The Influence of the Finishing Strategy on the Quality of the Surface.
Kroft, Lubos
The Influence of the Finishing Strategy on the Quality of the Surface.
1. Introduction
In today's engineering production, there is a strong pressure
on productivity and economy. Strict requirements make every aspect of
the entire process very important. The goal is to manufacture parts to
sufficient quality at reasonable costs. In the process, the resulting
utility properties are dictated by finishing operations.
Finishing is therefore of major importance in the production of any
part. Owing to the complexity of shaped surfaces, the development of
control programs for production machines takes place exclusively in CAM
software. CAM systems must therefore include advanced machining
strategies for finishing, such as HSC, HFC, and others.
Several scientific studies dealt with improving the effectiveness
of finishing strategies. One of them was [14]. It compared productivity
in finishing strategies in 5-axis operations. However, it did not
mention any relationship between strategy and the resulting quality of
the finished surface. Article [15] deals with the machined surface
accuracy but only in terms of interpolation of the surface and not as a
result of a particular strategy.
Nevertheless, there are studies which are closer to the issue of
our interest. Moodleah and Makhanov [16] worked on improving the
efficiency of tool paths through vector field-based tool path
generation. Within this vector field, the directions are sought for
which paths with maximum feed rate can be generated. Unfortunately, in
this study only the efficiency of tool paths was sought, rather than the
relation to finishing and to the resulting surface quality.
A completely different method of improving the efficiency,
predominantly for finishing processes, has been presented by Imania,
Sadeghib and Elbestawi [17], and Takata, Tsai, Inui and Sata. They
attempted to predict cutting forces and compare the calculations with
measured data. Their studies could lay foundation for future development
of finishing operations.
All above-mentioned publications deal with the issue of our
interest but none of them links the machining strategy and the cutting
forces to the quality and dimensional and geometric accuracy of the
finished surface. The objective of the present effort is to provide a
theoretical basis for further research into the effectiveness of
finishing sculptured surfaces.
table example:
Table 1. List of abbreviations
NC Numerical Control
CNC Computer Numerical Control
CAD Computer Aided Design
X, Y, Z Axes in the cartesian coordinate system
sw Software
Fx Components of cutting force parallel to
the X axis [N]
Fy Components of cutting force parallel to
the Y axis [N]
Fz Components of cutting force parallel to
the Z axis [N]
F Total cutting force [N]
[n.summation over Sum of X elements in the interval
(i=1)][X.sub.i] between [X.sub.1] and [X.sub.n]
[R.sub.a] Arithmetic mean deviation of the
profile [[micro]m]
[R.sub.z] Maximum height of the profile [[micro]m]
[f.sub.z] Feed per tooth [mm]
[r.sub.n] Tool nose radius [mm]
z Number of teeth of the tool
Z Deviation of the profile [[micro]m]
2. Quality of machined surface
Finishing operations are carried out to impart the required quality
to a surface. Effective finishing therefore means achieving uniform
quality and geometric accuracy of the machined surface.
It follows from what has been said above that the magnitude of and
fluctuations in the cutting force, and the proportions of its components
have a major impact on the resulting quality of the finished surface.
Yet, not every change in the cutting force must reflect substantially in
the surface quality. All factors which can play a role in the surface
quality are listed in Fig. 2. Whenever a cutting parameter changes, e.g.
the cutting speed, stepover, tool diameter or others, the effect can be
traced through a change in the cutting force.
The directions of components of the cutting force on a ball-end
tool. More details are given in Fig. 3 and 4. The first one illustrates
the effect of the inclination of the surface and the stepover on the
radial component of the cutting force. [8]
The second graph shows the dependence of cutting force on the
cutting speed. Although the scatter is substantial, the trend indicated
by the polynomial fit is in agreement with the assumption.
It is desirable to use these results to identify the relationship
between cutting force variation and the quality of the finished surface.
Then, the resulting quality of surface could be predicted on the basis
of changes in the cutting force. In order to define such relationship,
the cutting force profile must be examined in greater detail. In the
following, cutting force will be studied as an indication of the
potential quality and dimensional accuracy of the finished surface.
