2 1
DEC. 19
NRcHiaPROCEEDINGS
Lab. v. Scheepsbouwkund
Technische Horst:loci
THE SYMPOSIUM WILL BE HELD IN THE NETHERLANDS,
THE HAGUE - CONGRESS CENTRE - 27-31 OCTOBER 1975
Statements and opinions expressed in the papers are those of the authors, and do not necessarily represent the views of the Royal Netherlands Navy.
The papers have been reproduced exactly as they were received from the authors.
VOLUME 6
CONTENTS
SESSION Pl:
Chairman: R.W. Stuart Mitchell
Professor in gasturbines, Departement of Mechanical Engineering, Delft,Univer-sity of Technology
The design and simulation of an automatic load control for maneuvring tests of the FFG-7 and DD-963 propulsion
systems.
J.W.Donnely and D.Keyser.
Development of a modern remote propulsion control system for the R.Neth. N. guided missile frigates.
F.J. van den Berg, J.Brink and C. van der Toorn.
Application of simulation techniques to the DDH-280 class propulsion machinery.
F.R.Livingstone and J.M.Kuran.
Operating experience with electronic control systems in gasturbine driven warships.
J.B.Strugnell, R.J.L.Corser and B.J.McD. Gowans
SESSION P2:
Chairman: L.G.Holtby
Commander, Head machinery control systems and interior communications section, National Defense Headquarters, Ottawa
An experiment to determine the effectiveness of the col-lision avoidance features of a surface ship bridge controle
console.
see supplement A.D.Beary Jr. and W.J.Weingartner.
Human transfer function in ship steering - the effect of 6-112 "feel" in the wheel.
A.M.Stuurman.
Computer aided pilot house design. A systems approach 6-131 F.S.Underwood and G.D.Buell jr.
Simulation of ship manoeuvring under human control. 6-148
W. Veldhu;.zen en H.G.Stassen.
SESSION B (see volume 1)
The development of a machinery control system from the
initial 6-164
concept through to the final ship trials.
P.Mason, G.B. Conventry, A.M. Dorrian.
Page
6-1
6-15
6-56
SESSION Dl: (see volume 2)
The plight of the operator J.Stark and J.Forrest.
SESSION (see volume 3)
Surface ship bridge control system. M.A.Gawitt.
SESSION NI: (see volume 5)
Naval ships control reliability: a hardware-software
issue. P.P.Dogan . Page see supplement see supplement 6-178
DESIGN AND SIMULATION OF AN AUTOMATIC LOAD CONTROL FOR MANEUVERING TESTS OF THE DD-963 AND EEG-7 PROPULSION SYSTEMS
BY
J. W. DONNELLY D. R. KEYSER
Senior Project Engineer Senior Project Engineer
Member, ASME
Naval Ship Engineering Center, Philadaphia Division Philadelphia, PA 19112 ISA
SYNOPSIS
In the past, the shore test agenda of propulsion systems has been limited to "steady steaming" power profiles and endurance requirements. With the advent of more sophisticated propulsion systems, including electronic controls, maneuvering requirements have been added to the criteria. To perform these
transient load tests, an automatic load control has been designed to follow closely the maximum shaft loading rates that can be delivered by the gas turbine propulsion systems of the DD-963 and the FFG-7. For the first time, realistic propulsion machinery sea trials can be run on land.
INTRODUCTION
The feasibility of conducting emergency maneuvering shore tests on the FFG-7 and DD-963 propulsion systems is clearly demonstrated in this paper. Since these propulsion systems combine gas turbine power with a controllable reversible pitch propeller, the shaft torque and speed transients are characteristically more complex and rapid than those tested heretofore.
The water brakes involved possess the load absorption capacity to simulate the shaft loading and speed changes involved in emergency maneuvers, but their performance has been limited to "steady steaming" by slowly moving, manually operated inlet and outlet
Nomenclature
valves.
Subscripts
P pressure psfg N/m2 B brake
W mass of water lbm Kg c water brake cavity
N shaft speed rpm rpm i inlet
Q shaft torque lb.ft N.m o outlet
W flow rate lbm/sec Kg/sec s supply
T temperature m water brake manifold
h ambient heat loss btu/sec Kcal/sec d
demand X A dimensionless valve position difference 7 V valve
Replacing these valves with larger automatically controlled valves would permit maneuvering tests to be conducted ashore as part of the propulsion system evaluation. In this way propulsion system design inadequacies related to shaft transients can be discovered. (The propulsion system here includes the electronic control system as well as the gas turbine power train.) The
automatic load control system herein described can be applied to a wide range of shaft dynamometers by modifying the appropriate physical values.
DESCRIPTION OF THE WATER BRAKE
The specific numerical values presented in this paper relate to the water brake selected for the FFG-7 shore test being conducted at the Naval Ship Engineering Center, Philadelphia Division. These hydraulic system constants are presented in Table 1.
TABLE 1 - SYSTEM CONSTANTS
: Supply Water Pressure 3120 lb/ft2 1.49 x 105 N/m2
s
Equivalent Length/Inlet Pipc 190 ft 57.91 m
Ai: Cross-Sectional Area/Inlet Pipe .785 ft' 7.29 x 10-2m2
C : Proportionality Constant .003 sec /lb-ft 6.26 x 10-5
Pi sec2/Nm2
D: Stator Ring Diameter 5.22 ft 1.59 m
a: Stator Hole Radius .0985 ft .03 m
K: Stator Resistance Coefficient 1.63
: Ring Center Elevation 8.33 ft 2.54 m
CL
: Equivalent Length/Outlet Pipe 120 ft 36.57 m
o
A:
Cross-Sectional Area/Outlet Pipe 1.06 ft2 .0984 m2o
The steady-state performance of the water brake is completely defined by specifying the dependent variables: water brake discharge pressure, PB, and load torque, Qu, as functions of the independent variables: entrained water weight, Wc, an
shaft speed' NB. The two families of curves, shown in Figure 1 are the graphs of these two functions (1) which may be approximated by the following equations: (9.62 x 10-12 psfg PB = W 2.3NR2 2.82 x 10= (1.84 x 10-7) 2.3m 2 B = 1.67 x 10-5 Wc "B 6-2 lb.ft N.m
Inasmuch as shaft speed is controlled by the gas turbine governor, load torque must be regulated by the mass of entrained water. The rate of change of this stored water is equal to the difference between the inlet and outlet flow rates' W and W , respectively.
