Page 116 - Practical Ship Design
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Weight-Based Designs                                                 83


         where
           I, and h, = length and height of full width erections, and
           I,  and h, = length and height of houses.
           If  a numeral of this sort was being devised for the specific purpose of steel-
         weight estimation, the constants would undoubtedly have been different, but the
         availability of  a great deal of data collected over many years in the E form has
        become, for the author, a major influence in retaining its use.


        4.2.2 Invoiced or net weight
        The question of whether to plot invoiced or net weights is worthy of some debate.
        The net weight is that initially arrived at by detailed calculations based on ship’s
        plans  and  it  is  the  weight  that  is required  for the  deadweight calculation.  The
        invoiced weight, on the other hand, is the weight recorded in a shipyard’s steel order
        books and the one used for cost estimates. In earlier days the invoiced weight was the
        one that was known more accurately and data was generally presented in this way.
           More recently, with shipyards ordering much of their steel in standard plates for
         stock, the reliability of invoiced records have declined, whilst with prefabricated
        units now often being weighed, net steel-weight records have improved in accuracy
        and seem the better choice nowadays.


        4.2.3 The effect of the block coefficient on steel-weight
        Since the parameter E attaches no significance to the fullness of the ship, a factor
        which clearly has an appreciable effect on the steel-weight, all steel-weights are
        corrected  to a standard block coefficient before plotting. By  the same token  all
         steel-weights  read  from the  graph must  be  corrected  from the  standard  to  the
        desired block coefficient.
           The standard block was set at C,’  = 0.70 measured at 0.80.
           Corrections to the steel-weight for variations in C, from the standard 0.70 value
        can be made using the following approximate relationship:

           W, = W,,[ 1 + O.O5(C,’   - 0.70)]                               (4.2)


        where
           W,  = steel-weight for actual C,‘ at 0.80, and
           W,i = steel-weight at C,,’ = 0.70 as plottedlifted from graph.
        In this case C,,‘ has been taken at 0.80, because the available data is on this basis.
           C,,’  at 0.80 can be calculated from the known value of C,  at the load draft using
        the formula given as eq. (3.10) or read from Fig. 3.6.
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