2.1 Effect of cutting force profile on machined surface quality
When dealing with the cutting force, it is important to consider
both overall profile, variation, and maximum levels within intervals of
up to tens of seconds, as well as the micro-scale variation within
several tenths of a second. The quality of the finished surface depends
in some way on both these scales.
The fundamental one is the macro-scale, where an entire pass or
even multiple passes are considered. In the example in Fig. 5, the force
magnitude in the first five seconds into the process is relatively small
but it increases with time. The exact values shown in this graph are not
essential for gaining understanding of the process Nevertheless, one can
assume that the surface quality at the beginning will be different than
at the end of the process. Between 5th and 10th second, there is
fluctuation of the cutting force which could also affect the machined
surface quality.
Gradual increase in the force and its variation can arise from
varying inclination of the workpiece surface, variation in the feed
rate, the stock allowance, as well as from the cutting edge becoming
dull or other factors, such as inhomogeneities in the material, and
others. The important conclusion is that such variations can impact on
the quality of the finished surface. It is therefore desirable to
develop a strategy which keeps the cutting force constant, and therefore
leads to quality surface even in a sculptured workpiece.
As said above, the cutting force profile can be examined on various
scales. One of them is the micro-scale represented by a force plot
within an interval of several tenths of a second. Such a plot is shown
in Fig. 6. It covers 0.35 seconds of the machining process which means
that it includes several revolutions of the tool. The curve indicates
shock loads which are typical of the milling process. The force varies
from -600 N to approximately 1200 N, causing relatively severe shocks
which may affect the quality of the machined surface. These shocks are
due to individual teeth engaging the workpiece or more precisely
entering and leaving the cut area. This variation as such is unavoidable
but its magnitude can be reduced. The shocks become less severe when
more teeth are engaged at the same time. In addition, it is possible to
adjust the geometry or microgeometry of the cutting edge, and other
parameters.
In the finishing of sculptured surfaces, the macro-scale view is
more important than the micro-scale one. The impact of the micro-scale
profile on the quality of the finishing process arises from the inherent
features of the milling process and is virtually independent of the
strategy used for tool path generation. on the other hand, the
macro-scale profile is substantially dictated by the strategy chosen and
therefore becomes the key to the process.
2.2 Evaluation of finished surface quality
Suitable indicators for quality evaluation include surface
roughness, macro- scale surface profile, and, understandably, findings
from visual inspection.
The number of surface characteristics available today is very
large. Practically, the most widely used ones include Ra and Rz values.
Thanks to optical scanning devices, areal roughness is being used more
frequently as well. Its information value is not to be overstated but
the method is suitable for sculptured surfaces thanks to contactless
measurement.
One appropriate indicator might be the arithmetic mean deviation of
the profile calculated according to:
[R.sub.a] = [1/n] x [[integral].sup.n.sub.1] [absolute value of
[Z.sub.(x)]]dx [[micro]m] [11] (1)
It is advisable to verily the Ra value by theoretical calculation
based on the specified feed rate for the milling process:
[R.sub.a] = [[f.sub.x.sup.2]/[[n.sup.2] x [z.sup.2] x 31,2 x
[r.sub.n]]][[micro]m] [12] (2)
One can also use the arithmetic mean spacing between five peaks and
valleys calculated as:
[mathematical expression not reproducible] (3)
Dimensional analysis and evaluation of individual dimensions of a
sculptured surface tend to be difficult. A convenient approach uses
measurement by a scanning device and an evaluation of the deviations
from the 3D model.
It would be useful to compare the values of cutting forces,
evaluate their profiles throughout the measurement run, and their
envelopes. In addition, it is possible to evaluate the total cutting
force using the following formula:
F = [square root of [F.sub.x.sup.2] + [F.sub.y.sup.2] +
[F.sub.z.sup.2]] [N] (4)
In order to compare the forces that arise in individual strategies,
one can calculate the statistical mean value according to:
[bar.F] = [1/n] x [n.summation over (i=1)][F.sub.i] [N] (5)
Correlation of qualitative parameters and dimensional values with
the values and profiles of cutting force in individual strategies will
reveal the dependences, on the basis of which optimized finishing
strategies can be developed.
