Title of Invention

A METHOD AND A CONTROL SYSTEM TO MINIMIZE DEVIATION BETWEEN THE SET-POINT SLIP AND ACTUAL SLIP OF A WHEEL AND A RAIL IN BRAKING PROCESS OF RAILWAY VEHICLES

Abstract The invention relates to a method for adapting the brake cylinder pressure (pc,actual; pc1/pc2/pc3/pc4) of a pneumatic brake of a rail vehicle (FZG). According to the invention, during a braking process, the momentary actual slip (Sactual) between at least one wheel (2) of the rail vehicle (FZG) and a rail (3) is determined, a desired slip (Sdesired) between the at least one wheel (2) and the rail (3) is predetermined, and the brake cylinder pressure (pc,actual; pc1, pc2/ pc3, pc4), which corresponds to the difference of the actual slip (Sactual) from the predetermined actual slip (Sdesired), is modified such that the difference between the desired and actual slip is approximately zero or is at a minimum. The desired slip can be, selectively, in the micro or macro slip range. A braking state factor is determined in the event of a stable braking process, from axle speed measurements and brake cylinder pressures.
Full Text 2
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ADAPTIVE ANTISKID MEANS FOR RAIT, VEHICLES WITH A SUP
CONTROLLER
The invention relates to a method for adapting the brake
cylinder pressure of a pneumaic brake of a rail vehicle.
The invention further relates to a slip controller for a rail
vehicle for adapting the current slip to a predefined setpoint
slip.
Furthermore, the invention also relates to a control system
comprising such a slip controller.
The need for antiskid means in rail vehicles results from the
risk of an axle suddenly and undesirably coming to a stop when
a rail vehicle is being braked. In order to initiate the
braking process, in pneumatic brake systems, a brake control
pressure is applied to the pneumatic brake cylinders on each
wheel axle. The braking torque TB which is applied in this way
brings about a negative angular acceleration of the wheels.
This produces on the wheel contact faces a relative speed Av
between the wheei and rail and thus a frictional force which is
dependent on the relative speed ∆v and which docoierates the
vehicle. The force and torque conditions in a braking process
are illustrated schematically in figure 3. Here, the
relationships with the relative speed which is standardized to
the velocity v, what is referred to as the slip s Av/v, are
illustrated.
The frictional force is the product of the adhesion loading fx,
which is nonlinearly dependent on the slip, and the wheel
contact force, as illustrated in figure 4. As the slip
increases, the adhesion loading fx rises quickly, and drops
away slowly after its maximum value has been reached. The
maximum value μ of the adhesion loading is greatest in. the case
of a dry rail and decreases significantly when the weather

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conditions become poor. If the braking process takes place on
the ri.sinq branch of an fx slip curve, it is stable.If an
excessively high slip value exceeds the maximum value, the
controlled system becomes unstable and the wheel decoierates
very quickly and becomes stationary. In this context, a
prolonged braking distance and an undesired flat point on the
wheel occur.
The region to the left of the maximum value in figure 2 is also
referred to as "microslip", and the region to the right of the
maximum value is also referred to as "macroslip".

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Modern antiskid systems are intended, on the one hand, to
prevent the axle coming to a standstill and, on the other hand,
to bring about a high level of utilization of adhesion in the
contact between the wheel and the rail (and thus a braking
distance which is as short as possible) under various weather
conditions.
Commercially available antiskid systems according to the prior
art use knowledge-based controllers which assess the current
state by means of a suitable evaluation of measurement
variables, obtain the suitable reaction from a decision table
and implement it as a series of pulses to the antiskid valves.
For each rail vehicle series, individual adaptation of the
large number of controller parameters is necessary, and said
adaptation can be carried out only by antiskid experts with
specialist knowledge and experience. The necessary test runs
are very time consuming and expensive.
An object of the invention is to develop an antiskid means in
pneumatic brakes for rail vehicles which is significantly
easier to construct and to set than the antiskid means known
from the prior art, which makes it possible to reduce the costs
and time involved in the setting. The braking distances which
are achieved are intended here to bo at least as short as the
braking distances achieved with "conventional" systems. At.
least the braking distance values which are predefined by
regulations are to be complied with.
This object is achieved with a method mentioned at the
beginning in that according to the invention during a braking
process the instantaneous actual slip between at least one
wheel of the rail vehicle and a rail is determined, and
furthermore a setpoint slip between the at least one wheel and
the rail is predefined, and the brake cylinder pressure is
varied in accordance with the deviation of the actual slip from
the predefined setpoint slip in such a way that the deviation.