i
-w
Kg/sec (3)C i o
The maintenance of cavity water temperature, Tc, below a prescribed maximum is also a control requirement. The differential equation governing
is: (2.5 x
10-5
cpcc
T = 1.34 x 10NBQB -ci/T+ciiT - h
..4poc
pii
shaft power mixing ambient
heat
loss
Equation (4) states that the rate of increase in the internal energy of the entrained water is equal to the difference between the gas turbine power and the cooling attributable to the inlet flow mixing in the brake plus the ambient heat loss.
INLET FLOW EQUATION
Cooling water is piped from a "head tank" at a pressure, P., to two identical control valves at a pressure, P The pressure drop, AP
, is
chargeable to losses in the piping
systemY1
The control valves discEarge directly into a line that supplies both water brake stator manifolds. Holes in the stator manifolds provide the flow paths to the water brake cavity which is vented to atmosphere. The inlet flow equation resulting from the analysis of the water brake system (1) is:
2
cvi2
-
cpwiKIXi2
- PmSubstituting the values given in Table 1, it becomes:
(5)
Kcal/sec
(4)
1
790 dt 2.77 x 103 dii1.32 x
105',1 _1.694
3 x10-3
1231
1.0
6 supply piping pressure loss K.2X 2 1i
control stator valve pressureUnder steady flow conditions (dW./dt = 0), with Xi = 100% and the requisite design flow = 317.5 kg/sec, Ki therefore is determined to be .275.
OUTLET FLOW EQUATION
The basic form of the differential equation governing the outlet flow rate resembles the corresponding equation for the inlet flow rate. The outlet piping system losses are small relative to the pressure drop across the outlet control valve. PB represents the water brake discharge pressure, and
the difference, (P
-AP
), provides the impetus for changes in the outlet .13water flow rate, W. vo
2 2 Lo dW C W vo A dt = P8 - 2 2
K X
0 0Substitute the values of Lo and A listed in Table 1. The water brake being used in the FFG-7 shore test develops a nominal discharge pressure of
4.83 x
10 N/m2 at 180 rpm while absorbing37,250
kw. Let the outlet controlvalve capacity be 900 kg/sec at this condition. The resulting valve constant, Ko, must be 0.2. N/m psfg (7) 123.2
.51
dWo dt PB {120.9} 256-4
X N/m2 psfg (6) (8) 1:i 2CONTROL SYSTEM DESIGN
The results of a study of FFG-7 hull dynamics (2) provides the performance criteria for the water brake control system.
The load control system shown in Figure 2 maintains the water brake torque equal to its set-point by developing the appropriate command signals for the inlet and outlet valve positioners. The control system is designed to exploit the full performance potential of the water brake and also provide an adequate cooling water flow rate (to ensure that the cavity water temperature does not exceed its design limit).
The commanded load, QD, is compared differentially with the actual load, QD, to produce a torque error, eQ. This error is translated into a request for a change, ew, in the amount of entrained water. Inasmuch as load torque depends upon the instantaneous values of shaft speed as well as cavity water mass, the magnitude of the change, ew, required to eradicate the torque error, en, is evidently dependent upon the system operating
point. For a constant speed, N., the relationship between ew and eQ may be deduced by differentiating equation (2). Solving the result for dW , and replacing dWc and dQD by ew and eQ, respectively, it becomes: c
ew = .435 e,
QE
The control system computes a signal proportional to the quantity, ew, based on the current values of W , QR, and ecl in accordance with equation
(9) and sends the signal to the input of a proportional-plus-integral controller. This controller features rapid but range-limited integral action designed to maintain the smallest possible transient torque error consistent with avoiding
(9)
excessive load over-shoot, and to provide for short system settling P and R represent the output of the proportional and integral of the controller; their relationships with ew and t are defined by
following equations: times. components the kg ew , - 150 kg
{453.6
P(t) = - 3ew kg - 150 kg ew 1 + 150 kg -453.6 kg ew > 150 kg (10) - 1.5 ew(s)ds kg, - 90 kg ew 0 R(t) = (11) ew > 0The controller output (P + R) is carried in parallel paths to the schedules providing the separate inlet and outlet water flow rate demands' Wid and Wod. The inlet flow rate demand is generated by a maximum signal selector which chooses either W dm and Nide. The quantity Widm is the minimum cooling water flow required for maintenance of the recommended maximum cavity water temperature. This minimum rate can be deduced from equation (4).
A nominal cooling water temperature is 27C and the maximum discharge temperature is 63C. Consequently, Widm satisfies the following equation:
1360 c > 453.6
These schedules are designed to regulate the cooling flow as a function of the measured shaft horsepower, thereby inherently limiting the cavity water
tempera-ture. The flow rate demands are converted to valve position demands for the
inlet and outlet valve positioners:
Xid = T.id; (Ps - C W
2 -
PM)-1K p
x4 P -1
7od Ko
o B
6-6
The selector input, functions of the controller
Widc and the outlet flow rate demand, Wod, are both output, (c = P + R): 453.6 kg/sec c <-453.6
4idc
= -c -453.6 < c 0 kg (13) 0c>0
w = 3c kg/sec c < 0 0 < c < 453.6 kg (14) odc idm [6.41 x E3 10-2.06 x 10NQ
B NBQS kg/sec lbm/sec (12)Each of the set-point signals is compared differentially with the corresponding actual valve position to produce an error. This error is amplified and inte-grated to effect a change in valve position that ultimately leads to the satisfaction of its set-point. Xd and X represent the demand and actual valve positions of either the inlet or the outlet control valves which are related by the following schedule:
- 100%/sec, (Xd - X) < - 2.5%
40(Xd - X)%/sec, -2.5% < (Xd - X) + 2.5% (17)
+ 100%/sec, (Xd - X) > 2.5%
Note that if the magnitude of the difference, (Xd - X), exceeds 2.5%, the magnitude of the rate at which the valve position changes to eradicate that error is 100%/sec.