2.3 Summary
From the viewpoint of finishing operations which impart the final
quality and dimensional accuracy to the machined surface, the
macro-scale profile of cutting force is the key factor. It is because it
is affected by the machining strategy which is the topic of the next
section. In order to solve this problem, one needs to gain a
comprehensive understanding of the cutting process at the finishing
stage, and of the impact of individual force components on the quality
and dimensional accuracy of the machined surface, and find correlations
between these factors.
3. Tool path strategy
Fundamental differences in the tool behavior can be seen between
climb milling and conventional milling. The distinction between these
two techniques is well known. When dealing exclusively with finishing
strategies, the choice of the technique does not have as strong effect
as in other stages. The reason is that the load on the tool is
relatively low and does not reach critical levels. Therefore, both
techniques can be used without any substantial qualitative differences,
and time savings can be achieved by eliminating non-cutting traversing
movement.
Much greater impact is related to the feed and pick feed directions
with respect to the inclination of the surface. All variants are
illustrated in Fig. 10.
The first option involves horizontal feed and vertical downward
pick feed. The above strategy is referred to as linear machining and is
optimal for surfaces with steeper inclination angles, approximately
75[degrees], as suggested in [3]. Here, this strategy leads to the
lowest cutting force and to the most favorable variation in the cutting
force. This strategy involves downward tool movement and typically leads
to abrasive wear on the tool flank. The flank wear tends to be uniform,
as shown in Fig. 9 a).
If the strategy involved the same horizontal feed but upward pick
feed direction, these forces would increase. The variation would be from
60 to 200%, predominantly in the [F.sub.y] component. This force acts in
the normal direction with respect to the workpiece surface and has a
major impact on the resulting quality and dimensional and geometric
accuracy. The mechanical load on the tool is higher as well. The force
profile is similar to the first case. cutting edge chipping may occur,
as illustrated in Fig. 9 b). [6]
Another option of those listed in Fig. 10 involves vertical feed
direction, and starting the cutting process at the top. The pick feed
direction is horizontal. In this strategy, the material is being pushed
in front the tool. As a result, the tool may deflect toward the
workpiece, predominantly due to the Fy component of the cutting force.
The variation in the cutting force might range from 30 to 300%. This
strategy is appropriate for surfaces with mild inclination, less than
25[degrees] [3, 7].
No major change will be registered when machining starts at the
bottom and ends at the top of planar surfaces with mild inclination
angles.
Near-planar surfaces with inclination angles under 15[degrees] are
better produced using form-duplicating strategies, according to [13],
but the wear is more severe due to lower cutting speed. On surfaces with
inclination angles around 45[degrees] none of the strategies leads to
markedly better results.
These conclusions are based on the literature sources cited, as
well as on experiments carried out at university of West Bohemia [6],
[8].
3.1 Effect of strategy on dimensional accuracy
As mentioned above, an important aspect of the result of machining
is the quality of the machined surface. However, an equally important
factor is its dimensional accuracy. Figure 12 a) shows an example of two
machining strategies on a shape surface: linear machining and
form-duplicating machining.
Strategy A is a linear machining strategy with an upward vertical
pick feed direction. We will not explore the suitability of this
strategy for a particular shape surface. Instead, we will focus on the
dimensional accuracy of the finished surface shown in Fig. 13. We will
find that it is not uniform. The largest deviations from the nominal
values are produced as the tool descends. While the tool is ascending,
dimensional errors arise as well but their magnitude is smaller. The
main reason is the variation in the cutting force in various parts of
the shape. In particular, this applies to the component that is normal
to the surface.
By contrast, strategy B shown in Fig. 12 b) traces the shape of the
workpiece in the horizontal direction and the pick feed is perpendicular
to the feed direction. The texture of the finished surface is completely
different from that produced by strategy A. As the tool descends,
incomplete cutting occurs. The reason is, again, the normal component of
the cutting force. However, the amount of incomplete cut is less because
the tool pushes the work in front. Conversely, as the tool ascends, it
overcuts because it is being pulled into the work. The results are
illustrated in Fig. 14.
These data suggest that the finishing strategy has a major impact
on the accuracy of the finished surface. The same can be expected to
hold for the quality of the finished surface, although this is not
certain as no data on the surface quality are available in this respect.
