturbances, how measurements of these disturbances are processed and interpreted, and, finally, the use and interpretation of power quality standards documents. As a practical aid to readers, the authors make a clear distinction between two types of power quality disturbances: Variations: disturbances that are continuously present Events: disturbances that occur occasionally A complete analysis and full set of tools are provided for each type of disturbance: Detailed examination of the origin of the disturbance Signal processing measurement techniques, including advanced techniques and those techniques set forth in standards documents Interpretation and analysis of measurement data Methods for further processing the features extracted from the signal processing into site and system indices The depth of coverage is outstanding: the authors present and analyze material that is not covered in the standards nor found in the scientific literature. This text is intended for two groups of readers: students and researchers in power engineering who need to use signal processing techniques for power system applications, and students and researchers in signal processing who need to perform power system disturbance analyses and diagnostics. It is also highly recommended for any engineer or utility professional involved in power quality monitoring. © 2006 Institute of Electrical and Electronics Engineers, Inc. All rights reserved.