RESULTS OF THE SIMULATION
The water brake and its automatic control system were programmed on the hybrid computer system at NAVSECPHILADIV. Figure 3 depicts the system per-formance atfourimcreasing torque rates (add load). The curve labeled 100% corresponds to the torque rate required by the FFG-7 for the maneuver "STOP to FULL AHEAD". Since this curve is generated at a constant shaft speed of 180 rpm, it represents the greatest upper bound for the actual maneuver. The control system follows the desired torque curve quite well with only a slight "overshoot" at the final value. At increasing torque rates in excess of design requirements, the system exhibits an oscillatory "overshoot" and "undershoot"
which
reflects the compromise preference for short system settling times.Figure 4 depicts the converse set of curves for various decreasing torque rates (drop load). The curve labeled 100% represents the torque rate required by the FFG-7 for the maneuver "FULL AHEAD to CRASH ASTERN". Again the actual maneuver would occur to the right of this curve in Figure 4.
Figure 5 shows a family of curves for each of three shaft speeds in which the responses to different amounts of load increments may be compared. In each case the rate of torque increase is the maximum (100%) required. The design was selected to provide good fidelity to the large load increments. Similar
families of curves were obtained using several higher initial torque values and the results were qualitatively comparable.
Figure 6 shows the corresponding set of response curves for the maximum (100%) decreasing torque rates. Again similar sets of curves were obtained for various lower initial values of shaft torque and the results were comparable.
dx at
CONCLUSIONS
No longer is it necessary to confine shore tests of main propulsion machinery systems to "steady steaming" power profiles. The automatic load control described in this paper is capable of closely following the maximum shaft loading rates in either direction that can be delivered by gas turbine propulsion systems such as those of the DD-963 and FFG-7. Consequently a wide variety of maneuvering and transient load tests can be included in the shore test agenda. For the first time, realistic sea trials of propulsion machinery can be run on land.
REFERENCES
"Design and Performance of an Automatic Water Brake Control System", Final Report of NAVSECPHILADIV RDT&E Report C-97-I.
"The Maneuvering Characteristics and Control of a CRP Propeller Driven and Gas Turbine Powered Ship", Final Report of NAVSECPHILADIV RDT&E Project C-30.
"CRP Propeller Ship-Propulsion Dynamics" Vol. 1, Feb 1971, Report 3238, Naval Ship Research and Development Center, Annapolis, Maryland 21402.
"Investigation of a Simple Form of Hydraulic Dynamometer" E. P. Calver, Mechanical Engineering (ASME), Oct 1937,
pp 749-753.
rT1 sE 5 1,1
r-P° 4 3rn
2 1 .5 5 10 20 50 00P8 'WATER BRAKE DISCHARGE PRESSURE ; PSIG
---0 LOAD TORQUE ; LB. FT. X 10 4
B,
1.,aii," 1111Z
.14Prig.
..111rAINIE
pprIMPIIIIpPINEE
pirP011
aPpicr
-.am=
--'
-
----
Ell
011101111111,11111'
1r
...,
--- ---. ilB'
SPEED ; RPM TORQUE PRESSURE 180-- co--
0
--140 --b
-4,-12 0--*--
--x--PB -12 -9.62 X 10 W23 N 2 1 C B I 0 1. 91 X 104 P e , 8 I tBLOCK
DIAGRAM:THE
AUTOMATIC
LOAD ABSORBINGSYSTEM
4
rrl
RPM 1801°10
50k
lin
100%/
'..._
irr
125%r
50%/ 1
,
/
/
/,,ArAill
hull
0 2 4 6 8 10 12 14 16 18 20 22 24 26 28 30 32 34 36 TIME ; SECLOAD RESPONSE SENSITIVITY TO SET-POINT
RAMP RATE
*,E 100%
7:7
coz,
3IC
8 0
-4
4-4.4-4
C:4rn
00 20 0\\
RPM 180\
\
I
\
\ \
\
\ \\
200%\
1
Illg
1i
' t150%
Nilow-
,
° 0 /0\
\
tiili\w____
....
_
0 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 TIME ; SECLOAD RESPONSE SENSITIVITY TO SET POINT RAMP RATE
(DROP LOAD )
A
i
-A
RPM -180kir;
RPM -135 RPM -9041.
rj
ii,
FA
.
AM
Iwrii
IMII
/
-/
/
1004
80 CO .=,.2
60 40 20rfl
0 5 10 15 0 5 10 15 5 10 15 TIME ; SECMANEUVERING CHARACTERISTICS OF AUTOMATICALLY CONTROLLED WATER
BRAKE
MANEUVERING CHARACTERISTICS OF AUTOMATICALLY CONTROLLED WATER BRAKE
( DROP LOAD )
10 15 0 5 10 15 TIME ; SECDEVELOPMENT OF A MODERN REMOTE PROPULSION
CONTROL SYSTEM FOR THE ROYAL NETHERLANDS
NAVY GUIDED MISSILE FRIGATES.
by
Ir F.J. van den Berg, B.V. Kon. Maatschappij "De Schelde".
Ir J. Brink (LtCdr(E), Ministry of Defence (Navy).
Ir C. van der Toorn, "Fokker - VFW" B.V.
1.1. Synopsis
Hr.Ms. Tromp the first of two guided missile frigates
for the Royal Netherlands Navy completed her handing-over
sea trials June 18th 1975.