3.2 Summary
The above-named strategies represent the fundamental available
approaches to calculating tool paths for general shape surfaces. In many
regions of such surfaces which are, in one way or another, approaching
some limit, these strategies begin to fail. In these regions, the
pre-set parameters undergo changes--which either impairs the quality of
the shape surface or increases the machining time prohibitively.
Besides the machine, the tool, and the properties of the work, the
shape itself also dictates the quality of the finished surface. The
reason is the changes in the cutting force or more precisely in some
component of the cutting force. Such changes affect the other
parameters, such as cutting speed, chip volume, stock allowance for
finishing, and others. In order to be able to propose a finishing
strategy which, at least in part, improves the state of the art, these
aspects must be investigated in greater depth. This will be the
objective of the next part of the research
4. Conclusion
This study explores modern effective finishing of sculptured
surfaces, i.e. one part of the field, which concerns the effect of the
tool path strategy on the quality and geometric and dimensional accuracy
of the finished surface. Despite today's advanced computing
hardware and CAM software tools, finishing operations remain a
challenge.
Algorithms that improve the effectiveness of tool paths in
finishing are available. Unfortunately, their implementation in
automation and CAM systems is so complicated that even today none of the
above-named algorithms is part of any commercial manufacturing support
software. Consequently, finishing paths have inadequate dimensions, e.g.
too small stepover, or combine multiple operations, which is very
time-consuming and inefficient because of the overlap of paths.
All these drawbacks have mostly negative effects on geometric
accuracy of the finished surface, and lead to nonuniform quality.
Together with finishing time, the quality and geometric accuracy are the
fundamental indicators of effectiveness of any particular process. The
reason is that these indicators show whether the condition of the
surface is adequate or whether reworking is necessary, which involves
additional machining costs.
In order to be able to prove the effect of cutting parameters in a
particular strategy, quality and dimensional accuracy must be linked to
a parameter which reflects virtually all changes that occur during
machining. This parameter is the cutting force. It varies with almost
all changes in the fundamental parameters. Cutting force, specifically
its components, is a suitable parameter for evaluating finishing
operations. One reason is that its amplitude gives a clear indication of
changes in the process, and the other is that its overall profile can be
used for tracking the effects of the strategy, finding correlations with
the surface quality, and with the geometric accuracy of the finished
surface.
Such conclusions can be drawn on the basis of the above-described
facts. Further research will aim at finding correlations of the quality
and geometric and dimensional errors of the machined surface with
variation in the cutting force, and at improving the effectiveness of
finishing sculptured surfaces, and thus developing the entire discipline
of machining.
DOI: 10.2507/27th.daaam.proceedings.078
5. Acknowledgments
This paper includes results created within the project
SGS-2016-005.
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(a) Faculty of Mechanical Engineering, University of West Bohemia,
Pilsen, Czech Republic
This Publication has to be referred as: Kroft, L[ubos] (2016). The
Influence of the Finishing Strategy on the Quality of the Surface,
Proceedings of the 27th DAAAM International Symposium, pp.0524- 0533, B.
Katalinic (Ed.), Published by DAAAM International, ISBN
978-3-902734-08-2, ISSN 1726-9679, Vienna, Austria
Caption: Fig. 1. Simulation of machining in CAM software and the
actual process [9], [10]
Caption: Fig. 2. Parameters that affect surface quality [4]
Caption: Fig. 3. Radial component of cutting force on the stepover
size [9]
Caption: Fig. 4. Plot of cutting force vs cutting speed [9]
Caption: Fig. 5. Cutting force profile--macro-scale
Caption: Fig. 6. Cutting force profile--micro-scale
Caption: Fig. 7. Illustration of the arithmetic mean deviation of
the profile Ra [11]
Caption: Fig. 8. Other roughness parameters, including Rz [11]
Caption: Fig. 9. Tool wear upon a horizontal feed process: a)
downward, b) upward [2]
Caption: Fig. 10. Tool path strategy [7]
Caption: Fig. 11. Tool wear upon vertical feed: a) downward, b)
upward [2]
Caption: Fig. 12. Schematic representation of tool paths for a)
linear machining strategy, b) form-duplicating machining strategy
Caption: Fig. 13. Dimensional accuracy upon machining with strategy
A [1]
Caption: Fig. 14. Dimensional accuracy upon machining with strategy
B [1]
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