941
Table 3. Analysis with descriptive statistics
_______________________________________________
Method 1 Method 2 Method 3
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Statistic: KWh Time KWh Time KWh Time
Median 82,5 311,5 84 309 85 317
Mean 82,26 311,63 83,53 309,20 85,43 316,46
Mode 81,5/ 308,5/ 85 309 86,5 317,5
83 311,5/
312,5/
314
Range 4 6 5,5 6 6 7,5
Standard 1,09 1,95 1,46 1,89 1,56 2,15
deviation
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6 DISCUSSION
In this section the tables and line graphs from section
five will be interpreted and discussed. As mentioned
earlier the data in this study is gathered through an
uncertain method. Several variables thought to affect
the results are present and can neither be measured
nor ruled out due to lack of equipment on the vessel.
Such variables include, but are not limited to, wind,
waves, current and loading condition. Interactions
would explain why the data is not completely
identical for each column. On the other hand, the
differences are surprisingly small and not severe
enough to invalidate the results.
Table 1 and figure 4 presents the data regarding
consumption per nautical mile. With a few
exemptions, method 1 has the lowest values followed
closely by method 2 and finally method 3. As shown
on the line graph the different methods remain
relatively stable during the tests, without rapid or
substantial changes in value.
Table 2 and figure 5 describes transit time per
nautical mile. Method 2 proved to be the fastest,
except on one occasion, followed closely by method 1
and lastly method 3. Again, the values are quite
consistent, similarly to the results for consumption.
This suggests that the readings underline a trend.
Table 3 presents some measures of central
tendency. The median, the mean and the mode for all
methods do not differ significantly. They seem to
revolve around the same numbers, in their respective
columns. Still, the results are the same, leaving
method 1 as the most fuel efficient and method 2 as
the fastest. Furthermore, table 3 provides measures of
variability. The range indicates the spread of data for
each variable and it seems to be quite low for all
columns. In turn this suggest that the spread is
minimal. This argument is further proven when
looking at the standard deviation. Again, the values
are relatively low, indicating a highly concentrated
set of data. In conclusion the data is mostly
homogenous and without values that deviates far
from the norm. All columns seem to cluster around
their points of central tendency and with a minimal
spread.
Given the above, the results indicate that there are
measurable differences between the aforementioned
methods when it comes to power consumption and
time spent transiting.
Method 1 has turned out to be the most fuel
efficient method during transit and the result is
consistent with the model testing completed by LMG
Marine [9]. A possible cause for this phenomena, is
that the overall engine load is slightly lower when
allocating equal amounts of power to each thruster,
compared to an unequal distribution. Increasing RPM
on one thruster and decreasing correspondingly on
the other one results in a minimal, but still noticeable
change in engine load between 1% and 2%.
On the contrary, reduced consumption is
meaningless if the vessel fails to achieve a sufficient
velocity and uphold the timetable. As stated above
method 1 is the most fuel efficient. On the other hand
it is only the second fastest method, closely beaten by
method 2. An exceedingly plausible explanation for
this is that the stern propeller works in the previously
mentioned wake field, which in turn provides
increased propeller efficiency. Coincidentally the bow
thruster has reduced its RPM, thus reducing potential
hull resistance accordingly.
Perhaps unsurprisingly, method 3 turned out to be
the slowest and least fuel efficient method. As stated
above the unequal distribution led to higher
consumption compared to equal power allocation.
Concurrently, using a bow thruster as the main
propulsion and the stern thruster as auxiliary
propulsion resulted in lower speed during transit. A
noticeable increase in RPM on the bow thruster
probably led to increased hull resistance, whilst the
auxiliary thruster worked in the wake field. This
method is therefore not recommended under any
circumstances.
Ultimately the testing showed that the methods
were not that disparate. A possible explanation comes
from the hull design and placement of the thrusters.
As shown on figure 3, the thruster placement might
be unconventional. Compared to other vessels the
thruster are located closer to midship. Any potential
differences would therefore be minimized compared
to other ferries, where thrusters are closer to the
perpendiculars.
7 CONCLUSION
This paper aimed to investigate how daily operations
could be optimized on a ferry, specifically through
the propulsion equipment. It can be concluded that
method 1 is recommended for fuel efficiency, while
method 2 is recommended for transit time. Method 3
is unfavourable in both aspects and not
recommended. On the contrary, the differences are
surprisingly small per nautical mile and the potential
reward is quite low. Finally, these results only apply
to this particular ship, but it may be relevant to other
ferries with similar design and propulsion
equipment.
8 FURTHER RESEARCH
Considering that the uncovered differences were
minimal, it would be interesting to measure energy
usage and transit time for each method at different