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between the setpoint slip and the actual slip approaches zero
or is minimized.
In this way it is significantly easier to chanqe the brake
cylinder pressure for a braking process than is known from the
prior art, and no further settings, or only small additional
settings, are necessary on the control system.
In principle, the method according to the invention functions
satisfactorily if a permanently set value is predefined (or the
setpoint slip. The method can, however, also bo improved
significantly if the value for the setpoint slip can bo
predefined in a variable fashion, and continuous adaptation of
the setpoint slip to the current conditions is thus possible.
The method functions in an optimum way if the sctpoint slip is
determined within the scope of an optimum slip search.

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The setpoint slip can be selected in the region of the
microslip but also in the region of the macroslip, as will be
explained in more detail later.
It is expedient if the actual slip is measured continuously
during the entire braking process. However, as a rule the slip
control requires continuous measurement of the actual slip
during the entire braking process.
As is also explained in more detail below, in one specific
embodiment of the invention it is favorable if the actual brake
cylinder pressure is additionally measured, a setpoint brake
cylinder pressure is also determined with reference to the
deviation of the actual slip from the predefined setpoint slip,
and the actual brake cylinder pressure is varied in such a way
that the deviation between the setpoint slip and the actual
slip approaches zero or is minimized.
In order easily to permit adaptation of the inventive control
of the brake cylinder pressure to different types of vehicle
and models of vehicle, the invention also relates to a method
for adapting the transmission factor KR of a slip controllor as
a function of at least one vehicle-specific parameter. For this
purpose, during a stable braking process on an essentially
level and straight rail, the axle speed  and the brake
cylinder pressure pc of a wheel set with the rolling radius R
are continuously measured, and the vehicle-specific parameter,
referred to as the brake state factor ζ, is determined
therefrom in accordance with the following relationsnip:

The adaptation of the controller transmission factor can be
carried out very easily with a further method, described below
within the scope of this invention, for adapting the

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transmission factor KR of an antiskid controller. A stablt: test
braking process is sufficient to determine the brake state
factor. This constitutes a significant advantage over the
adaptation of knowledge-based controllers in which a large
number of different entries from a large table have to be newly
determined by means of a plurality of test runs.
In order to achieve optimum adaptation, there is provision for
the measured values of a stable braking process to be used
exclusively.

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Furthermore, it is favorable if the axle speeds are measured at
q axles and the brake cylinder pressures are measured at
axles, whereby the following relationship can be used to
determine the brake state factor (ξ) :

In this way it is possible to minimize falsifications of the
conversion from the wheel rotation to the velocity by virtue of
the fact that the mean value over all the axles of the rail
vehicle is used in the implemented identification equation.
In a specific embodiment, at m different times, measured values
are recorded, the brake state factors ξ,(k) associated with the
times are determined, and mean values are formed for the brake
state factors ξ(k) :

Adaptation of the transmission factor (KR,L) of a slip
controller (SRE) from a reference vehicle to another vehicle is
calculated using the brake state factor in accordance with the
relationship

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where K'R,i is the known controller transmission factor of a
reference vehicle, and ξ' is the brake state factor of the
reference vehicle.
The adaptation of the brake state factor can also be refined if
the following relationship is used when a current measured
value for the total vehicle mass is present:


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where M is the current rail vehicle mass and Mo is the mass
which the rail vehicle has during the determination of the
brake state factor ξ.
The invention will be explained in more detail below with
reference to the drawing, in which:
figure 1 is a schematic illustration of a control
system according to the invention,
figure 2 shows the schematic profile of the velocity
of a rail vehicle and of other relevant
variables during a braking process,
figure 3 is a schematic illustration of the force
and torque relationships in an n-th vehicle
mode 1,
figure 4 shows the nonlinear profile of a typical
schematic adhesion loading setup curve at
the start of braking and during the
braking, caused by conditioning effects,
figures 5a and 5b show functional diagrams explaining the
structure of the controlled system,
figures 6a and 6b show functional diagrams explaining the
adaptation of the controller transmission
factor by means of the brake state factor,
figure 7 shows measured values of the wheel speeds
and brake cylinder pressures of a real rail
vehicle and the brake state factors
calculated therefrom, and

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figure 8 shows an exemplary embodiment of the
Implementation of the method for adapting
the transmission factor of an antiskid
controller.
The following designations are used for the following
explanations:
AK brake cylinder piston face
fx adhesion loading
g acceleration of the earth
Iω moment of inertia of the wheel set
k numerical variable for measuring times
KR controller transmission factor