Main propulsive power is provided by a combined gas or
gas arrangement (COGOG) of Olympus and Tyne gasturbines
driving two shafts equipped with controllable pitch
propellers.
The propulsion unit is controlled by an entirely new
developed electronic remote control system.
Details of the development and lay-out are highlighted
in this paper.
Especially the theoretical background i.e. the carried
out dynamic hybrid simulation in relation to the sea
trial results are overvieuwed.
DEVELOPMENT AND ORGANISATION OF THE PROJECT.
1.2. Introduction
In
1968/69
Royal Netherlands Navy (R.N.N.) took the decision
to equip their new G.M. frigates with gasturbine-propulsion
units in COGOG-arrangement.
In connection to this R.N.N. placed an order on Y-ARD to
write the initial specification of the machinery installation
and to carry out a simulation study of the dynamic behaviour
of the propulsion unit coupled to a remote control system.
Based on the results of the Yard-study R.N.N. wrote the
final specification and assessed the lay-out of the
machinery.
At the same time of completing the specification a mock-up
was built of the ships command center, the bridge and the
technical center and in this way the optimum place of the
different push-buttons, control levers and alarm-lights was
determined.
In the middle of
1970
inquiries were made by R.N.N. at
Verolme United Shipyards and Koninklijke Maatschappij
"De Schelde" (K.M.S.) for the building of 2 G.M. frigates.
This led in
1970
to an order on K.M.S. for 2 G.M. frigates:
the Tromp and the Ruyter.
K.M.S. ordered the design and drawing work to the
Nederlandsche Verenigde Scheepsbouw Bureaux (NVSB), a
design office specializing in Navy vessels belonging to the
Rijn-Schelde-Verolme concern.
In August
1971
K.M.S. placed an order on Fokker-VFW. b.v.
for the design, construction and delivery of the remote
control of the propulsion unit for the G.M. frigates.
Nowadays "Tromp" has completed very succesfull contractor's
sea trials in March
1975.
The handing over sea trials have been carried out with
great success and to the satisfaction of R.N.N. and K.M.S.
The vessel is now completing maintenance work under
guarantee in the Yard and will be handed over to the R.N.N.
in September
1975
to join the fleet.
The "De Ruyter. will sail in January
1976
for her
con-tractor's sea trials.
The following paper will show the headlines of the
develop-ment of the remote control system whilst extra attention
will be paid to the following subjects; organisation of the
project, dynamic simulation, results of sea
trials, the set
up of the propulsion control system.
1.3. Survey of the development of the remote control system.
In 1969 Yard carried out an introductory analogue simulation
study of the dynamic behaviour of the propulsion unit to
determine the necessary control actions and the optimal
pitch rate and throttle actuator opening and closing times.
Further, the relationship between the occurring propeller
torque and thrust, as a function of the propeller speed
was measured.
In this initial stage of the project only open loop control
(steering) of the gasturbines was considered.
In order to keep certain dynamic conditions
within safe
limits, Yard introduced augmented fuel programmes to be
called upon by the operator.
R.N.N. was not completely satisfied with the results and
the way the problems were solved, the more because the
already available experience with H.M.S. Exmouth
demon-strated a bad repeatability at lower ships speeds due to
several quite important disturbances.
It appeared that the simulation of the pitch-changing
mechanism was unrealistic.
To improve the simulation on this subject and to gain more
information about the possibilities of closed loop control,
R.N.N. in cooperation with Fokker - V.F.W. b.v.,
recon-structed the Y-ARD simulation circuit.
Firstly a limited number of runs was made and the influence
of variations of the major parameters was investigated and
some experiments of closed loop control were carried out
on the analogue computer AD-4 at Fokker - V.F.W. b.v.
Towards the end of 1970 the simulation circuit was extended
to a hybrid circuit on the analogue computer A.D.-4,
connected to the digital computer I.B.M. 1130.
At the same time the simulation circuit was improved by
taking into account more recent information regarding the
controllable pitch propeller. Besides that the influence
of the cavitation number on the produced thrust was
con-sidered too.
As a result of this first part of the analogue simulation,
a new control parameter, the propeller pitch rate was
introduced.
To investigate the influence of this parameter a large
number of simulation runs were made.
Meanwhile, (in August 1971) Fokker had obtained the order
to design the propulsion control system.
The set-up of the design was already fixed in rough lines.
Input- and output modules, supply modules and telegraph
system were went from the design stage to the bread-board
From the results of the analogue simulation, Fokker and
R.N.N. determined the necessary control loops to be realised
in the control system.
Very much attention was paid at this stage to the central
test
and failure system.
Starting from a wire interruption philosophy the safe
operating sense of all the switches in the input-lines was
agreed. In this way a fail-set system was obtained.
In October 1972 the electronic bread-board system of the
pitch control loops was tested in the Lips manufacturing
shops.
To check the throttle actuator control loop a complete
throttle actuator unit was borrowed from Rolls-Royce.
As a part of the design and realisation of the complete
propulsion system and to test the function of following
items:
gasturbines and flexible mounting system,intakes and
exhausts.
main gearbox with high speed, flexible transmission
shafts, SSS-clutches and several gear-driven pumps.
the fuel supply system.
the main lubrication oil system.
the remote control system.
a complete shore trials-instruction was built up at K.M.S.
This shore trials installation consisted of half a ships
set i.e. a cruising gasturbine (Rolls-Royce Tyne), a main
gasturbine (Rolls Royce Olympus), a main gearbox and a
dynamometer, the whole unit controllable from a special noise
insulated control room.
On the shore trials the mechanical design of mentioned
items was tested. The remote control system was present
com-pletely in prototype form.
The fuel control system contained preliminary fuel schedules
based on the analogue simulation study.
Furthermore the fuel control system was equipped with the
following control loops:
- Derivative
D
- channel with dead band.
Integrating
I- channel with long time constant.
