Page 242 - Practical Ship Design
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204                                                             Chapter 7


             and C,  and are appreciably better (5% or so) at low F, (<O.  18) and high cb (>0.75)
             values. The great virtue of the BSRA data to a designer is that it not only provides a
             power estimate but  also gives a method  of  developing a body plan  which will
             match the power estimate.
                Moor’s results on the other hand are derived from a large number of unrelated
             models and there is no guidance as to the characteristics of the lines which will
             match the power estimates.
                In Fig. 7.6 the Watson/Gilfillan block coefficient line is shown as an indication
             of the area of this figure which is of most practical importance.

             7.2.3 C,, for twin screw ships

             The same procedure was applied to Moor’s twin screw data and is presented in Fig.
             7.9. A superimposition of the twin screw data on any of the single screw figures
             indicates the generally better naked resistance of the former, but this advantage is
             of course reversed when appendage resistance is taken into account.
                The C,,  values for twin screws ships are also presented for a standard model
             length of 5 m. The LIB ratio remains 7.28 but TIL is reduced to 0.045, a figure more
             appropriate to twin screw ships.


             7.2.4 C,, for frigates, corvettes and high speed ferries
             Most  warships of  the  corvette and  frigate type  are required  to have  maximum
             speeds which result in Froude numbers ranging from 0.40 to 0.60, with most of
             them between 0.45 and 0.55.
                Little warship powering data escapes the security net, so it can be helpful to fill
             out whatever  data is available with merchant  ship data and the twin screw data
             given in the previous paragraph can be used in this way, provided care is taken.
                In any attempt to do this it is essential to note is that the block coefficient of most
             warships is much finer than would be dictated by powering considerations.
                This fine C, results from the requirement that these ships should have a high rise
             of  floor  to  avoid,  or  at  least  minimise,  slamming  which  is  a  very  important
             consideration on these relatively  small and lightly  constructed  ships which  are
             required to maintain high speeds in rough seas. The fine C,, also helps to increase
             the draft which again improves seakeeping.
                A corollary of the fine C,  that these ships have is that C,  ceases to be as good a
             parameter for C, as it is for merchant ships and warship designers tend to use Cp.
             The author would have liked to follow this practice but unfortunately lacked the
             necessary information on Cp or C,  values to do so.
                Anyone wishing to use Cp as a base and having only a C,  value available may
             find it helpful to use the rough guide to C, values given in the following formulae
              (see also Fig. 8.9).
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