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1 number of wheel sets with measurement, of brake cylinder
pressure
m number of measuring times
M total mass of the rail vehicle
Mo total mass of the rail vehicle at the time of the
braking process
n number of wheel sets
nz number of brake cylinders per axle
pc brake cylinder pressure
q number of wheel sets with measurement of axle speed
rm central fractional radius
R wheel radius
s slip
TB braking torque
u input variable of the "wheel/rail dynamics" system
üG total linkage transmission ratio
v velocity of the vehicle
vG skidding speed
y manipulated variable of the controller
Η G linkage efficiency
λ rotation factor
μ maximum adhesion Loading
μB mean coefficient of friction of brake lining
ξ brake state factor
π relationship between controller manipulated variable
and brake cylinder pressure
ρ control algorithm without controller transmission
factor
ω axle speed
Indices such as "i" designate the numerical variable for the
wheel sets and "setp" stands for the guide variable. The
superscripted sign "'" denotes the reference controllor.
Figure 1 is a schematic view of a control system SYS according
to the invention for the inventive control of the brake

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cylinder pressure Pc,act of a pneumatic brake PNE (see also
figure 8 with the brake cylinder pressures pC,1, pc,2, Pc,3, PC,4)
During a braking process, the instantaneous actual slip sact
between at least one wheel ?. of the rail vehicle and a rail 3
is determined at the rail vehicle FZG (see also figure 3) and
is available as a signal which is continuous over time.
Furthermore, a setpoint slip ssetp is predefined between the
wheel 2 and the rail 3.

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Depending on the deviation of the actual slip sact from the
predefined setpoint slip ssetp, the brake cylinder pressure
Pc,act, and thus the braking torque, are varied in such a way
that the deviation between the setpoint slip and actual slip
approaches zero or is minimized taking into account the faults
in the real system.
A continuous cascade controller forms the core of the control
system SYS according to the invention. The slip control SRE
which is described above and which operates according to a PIDT
method (linear controller) is central and it determines a brake
cylinder setpoint pressure psetp in accordance with the
predefined setpoint slip ssetp and the current actual slip sdct.
In the subordinate pressure controller PRE of the control
system SYS, the brake control pressure signal pst, which
corresponds, for example, to the necessary change in the
cylinder pressure, is determined from the difference between
this brake cylinder setpoint pressure psetP and the measured
cylinder pressure pc,act. If necessary, a downstream switching
sequence generator module PWM converts the continuous pressure)
control signal pst into a pulse width-modulated discrete siqnal
for actuating the antiskid valves. The pulsed signal can only
assume the values "0" or "1", which is interpreted by the
pneumatic valves as "open" or "closed".
The setpoint slip ssetp can be predefined in a fixed fashion,
but preferably different values for the setpoint. slip ssetp are
set during the braking process, in particular, it is favorable
if the setpoint slip ssetp is determined by a corresponding
optimum slip searcher OPS, which is superimposed on the actual
slip controller, and also has the rotational, speed ωi of the
wheel set i as an input, see figure 1 . A procedure for
determining the optimum slip is known, for example, from:
U. Kiencke, Realtime Estimation of Adhesion Characteristic
between Tyres and Road, Proceedings of the IFAC World Congress,
vol. 1, pp. 15-18, Sydney, July 1993.

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The control system SYS according to the invention is therefore
composed essentially of a continuous cascade controller with
the central linear slip controller SRF, a pressure control
circuit PRE, which can be optionally connected into the circuit,
and a superimposed setpoint value predefining means and an
optionally superimposed optimum slip searcher OPS (optimum slip
is that slip at which the best possible utilization of adhesion
occurs) and a downstream switching sequence generator. Input
variables of this control system SYS are the current rotational
speed of the axle ω and the velocity ν for determining the slip
sact. The output variable is the brake control pressure signal
pst. In general, the brake control pressure signal pst is
generated as a pulsed pattern, due to pneumatic valves which
are already present.