Proportional P
- channel with limited operational area.
Extended experience was obtained with the problem connected
to the electrical installation of the control system and all
its other qualities.
All systems and their functions were tested systematically
according to a programme.
Much attention was paid to the control of the
change-over-procedure from main to cruising engine and v.v.
Starting from a system with fixed throttle actuator stroking
rates a system with controlled stroking rates was developed
and tested to reduce power and speed fluctuations during
change over procedures.
To improve the system behaviour directly after the change
over procedure and to improve repeatability in the low speed
range, a powerful proportional control loop with a dead band
was fitted and functionally tested.
Also experience was gained with the central test and failure
module and associated safety system. It became apparent
quite soon that this could hardly be missed in a quite large
electronic control system.
As a result of the shore trials some details of the remote
control system were improved and slightly modified.
Meanwhile because of the newly incorporated proportional
channel, a number of runs with the analogue simulation model
were carried out to investigate the influence of this extra
proportional control loop during manoeuvres and seaway.
In this way the optimum
setting of the gain of the
pro-portional control loop was determined.
This led from the prototype control system up to a final
design that was built during 1974 by Fokker according to a
very high quality standard for electronic systems.
In the middle of 1974 K.M.S. and their electrical
installa-tors van Rietschoten en Houwens (R&H) installed the propulsion
unit and its cabling.
In November/December 1974 cold wire checks were carricd out
by R&H and Fokker.
Thereafter, in December 1974 the Tyne's made their first live
starts followed by the Olympus's in January 1975.
At the end of January the electronic modules of the remote
control system were fitted. The system was put into service
and extensively tested.
During basin trials the right function of a great number of
systems was checked and tested, at the same time some
adjustments were carried out.
On March 10th 1975 "Tromp" sailed for her contractor's sea
trials on the date planned.
The contractor's sea trials were carried out according to a
very condensed programme.
During sea trials the fuel schedules were measured, the
change-over control system was functionally tested, the
optimum setting of P,I and 0-channel was agreed as a result
of a number of testruns.
There appeared to be a good simularity between the analogue
dynamic simulation and the dynamic behaviour and performance
of the vessel at sea.
The dynamic behaviour of the gasturbines was not completely
in accordance with the simulation.
During heavy sea motion the damping of the system appeared
to be insufficient.
The contractor's sea trials were completed on March 24th,
system were not totally finished. Complete
execution of the
program was prevented by a suddenly arising heavy seaway.
A complementary test-programme was written
for the first part
of the handing over sea trials to carry out the unfinished
adjustment procedure. Furthermore a number of measurements
were programmed to investigate the previously found problems.
1.4. Organisation of the project
Very shortly before K.M.S. placed the order on Fokker for
the design of the remote control system, the associated
analogue simulation was set up and attended by a
R.N.N.-officer and a specialist in electronic analogue simulation
at Fokker - V.F.W. b.v.
In the following stage some technical support was given by
employees of Fokker V.F.W. - ELAB.
K.M.S. were informed about the progress
of the project.
In the middle of
1972,
when the first part of the analogue
simulation study was finished, the R.N.N.
had appointed a
specialist for electronic control systems.
Meanwhile K.M.S.
had employed a mechanical specialist for control systems.
In a number of meetings between R.N.N., Fokker, V.F.W.
-ELAB and K.M.S., the final form
of the remote control system
was agreed.
In
spring
1972
K.M.S. wrote in cooperation with R.N.N. and
Fokker, an extensive building-up and
test-programme for the
shore trials.
At the same time frequent meetings were held between K.M.S.
and R.N.N. to discuss the progress of the shore trials
installation.
The necessary instrumentation was
agreed, ordered by K.M.S.
and later installed in the control room.
The shore trials took place from
August
1973
until
November
1973,
were carried out
under the supervision of
K.M.S., attended by the R.N.N.
Technical assistence was given by Rolls Royce, Fokker -
VFW
and K.M.S.
The measurements were taken by K.M.S. and the results
recorded in a report.
During the design stage
and building-up period at K.M.S.
3
men were employed with
the design and ordering of all
required equipment.
The test and measurement program
was writted by a specialist
in measurement and control
engineering. A further specialist
handled the gasturbines and mechanical installation whilst
a third had the
responsibility for the complete project, a
total of 6 men.
During the whole project 4 men of R.N.N. were concerned
with
the shore trials. One attended the building-up from
the
mechanical side, two specialised on
control systems and the
fourth responsible for the
overall coordination of the
project.
Fokker had a total
of 4 men concerned with the shore trials,
two for specialist technical assistance, one for theoretical
assistance and coordination and one for overall
responsibi-lity.
All the people that were concerned with the shore trials
have worked on the project driving the later stages of
development, until
the sea trials.
During the sea trials 3 men of K.M.S., 2 of R.N.N. and 2 of
Fokker have carried out all the tests and measurements.
Before the Tromp went on sea trials, K.M.S. in cooperation
with R.N.N. and Fokker wrote an optimum setting and testing
programme for the propulsion unit with remote control system.
K.M.S. installed instrumentation on board Tromp to carry out
the measurements.
The tests and adjustments were executed under the
super-vision of K.M.S.
Fokker supplied required technical assistance.
During the whole project regular meetings took place between
R.N.N., Fokker and K.M.S. to check progress and to coordinate
the project. These meetings will go on until
"De Ruyter"
sails
on sea trials.
1.5. Lay-out of machinery installation of G.M. frigates.
Based on the Y-ARD proposals and specification of the G.M.
frigates, R.N.N. determined the initial lay-out of the
propulsion units and auxiliary machinery.
The initial lay-out for a vessel with a displacement of
3500 tonnes was drawn in all details by the design office:
Nederlandsche Vereenigde Scheepsbouw Bureaux (N.V.S.B.)
under supervision of the shipbuilder K.M.S. and attended by
R.N.N.
During the further development of the design the
displace-ment of the vessel increased up to 4300 tonnes.
