# The factors that affect the amount of squat

Updated: May 31, 2020

__1. The ships speed over the water__

__1. The ships speed over the water__

The squat varies approximately directly as the speed over the water in knots squared.

Squat occurs even when the ship is moored if a tide is running.

Hence squat should be taken into account when conducting draft surveys.

Also, when loading to a particular draft, squat could result in under loading if the drafts are read when the tide is running.

__2.The block coefficient, Cb__

__2.The block coefficient, Cb__

The squat varies directly as the Cb. The Cb values generally vary from about 0.85 for very large tankers to about 0.75 for bulkers, about 0.7 for general cargo vessels to about 0.6 or less for passenger vessels and container ships.

__3.The blockage factor, S__

__3.The blockage factor, S__

The blockage factor, S, is the ratio between the immersed cross-sectional area of the vessel and the cross-sectional area of the water in the canal

S = b x Static Draft / B x depth of Water

where ‘b’ is the breadth of the ship and ‘B’ is the width of the canal.

Even in open waters, this factor is to be considered using the width of influence ‘B’ in place of the width of the canal B.

The width of influence ‘B’ in open waters is obtained as ‘B’[7.7+20(1-Cb)2]b, where ‘b’ is the breadth of the ship.

The ‘B’ value in open waters varies from about 8*b for large tankers to about 9.5*b for general cargo vessels to about 12*b for container and passenger ships. In open waters where the depth of water to a draft of the ship ratio is about 1.2, the value of the blockage factor S will be around 0.1.

**4.The static under keel clearance**

**4.The static under keel clearance**

The lesser the under-keel clearance, the more is the squat because of the streamlines of return flow aft of the water, past the vessel increases due to the reduced clearance under the vessel.

This increases the kinetic energy and therefore further reduces the pressure energy of the water.

Thus as the ratio of the depth of water to draft to ship reduces, the squat increases.

__5.The at-rest trim of the vessel__

__5.The at-rest trim of the vessel__

The squat at the bow increases to a greater extent if her at rest trim was by the head.

The squat at the stern will increase to a greater extent if her at rest trim was by the stern. The calculated maximum squat should, therefore, be applied to the greater of the two end drafts to obtain the minimum under keel clearance.

__6.Passing another ship in a river or canal__

__6.Passing another ship in a river or canal__

When the ship is passing or overtaking another vessel in a river or canal, the squat can increase up to twice the normal value as the combined blockage factor, S becomes the sum of the blockage factor of each ship.

**7.The squat increases if the ship is close to the bank of a river or canal.**

**7.The squat increases if the ship is close to the bank of a river or canal.**

__8.Formulae__

__8.Formulae__

From the analysis of many measured squat values on ships and results of ship model tests some empirical formulae have been developed for satisfactorily estimating the maximum squat is confined and open waters.

Obviously the squat is greater in confined waters and lesser in open waters.

For a vessel at an even keel static trim when the ratio of the depth of water to the draft of a ship is in the range of 1.1 to 1.4, the maximum squat in open or confined waters may be predicted fairly accurately by either of the expressions:-

Maximum squat =(Cb x S^0.81 x V^2.08

__)__/20

in the above expressions:

‘S’ is the blockage factor.

‘V’ is the ship’s speed over the water in knots.

Other approximate formulae are:

Applicable only for open water conditions where H/T is within 1.1 to 1.4

Maximum squat in open waters = (Cb x V^2 )/