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As is also apparent from figure 8, such a conLro.l system is
usually provided for the brake or brakes on each axle of a rail
vehicle. In principle, it would, however, also be conceivable
for a control system to be provided for a plurality of axles or
the brake or brakes of a plurality of axles.
The subordinate pressure control allows the brake cylinder
pressure to be kept more precisely at the setpoint pressure,
which minimizes the number of wheel debraking operations and
thus leads to a low consumption of air and to short braking
distances, but pneumatic valves with cylinder pressure sensors
are required.
Figure 2 shows by way of example a braking process of a rail
vehicle using an inventive slip controller SRE or control
system SYS. The velocity ν of the vehicle, the circumferential
speed ωR of the wheel and the braking distance BWE are
represented. As is clearly apparent, the circumferential speed
ωR of the wheel decreases to a greater extent than the velocity
of the vehicle ν at the beginning. In order to prevent, the
wheel being braked to a speed of zero (undesired skidding), the
brake pressure is correspondingly reduced so that the
circumferential speed of the wheel can increase again. The
brake pressure can then be increased again etc.
As is clearly apparent, it is particularly important, in
particular at low speeds, that is to say near to the stationary
state of the vehicle, for the brake pressure to be controlled
very precisely in order to prevent the wheels from skidding.
Correspondingly, in this range the circumferential speed of the
wheels is kept close to the velocity of the vehicle.
Figure 4 shows the nonlinear profile of the adhesion loading
slip curve. The frictional force is the product of the adhesion
loading fx which is dependent in a nonlinear fashion on the
slip, as illustrated in figure 4, and the wheel

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contact force. As the slip s increases, the adhesion ioadino fx
rises quickly and drops slowly after reachinq its maximum
value. The maximum value , of the adhesion loadinq is qreatest
in the case of a dry rail and decreases significantly if the
weather conditions become poor. If the braking process takes
place on the rising branch of an fx slip curve, it is stable.
When the maximum value is exceeded by an excessively high slip
value, the controlled system becomes unstable and the wheel
decelerates very quickly and becomes stationary.
If the braking process takes place to the left of the maximum
value ("microslip", s case of braking processes to the right of the maximum value
("macroslip", s > smax) , the wheel becomes basically unstable,
i.e. it decelerates very quickly and finally becomes stationary
while

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at the same time the inert mass of the rail vehicle continues
moving with a velocity greater than zero. This results in the
formation of a flat point.
During a braking process, a change in the behavior of the
material occurs as a result of the relative velocity Av and the
frictional forces or heat caused thereby. Furthermore, the
leading wheels clean the rail for the frailing axles. This
behavior is referred to as a conditioning effect and results in
the level of the adhesion curve rising during a braking
process, as illustrated in figure 4 (unbroken line at a time t1
"before" the occurrence, and dot-dashed Line for fx at a time
t2 "after" the occurrence of conditioning effects) .
The control system SYS according to the invention operates in a
stable fashion in the macro- and microslip regions without the
braking process becoming unstable and without the wheel
becoming stationary.
Operation in the microslip region provides a number
advantages, such as a very low-wear braking process which is
associated with a high level of comfort (few activations of
valves) . However, extremely precise measurements of the input,
variables are necessary as a result of the steeply rising curve
in this region.
Such precise measurement of the input variables is not
necessary for the macroslip control, in particular in the flat
part of the characteristic curves. Furthermore, as a result of
the high slip values the abovementioned conditioning effects
are activated and they significantly increase the values for
the adhesion loading fx during braking. Significantly higher
braking forces can thus be transmitted, and the braking
distances are therefore shortened.
In driving trials it was possible to detect a relatively low

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air consumption of the pneumatic brake and siqnificantly better
braking performance with the control according to the invention
compared to a conventional antiskid system.
In the text which follows, more details will be given on the
basic principles on which the invention is based, and further
advantageous aspects of the invention will be examined in more
detail.
As already mentioned, instead of a characteristic diagram
controller, as known from the prior art, a conventional
controller SRE is advantageously used with the slip s or the
relative velocity Av (difference between the absolute speeds of
the vehicle and of the wheel) as a controlled variable.

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The object of keeping the expenditure on adjustment for various
vehicle types low is achieved by means of two strategies. On
the one hand, the time constants of the control device and of
the signal filtering are determined by moans of a robust
controller design in such a way that the antiskid means
operates in a stable fashion for a wide range of vehicle types
extending from a locomotive to the Metro. A lew parameters such
as the vehicle mass, the time constant of the pneumatics and
the transmission factor KR of the controller are adaptive,
i.e. vehicle-specific parameters of the control algorithm.
These parameters are determined during commissioning or from
measured variables of selective test braking maneuvers.
The test braking maneuver is carried out with the rai1 vehicle
on a level and straight section of track, and if is imperative
that none of the axles becomes unstable during the braking
process owing to the prevailing weather conditions. For the
duration of the braking process, the axle decelerations (&) and
the brake cylinder pressures (C pressures) pC,1 are measured
continuously. The static transmission factor  between the
brake cylinder pressure and vehicle deceleration can be
determined from the measured values when the wheel radius R is
known. The transmission factor  which is referred to below as
the brake state factor, is composed of all. the relevant
parameters of the brake system and of the vehicle. If there is
a conventional controller with the transmission factor KR for
a rail vehicle with the brake state factor ' , the transmission
factor of the same controller can be adapted for another rai1
vehicle with the brake state factor , by means of the
relationship