The propulsion machinery consists of 2 identical units, port
and starboard.
Each unit comprises one main gasturbine (Rolls-Royce
Olympus TM3b) and one cruising gasturbine (Rolls-Royce
Tyne RM1A)
via Metastream shafts SSS - clutches
driving a K.M.S. main gearbox through the propeller shaft
a Lips controllable pitch propeller.
At the higher ship speeds the power is delivered by the main
gasturbines. To reduce fuel consumption at lower ship speeds,
the cruising gasturbines are used.
The following main considerations have led to the chosen
machinery arrangement:
putting main and cruising gasturbine into seperate
rooms to cater for action damage.
widely separating the dieselgenerators.
providing space for removal, replacement and good
access.
providing space for easy gasgenerator exchangeability.
improving safety by choice of equipment and increased
redundancy.
selecting machinery and mounting construction in such a
way that itis shockproof and watertight up to a high
degree.
In this way a machinery lay-out was obtained as drawn in
fig. 1.1.
The propulsion unit is divided into 3 parts and spread over
forward engine room, after engine room and CPP pump room.
All these compartments are completely watertight separated
from each other and are capable of independent running.
In case of emergency, operation of the propulsion unit with
flooded engine rooms is possible.
Some of the interesting engineering aspects of the
propul-sion unit and its auxiliary systems are:
fuel supply system of the gasturbines.
The system supplies fuel from the consumption tanks to
the gasturbines via filters and filter/water separators.
The pump has an electric motor. Fuel pressure is
pneuma-tically controlled by a control valve in a return-line.
If the pumps fails and the pressure drops below a certain
level, an emergency fuel supply valve opens automatically
and supplies fuel from a gravity feed tank, i.e. the
consumption tank of the dieselgenerators.
main lub. oil supply system.
This system supplies lub. oil to the main gearbox,
Olympus power turbine & Tyne auxiliary gearbox.
The system contains a main gearbox driven pump with
variable displacement and an electrically driven pump
with fixed displacement. Both are mounted on the sumptank
of the main gearbox.
The capacity of the gear driven pump is controlled by two
pressure switches
and aaon/off control system.
The purpose of the electrically driven pump is to provide
lub. oil before the propeller shaft rotates and to cool
the bearings after shut down. In case of emergency it is
capable of supplying all the required lub. oil to port
and starboard propulsion units.
The capacity of the gearbox driven pump is large enough
to maintain a constant pressure in the lub.oil supply
system, during the lowest occuring shaft speeds.
hydraulic system of controllable pitch propeller.
This system contains a gearbox driven pump for normal
running and an electrically driven pump for emergencies
and fast manoeuvring at low shaft speeds.
The system pressure is kept above a minimum level by a
spring governed control valve and depends further on the
torque required to keep the propeller blades in the
desired position.
The propulsion unit is automatically remotely controllable
in direct mode, or in telegraph mode via the Engine Control
Centre, from Bridge and Operations Room.
Local control is possible from the emergency manoeuvring
position in the aft engine room and in the forward engine
room where telegraphs are available for communication with
the CPP pump room.
Manual remote control is only possible from the Engine
Control Centre.
Belonging to the propulsion unit there are important
auxiliary systems remotely controllable from the Engine
Control Centre i.e. pumps may be started and stopped and
valves opened and closed.
This concerns fuel supply, lub. oil supply, hydraulics,
controllable pitch propeller and seawater coating systems.
For safeguarding, alarming and monitoring several
para-meters of the propulsion unit and auxiliary machinery, an
extensive datalogging system and auxiliary signalling and
alarm system with recording facilities is installed in the
Engine Control Centre.
Kon. Mij. "De Schelde"
Vlissingen.
June 1975.
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HrORMILICS
THE DYNAMIC SIMULATION AND THE RESULTS OF
SHORE- AND SEA TRIALS
II. 1. Introduction
In order to design a control system for the ships
propulsion of two G.M. frigates to be built for the Royal
Netherlands Navy a dynamic simulation was carried out on a
hybrid computer consisting of a combination of an "Applied
Dynamics 4" analogue
and an "IBM-1130" digital computer.
The starting point of the simulation was that the main
propulsion engines had already been selected and it was
required to adapt the dynamic behaviour of the propulsion
plant and the ship without radical changes to avoid
dangerous situations and without influencing the
manoeuvra-bility (1).
The main purpose was to obtain results, which would be
qualitatively correct but it was also the intention to
obtain quantitative precision. However, a number of values
and the dynamic behaviour of some components had to be
estimated or approximated with the consequence that, as a
result of the cumulative effect of various inaccuracies,
the sea trial results of GMF "Tromp" differed from the
simulation results. This was recognized in an early stage.
The simulation made it possible to design a control system
with the ability to control undesirable behaviour of the
system and also to adjust optimally this control action
during sea trials. It was also possible to get an insight
into which parameters must be varied to influence, for
example, thrust, shaft torque and maximum or minimum shaft
revolutions.
During shore trials in 1973 the control system was tested
in its first design and this resulted in some additions.
The final control system was set to work on board during
contractor's sea trials. This was the first opportunity
to check the theory of the simulation because during shore
trials, the dynamic behaviour of the ship including the
controllable pitch propeller could not be simulated.
In the following sections the set-up of the simulation,
the results of the trials and the cause of the differences
between the simulation and the actual dynamics will be
discussed.
11.2. The dynamic simulation (1.3)
As already described the propulsion plant consists of two
controllable pitch propellers driven by two independent
Tyne/Olympus powered shaft sets (COGOG-arrangement). The
gasturbines are coupled to the main gearboxes through self
synchronising (SSS) clutches.
For the model some simplicifications are assumed:
the ship sails a straight course;
the displacement is maximum and the ship is not fouled.
