Ship Squatting Problem: Bivariate Plot

Barrass [1]: S =1/30 · Cb · (As / [Ac - As] )2/3 · Vk2.08
Millward [3]: S =(L/100) · ([15 · Cb · (B/L) - 0.55] · Fnh2 ) / (1 - 0.9 · Fnh )
Norrbin [4]: S =(L/100) · ([100 / (L/h)] · [As / Ac] · Fnh2 ) /
(1 - [As / Ac] - [(h · W0) / Ac] · Fnh2 )
Tuck [5]: S =L · Cs · Fnh2 / (1 - Fnh2 )1/2
Clearance:c =h - T - S

Plot the contours f(X,Y) = ct for (select 1)
Independent variables: X is: ranging from: to:
Y is: ranging from: to:

Specify the constant parameter values (ignoring the independent variable fields):
Ac: (BN) As: (BN) B: (M)
Cb: (M) Cs: (T) h: (BC)
L: (MN) T: (BC) Wo: (N)
and either Fnh or V: (MNT or B)
where the letters in parentheses indicate which formula requires that parameter (B = Barrass, etc.).

Plot Title:
Plot Window: Min X: Max X:
Min Y: Max Y:
Min Z: Max Z:

Return to the Ship Squatting Problem home page.
Go to the Ship Squatting Problem examples page.
Go to the Ship Squatting Problem evaluation page.
Go to the Ship Squatting Problem univariate plotting page.
Go to the Ship Squatting Problem trivariate plotting page.

This service is a result of the project Formulation of a Model for Ship Transit Risk funded by the U.S. Department of Commerce, U.S. Army Corps of Engineers, and U.S Coast Guard (PIs: N. M. Patrikalakis, MIT, and H. L. Kite-Powell, WHOI).

URL: http://deslab.mit.edu/DesignLab/squat/plot2.html
Last modified: November 5, 1998