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With a further method which is described as follows within the
scope of this invention, for adapting the transmission factor
of an antiskid controller, the adaptation of the controller
transmission factor can be carried out very easly because a
stable braking process is sufficient to determine the brake
state factor. This constitutes a significant advantage over the
adaptation of knowledge-based controllers, in which a large
number of different entries from a large table have to be newly
determined by means of a plurality of trial runs.
Figure 3 shows the force and torque conditions in an n-th
vehicle model. The n-th part of the rail vehicle body 1 is
connected to the braked wheel 2 of the axle i, which wheel 2
moves on the rail 3. If the law of the conservation of momentum
and angular momentum is applied

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to the model shown, the equations (2) and (3) are obtained.
Formulating the movement equations for the n-th vehicle model
of a vehicle with n axles supplies:

The velocity v of the vehicle and the axle speed of the i-th
axle i are combined with one another by means of the non 1 inear
slip relationship:

Deriving the equation (4) over time produces

Inserting equations (2) and (3) into (5) supplies

A nonlinear differential equation is therefore found for the
dynamic behavior of the slip. With the rotation factor A which
is customary in rail vehicle technology and for which the

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following applies

in the n-th vehicle model,

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equation (6) becomes

The variable Ui which is newly introduced into equation (8) is
the input variable of a system described by the equations (2)
and (8) and which represents the wheel/rai1 dynamics. From
comparison of equation (8) with (6) the following is obtained

In a pneumatic brake system, the braking torque of the i-th
axle with respect to the operating point is typically

Inserting equation (10) into equation (9) provides a
relationship between Ui and the brake cylinder pressure pc,,

The vehicle-specific parameters which occur in equation (11)
are combined to form the so-called brake state factor :

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It is shown below that: the brake slate factor , can be
determined from measured values of the wheel speeds and brake
cylinder pressures during a braking process.

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The system is intended to be controlled by means of a slip
controller. Since the manipulated variable yi, of the controtter
exerts influence on the brake system of the rail vehicle, the
brake cylinder pressure Pc,i is a function t (yi) of the
controller manipulated variable yi:

It is assumed that the brake system with the antiskid device
has a transmission factor of 1 between the manipulated variable
Yi and the brake cylinder pressure Pc,i.
For a selected brake state factor ,', i.e. for a specific rail.
vehicle type or general reference controller is to
be designed preferably using methods of the robust controtter
design in order, for example, to obtain robustness of the
control, with respect to changing adhesion condi lions in the
wheel/rail contact and with respect to changes in the behavior
in the pressure build-up in the brake cylinders over time. The
control algorithm which is acquired in this way wi11 have, with
respect to its operating point, the following form

Here, K'R,1 is the transmission factor of the controtter of the
i-th axle and pi is a function which is suitably selected in
terms of the control objective and is dependent on the control
deviation ssetP, l- Si.
The adaptation of the controller transmission factor for
another series of rail vehicles with a brake state factor 
which is different from ,' but has the same or relatively high
natural frequencies of the vehicle


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dynamics is carried out as per equation (1) by multiplying the
controller transmission factor K'K,1 by the quotient, of the
brake state factors . The adapted control algorithm is
therefore as follows

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If, instead of a slip control, a skidding speed control is
considered, the same relationship applies to the adaptation of
the controller transmission factor. The skidding speed is
defined as

If this relationship is used instead of equation (4) , the
following is obtained for the dynamics of the skidding speed:

and the control algorithm which is to be used as a reference
has the following form in terms of its operating point:

The control algorithm which is adapted to the vehicle series is
correspondingly

In the text which follows an explanation is given of how the
brake state factor , can be determined by means of a braking
process. It necessary to ensure that the braking process Lakes
place on a track which is as level and straight as possible and

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that none of the n axles becomes unstable durinq the brakinq
process. If these requirements are met, it is assumed below
that approximately the same adhesion fx is present at al1 n,
axles, and approximately the same brakinq torque TB,I is appllied
(identical or very similar pneumatic brake equipment, at all n
axles) . The movement equations (2) and (3) of the n th vehicle
model are simplified to produce.