Later on the effect of variation in displacement and
fouling is considered;
the SSS-clutches are considered as fixed connections;
because the dynamic behaviour of a number of quantities
are not known (wake fraction w, torque
coefficient KQ,
thrust coefficient KT, pitch change coefficient
CR)the static data are used. The approximation will result
in extreme values of thrust, torque, rpm etc., which are
worse
than the actual quantities and therefore
acceptable.
The simulation model is represented in figure
11.1.11.2.1. The hull, shafts and propellers
The
ships equation of motion is according to
Newton's
second law given by the following differential equation:
dV,
(2T - Ts)
,where
T= actual thrust
dt
generated by one
propeller.
Ts = ships resistance,
including thrust
deduction factor.
= displacement
in-cluding entrained
water.
Vs = ships speed.
t
= time
= sea water density.
The ships speed can be found by integration:
Vs
=-1(2T
-15/.UL.+
C.L.(
The wake speed (Va), which is the velocity of the water
entering the propeller, is a function of the ships
speed (Vs): Va = (1 - w).Vs, where w is the wake fraction.
w and Ts are based upon figures found by model basin
tests.
The "equation of rotation of the propeller shaft" is
given by the following differential equation:
(Mt - Mp
P41055) =27)I4
I- n414).Hence I is constant:
(Mt - Mp
Mloss)
, where
Mt
= dynamic turbine
torque.
Mp
= propeller torque
including
pro-peller efficiency.
Mloss = torque due to
losses in gearbox,
shaft friction,
gear driven pumps,
gas turbine
in-and uptakes.
= the polar moment
of inertia of the
gas turbine
confi-guration, gearbox,
shaft and
pro-peller reduced to
shaft speed.
= shaft speed.
The thrust and propeller-torque are calculated from the
formula:
T r_ KT (0n2 D4
Mp= KQCn2 D5
, where D = propeller diameter.
The thrust coefficient KT and the torque coefficient
KQ are found from the propeller characteristics as
functions of pitch angle
e
and the advance coefficient
=
(fig. 11.2).
nD
11.2.2. Pitch control
The pitch control is described in the following chapter.
The static pitch-command relationship is given in
figure 11.3. The error signal between demanded servo
pitch and actual servo pitch controls the electro
hydraulic control valve which activates a servopiston.
The sign of the error signal controls the oil flow
direction.
The dimensions of this servo piston are such that over
a small range from its middle position the rate of
change of pitch is proportional to the oil flow divided
by the area of the cylinder. It is assumed that in this
range the pitch changing mechanism is a first order
system with a time constant
(Tp)
equal to the time
constant of the integrator of the pitch actuating
mechanism in order to avoid discontinuity.
The pitch change rate limitation program is selected
for the main or cruising turbine. This program limits
the oil flow from the CPP-pumps to the pitch cylinder
(see section 11.3).
The geometry of the CPP-mechanism is taken into account
in the block scheme of the pitch actuating mechanism
whose output is the actual pitch angle.
11.2.3. Pump capacity
The pump capacity is a function of the pump pressure
(P ) and the pump shaft speed of the shaft driven pump.
The pump pressure is the sum of piping losses (AP), which
are a function of the actual flow, and the pressure in
the pitch cylinder (Pb). The pressure in the pitch
cylinder is a function of the blade spindle torque (Mh),
the torque due to friction (Mf = f(n2)) and the geometry
of the CPP-mechanism.
The blade spindle torque can be calculated from the
propeller characteristics from the formula
Mh = CR.C.n2.D5, where the pitch change coefficient
CR = CR(J'eact )*
11.2.4. Gas turbines
The dynamic behaviour of the gas turbines was based on
data known at that time. After sea trials it appeared
that these data were not completely correct. This
resulted in a different dynamic behaviour of the engines
as was expected.
For the G.T. simulation, the engine dynamics
are divided
into two first order systems, namely for the combustion
chamber and for the inertia of the generator.
The gain and the first order time constants are
con-sidered as constants. Although these factors are not
constant, it is assumed that the influence on the final
results will be small in relation to the
opening-
and
closing times of the throttle, while the dynamic
character is taken into account.
The relation between static turbine torque (Mst) and
dynamic turbine torque (Mt) is approximated by the
transfer function (
K
K) The static turbine
1+171s
T7e7E
torque is a function of actual fuel flow and shaft rpm
and is calculated from the turbine characteristics which
were found experimentally by the turbine manufacturer
Rolls-Royce.
The dynamics of the fuel actuator are represented by a
first order system with a small time constant ft.-.3).
The turbine torque (Mt) has to be reduced by torque losses
(Mloss) due to in- and uptakes, gearbox- and shaft
friction and gear driven pumps.
11.3. Results of the simulation, shore and sea trials
The provisional and additional control system are given in
figure 11.4.
The additional control system consists of three feed back
channels:
low speed channel to avoid unacceptable low shaft
speed. This channel is active when the shaft rpm
falls below a predetermined value.
derivative channel, which is active when the slope
of the revolutions-time curve multiplied by the
negative gain Kd exceeds the value of the dead band
of db % of the maximum fuel flow, to avoid,
to-gether with the low speed channel, an unacceptable
dip in shaft revolutions.
integrating channel to compensate for any
diffe-rence between actual shaft speed and demanded
shaft speed resulting from temperature variations,
turbine fouling and changing hull conditions.
With the simulation model as described above many computer
runs were made, starting with the Olympus, to determine a
provisional maximum astern pitch. It appeared that the
stopping distance decreased with smaller pitch angles. The
results from crash stop manoeuvres from full ahead with
the selected maximum astern pitch showed that the peak
value of the reversed thrust exceeded the specified limit
and that an unacceptable increase in propeller shaft rpm
occured due to the windmill-effect of the propeller at
decreasing pitch.