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Equation (20) can be reordered according to fx and the
following is obtained with the approximation v = R1 with slow
deceleration or low slip:

Inserting equation (22) into equation (21) provides

Using the rotation factor X from equation (7), equation (23)
becomes:

Resolving equation (25) according to the brake state factor 
yields:

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In this way, a computation rule for determining the brake state
factor , is obtained. If axle speeds are measured at, q axles
and brake cylinder pressures are sensed at 1 axles, the
measured values should preferably be averaged over the axles.
In this way an extended computational, rule for determining the
brake state factor  is obtained as follows:

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If the brake state factor is calculated as per equation (27) at
various times k where k =l,...,m in the steady state phase of the
braking process, it is recommended to finally average these
values (k)

According to equation (12), the brake state factor  is
composed of a plurality of vehicle-specific parameters. These
parameters can change over the operating period of a rall
vehicle. For example, brake linings become worn etc. It is
therefore recommended to adapt the controller transmission
factor according to equation (1) from time} to time for one and
the same rail vehicle.
In some types of rail vehicle, the mass of the vehicle is
determined during operation. Since the brake state factor 
according to equation (12) depends on the rail vehicle mass,
the information relating to the instantaneous mass can be
utilized to refine the adaptation rule (1) by including the
mass :


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Here, M is the instantaneous mass of the rail vehicle and Mi is
the mass which the ral1 vehicle had at the time of the breaking
process for determining .
Figure 5a then shows the functional diagram of the "wheel set
i" controlled system. The controlled system, which is
illustrated as a transmission element between the braking
torque TB,i (input variable) and the slip si (output variable),
can be regarded as a series connection of a "wheel/rail
dynamies" transmission element 4 and a proportional element b.
The "wheel/rail dynamics" transmission element 4 describes the

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transmission behavior between the input variable ui , and the
slip Si and is described in the n-th vehicle model by the two
differential equations (2) and (8). The proportional element, b
is represented by equation (9).
Figure 5b shows the functional diagram of the "wheel set i with
brake system" controlled system. The input variable of the
controlled system is the brake cylinder pressure Pc,i. The
proportional element connected upstream of the "wheel/rail
dynamics" transmission element 4 thus has the transmission
factor , as per equations (11) and (12) . The transmission
factor , is also referred to as the brake state factor.
Figure 6a shows the "wheel set i with brake system" controlled
system of a reference rail vehicle 7, now embedded in a closed
control circuit for controlling the slip si with respect to the
guide variable &setP,i. A reference controller 10 with the
transmission factor K'R,I has been configured for the wheel/rail
dynamies 7 of the reference rail vehicle with the brake state
factor ' (reference number 8). The relationship between the
manipulated variable yi and the brake cylinder pressure pc,i, is
represented by the transmission block 9 (brake cylinder with
antiskid valves of the reference vehicle).
Figure 6b shows the control circuit with the "wheel set i with
brake system" controlled system of a rail vehicle with the
brake state factor , (reference number 6) for which the
controller is to be adapted. The adapted controller 12 has the
transmission factor as per equation (15) . The brake cylinder
with antiskid valves is provided with the reference number 11,
A denotes the wheel/rail dynamics of the vehicle.
Figure 7 is a diagram with measured values of the four wheel
circumferential speeds R, R, R and R as well as the two
brake cylinder pressures per bogie Pc,1&2 and pc,3&4. The values
have been measured on a real rail vehicle. The lower plot shows

PCT/AT2006/000155 - 35 -
2005P05209WOUS
the value of the brake state factor , calculated from the
measured values in the Lime range of the steady stale braking
process as per equations (27) and (28). The foi lowing is
obtained for the mean value: Figure 8 shows, by
means of an exemplary embodiment, how the method according to
the invention can be applied in a four-axle ra.i 1 vehicle. The
brake cylinder 15 generates braking force which acts on the
brake disk 14 via the brake linkage with brake linings 16. As a
result a braking torque which acts on the wheel set 13 is
produced. The brake cylinder pressure results from the brake
control pressure, which is applied

PCT/AT2006/000155 - 36-
2005P05209WOUS
to the brake cylinder 1b via the brake line 17 and the antiskid
valves 18. A pressure sensor 19 makes measured values of the
brake cylinder pressure available to the antiskid controller 21
(corresponds to the control system SYS in fiqure 1) .
Furthermore, the antiskid controller 21 receives measured
values for the axle speed via the pulse generator 20. The
antiskid controller 21 sets the antiskid valves 18. The
antiskid controller 21 is a conventional controller with the
transmission factor 22. By means of the unit for calculating
the brake state factor 23, the value , is determined as per
equation (28) and is used for updating the controller
transmission factor 22 with respect to the given types of rail
vehicle. The unit 23 for calculating the brake state factor-
requires measured values of the axle speeds and brake cylinder-
pressures of aff four axles which have been assumed during the
steady state phase of a stable braking process.

P10200pct - 37 -
CLAIMS
1. A method for adapting the brake cylinder pressure
(Pc,act; Pc1 Pc2, Pc3, Pc4) of a pneumatic brake of a rail vehicle
(FZG),
wherein during a braking process
the instantaneous actual slip (sact) between at least, one
wheel (2) of the rail vehicle (FZG) and a rai1 (3) is
determined,
furthermore a setpoint slip (ssetp) between the at least
one wheel (2) and the rail (3) is predefined, and
a setpoint brake cylinder pressure (pSetp) is determined in
accordance with the deviation of the actual slip (sacr) from the
predefined setpoint slip (ssetp), characterized in that
the current actual brake cylinder pressure (pc,ac1; pc1 , p.);
Pc3, PC4) is measured and is adapted to the determined setpoint
brake cylinder pressure (psetp) in such a way that the deviation
between the setpoint slip and the actual slip approaches zero
or is minimized.
2. The method as claimed in claim 1, characterized in that a
permanently set value is predefined for the setpoint slip
( SSetp) •
3. The method as claimed in claim 1, characterized in that
the value for the setpoint slip (ssetp) can be predefined in a
variable fashion.
4. The method as claimed in claim 3, characterized in that
the setpoint slip (ssetp) is determined within the scope of an


P10200pct - 38 -
optimum slip search.
5. The method as claimed in one of claims 1 to 4,
characterized in that the setpoint s.l.ip (ssetP) is selected in
the region of the microslip.
6. The method as claimed in one of claims 1 to 4,
characterized in that the setpoint slip (ssetP) is selected in
the region of the macroslip.
7. The method as claimed in one of claims 1 to 6,
characterized in that the actual slip (sact) is measured
continuously during the entire braking process.
8. A control system (SYS) comprising

P10200pct - 39 -
a slip controller (SRE) with which a setpoint brake
cylinder pressure (psetp) is determined in order to
adapt the current slip (sact) to a predefinable setpoint
slip (ssetp), and
a brake cylinder pressure controlter (PRH) which is
configured to adapt the current brake cylinder pressure
(Pc,act) to the determined setpoint brake cylinder-
pressure (Psetp) •
9. The control system (SYS) as claimed in claim 8, also
comprising a unit (OPS) for determining an optimum value for
the setpoint slip (ssetp) .
10. A method for adapting a transmission factor (KE;1) of a
slip controller (SRE) from a reference vehicle to another
vehicle, wherein, after the brake state factor (,) of the other
vehicle has been determined, the transmission factor (KE,1) is
calculated in accordance with the relationship

where K'R,l is the known controller transmission factor of a
reference vehicle and  is the brake state factor of the
reference vehicle, wherein the brake state factor  is known
or determined.
1.1. The method as claimed in claim 10, characterized in that
the following relationship is used when a current measured
value for the total vehicle mass (M) is present:


P10200pct - 40 -

where M is the current rail vehicle mass and Mo is the mass
which the rail vehicle (F'ZG) has during the determination of
the brake state factor ,.
12. A method for determining the brake state factor (') for
use in a method as claimed in claim 10 or 11, characterized in
that


P10200pct - 41-
during a stable braking process on an essentially level
and straight rail, the axle speed (i) and the brake cylinder
pressure (pC,i) of a wheel set (i) are continuously measured,
and
the brake state factor () is determined therefrom in
accordance with the following relationship:

13. The method as claimed in claim 12, characterized in that
measured values (i,pc,i) which have been measured during a
stable braking process are used exclusively.
14. The method as claimed in claim 12 or 13, wherein, when
axle speeds are measured at g axles and brake cyiinder
pressures at 1 axles, the following relationship is used to
determine the brake state factor () :

15. The method as claimed in one of claims 12 to 14,
characterized in that at m different times, measured values are
recorded, the brake state factors (k) associated with the
times are determined, and mean values are formed for the brake
state factors (k) :