It was found that limiting the rate of change of pitch was
the most effective method of keeping the maximum reverse
thrust below the specified limit with the additional
advantage of reducing the windmill effect. From a number
of crashstops from various ship speeds, the allowable
pitch decrease rate and the propeller shaft speeds, where
the reversed peak thrust occurred, were obtained. The
allowable pitch decrease, expressed in oil flow to the
pitch changing mechanism, was plotted as a function of
the propeller shaft speeds, thus giving the "pitch change
rate limitation program" (fig. 11.5). Runs made with this
limitation program showed a maximum shaft torque above
the acceptable limit and a minimum shaft rpm which was
still too low.
Variations in opening and closing time of the throttle
revealed that increasing the opening time resulted in a
lower shaft torque and thrust, and an increasing dip in
rpm. Later on the gas turbine manufacturer required the
opening time to be increased to prevent compressor stall,
so it was to be expected that during sea trials the
torque and thrust would be lower, with a greater dip in
rpm during crash stops. Reduction of the throttle closing
time and an increase in maximum astern pitch gave only a
slight improvement in the minimum shaft revolutions.
To meet the above mentioned phenomena, a compromise was
found.
Crash stops with the cruise engine revealed an increase
in the propeller rpm above the trip speed of the gas
turbine. Whereas the reverse peak thrust was the limiting
criterion for the main engine, it was the maximum rpm for
the cruise engine, which led to a pitch change rate
limi-tation program.
With the know-how from the simulation, a control system
was developed. During shore trials in 1973 this system
was tested. The power output of the turbines was supplied
via the main gearbox to a dynamometer with a characteristic
that differed from the propeller cube law, so that a
special fuel program had to be used and no results could
be obtained from the controllable pitch range of the
propeller or from the dynamics of the ship. It was
possible to check the functional working of the control
system e.g. the start-stop-system, the engine selection
and the dynamic load transfer control could be optimised.
The main feature that appeared during this trials was a
considerable variation in shaft rpm after load transfer
from the main to the cruise engine and vice versa (2,4).
Reduction of the time constant of the integrating channel
seemed the solution. However the integrating channel has
to be insensitive to a seaway, so it was indicated that,
in addition to a smaller time constant, a proportional
feed back with a dead band was necessary in order to limit
and to eliminate quickly the rpm variations. With the
introduction of a proportional feed back there is no need
for a low speed channel.
The results of the dynamic simulation and the shore trials
have been used for the final control system.
During sea trials of G.M. frigate "Tromp" optimisation of
the various parameters took place. Analyses of the results
obtained from manoeuvres indicated that the gas turbine
behaviour was different from the simulation.
The cause of it is the fact that the time constants and
the gain of the gas turbines as well as the time constant
of the fuel actuator are assumed to be constant, but they
are dependent on the power level (low pressure compressor
speed). The variation ontthroughout the power range is
considerable and decreases at higher power levels.
r
ismaximum in the low power range because the Rolls Royce
fuel control unit is, in that range, controlled by a
relatively low LP compressor discharge pressure.
Summed up the causes of the difference between the
simulation and the actual ship's behaviour are:
the time constant of the fuel actuator is a function
of LP compressor speed (fig. 11.6).
the engine time constants and the engine gain are a
function of LP compressor speed. Preliminary computer
cal-culations revealed that using the following transfer
function (5) and an appropriate power turbine simulation
meet the reality:
_Tv.s
.e ,
where
NLp = low pressure compressor
speed.
Ke
= engine gain (a function of
speed, fig. 11.7).
e= = engine time constant (a
function of speed,
fig. 11.8).
s
Laplacian operator.
The time axis shift
( e-Ls) caused by the "dead time" is
taken equal to 1.
the throttle opening time is increased by the gas
turbine manufacturer.
the propeller characteristics are static
characteri-stics based upon model basin tests.
The consequences are:
lower peak thrusts and torques during crash stops and
slam accelerations.
lower minumum shaft rpm.
influence of seaway on the gas generator and shaft
rpm.
In the first instance the derivative channel has the
function of reducing the dip in shaft rpm during crash
stops. To increase its gain and/or reduce the dead band
is limited because the
derivative action will act against
changes in rpm demanded by command or as a result of
aseaway. Besides increasing the gain, the pitch change rate
limitation program is chosen as a second solution and
resulted in limiting the pitch change rate in the lower
region, so that finally a constant limitation is
intro-duced. Investigations are still going on.
t
KeFigure 11.9 illustrates
he final adjustments in relation
to the dynamic simulation of the ship and propulsion plant
with an optimal control system.
It need not be said that the influence of a seaway at large
time constants is unfavourable and can even lead to
insta-bility if precautions are not taken to switch off the
pro-portional channel. Further analysis work on this subject
is to be done at the moment.
Conclusion
The dynamic simulation meets its main purpose to obtain
results, which would be qualitatively correct.
New information about the dynamics of the gas turbines and
the fuel control system has been obtained from the turbine
manufacturer which endorses the results of the sea trials.
With this new information and the experience gained from
the sea trials the dynamic simulation of the G.M. frigates
will be revised to reproduce the actual results in order to
get a good starting point for a future simulation.
:1.4. References
ir. J. van Sanden; Dynamische simulatie van schip en
voortstuwingsinstallatie van de geleide wapen fregatten
van de koninklijke marine; Den Haag, december 1972.
ir. J. van Sanden; Aanvullende dynamische simulatie van
schip en voortstuwingsinstallatie van de geleide wapen
fregatten van de koninklijke marine; Den Haag,
april 1974.
ir. C. van de Toorn; control arrangements of the main
propulsion machinery on board GM frigates of the RNN;
third ship control systems symposium; Bath,
september 1972.
ir. C.J. Verkleij, ir. F.J. van den Berg; rapport
wal-test BE voortstuwingsinstallatie geleide wapen
fregatten; Vlissingen, juni 1974.
G.E. Ferre and D.C. Lenkaitis; Gas turbine engine
analog simulation for acceleration sensing fuel control
studies; Society of automative engineers; Gas turbine
fuel controls analysis and design; progress in
technology, volume 9.
June, 1975.
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