The invention relates to a method for adapting the brake cylinder pressure (pc,actual; pc1/pc2/pc3/pc4) of a pneumatic
brake of a rail vehicle (FZG). According to the invention, during a braking process, the momentary actual slip (Sactual) between at
least one wheel (2) of the rail vehicle (FZG) and a rail (3) is determined, a desired slip (Sdesired) between the at least one wheel (2)
and the rail (3) is predetermined, and the brake cylinder pressure (pc,actual; pc1, pc2/ pc3, pc4), which corresponds to the difference of
the actual slip (Sactual) from the predetermined actual slip (Sdesired), is modified such that the difference between the desired and actual
slip is approximately zero or is at a minimum. The desired slip can be, selectively, in the micro or macro slip range. A braking state
factor is determined in the event of a stable braking process, from axle speed measurements and brake cylinder pressures.

Documents:

04138-kolnp-2007-abstract.pdf

04138-kolnp-2007-claims.pdf

04138-kolnp-2007-correspondence others.pdf

04138-kolnp-2007-description complete.pdf

04138-kolnp-2007-drawings.pdf

04138-kolnp-2007-form 1.pdf

04138-kolnp-2007-form 2.pdf

04138-kolnp-2007-form 3.pdf

04138-kolnp-2007-form 5.pdf

04138-kolnp-2007-international exm report.pdf

04138-kolnp-2007-international publication.pdf

04138-kolnp-2007-international search report.pdf

04138-kolnp-2007-others pct form.pdf

04138-kolnp-2007-priority document.pdf

04138-kolnp-2007-translated copy of priority document.pdf

4138-KOLNP-2007-(16-11-2011)-ABSTRACT.pdf

4138-KOLNP-2007-(16-11-2011)-AMANDED CLAIMS.pdf

4138-KOLNP-2007-(16-11-2011)-CORRESPONDENCE.pdf

4138-KOLNP-2007-(23-03-2012)-CORRESPONDENCE.pdf

4138-KOLNP-2007-ABSTRACT-1.1.pdf

4138-KOLNP-2007-AMANDED CLAIMS.pdf

4138-KOLNP-2007-CORRESPONDENCE OTHERS 1.1.pdf

4138-KOLNP-2007-CORRESPONDENCE OTHERS 1.2.pdf

4138-KOLNP-2007-DESCRIPTION (COMPLETE)-1.1.pdf

4138-KOLNP-2007-DRAWINGS-1.1.pdf

4138-KOLNP-2007-EXAMINATION REPORT REPLY RECIEVED.pdf

4138-KOLNP-2007-FORM 1-1.1.pdf

4138-KOLNP-2007-FORM 18.pdf

4138-KOLNP-2007-FORM 2-1.1.pdf

4138-KOLNP-2007-FORM 3-1.1.pdf

4138-KOLNP-2007-FORM 5-1.1.pdf

4138-KOLNP-2007-FORM 6.pdf

4138-KOLNP-2007-OTHERS-1.1.pdf

4138-KOLNP-2007-OTHERS.pdf

4138-KOLNP-2007-PA.pdf

4138-KOLNP-2007-PETITION UNDER RULE 137.pdf

abstract-04138-kolnp-2007.jpg


Patent Number 255099
Indian Patent Application Number 4138/KOLNP/2007
PG Journal Number 04/2013
Publication Date 25-Jan-2013
Grant Date 22-Jan-2013
Date of Filing 29-Oct-2007
Name of Patentee SIEMENS AKTIENGESELLSCHAFT ÖSTERRIECH
Applicant Address SIEMENSSTRASSE 92, 1210 WIEN, AUSTRIA
Inventors:
# Inventor's Name Inventor's Address
1 ANTON STRIBERSKY MAIERHOF 22, 4906 EBERSCHWANG
2 UWE VIERECK GARTENSTRASSE 5, D-52064 AACHEN
3 WOLFRAM LANG SCHENKSTR. 75B 91052 ERLANGEN
4 THORSTEN STUTZLE COLYNSHOFSTRASSE 19 D-52074 AACHEN
5 WOLFGANG RULKA TORRIWEG 29, 81247 MUNCHEN
PCT International Classification Number B60T 8/17,B60T 8/172
PCT International Application Number PCT/AT2006/000155
PCT International Filing date 2006-04-18
PCT Conventions:
# PCT Application Number Date of Convention Priority Country
1 A733/2005 2005-04-28 Austria