The mass and centre of gravity of the whole system are input for the intact stability calculation. For this tutorial a very simplified stability calculation is used. The only input value that is required is the moment of area inertia of the waterline area.

Parameter name

Dimension

Determined by

Reference

In Class

BM

[m]

USR: User or system/equation

Distance between center of buoyancy and metacenter

Intact stability calculation

GM

[m]

USR: User or system/equation

Metacentric height

Intact stability calculation

KB

[m]

USR: User or system/equation

Distance between keel and center of buoyancy

Intact stability calculation

KG

[m]

USR: User or system/equation

Distance between keel and center of gravity

Intact stability calculation

Moment_of_Inertia

[m^4]

USR: User or system/equation

Moment of inertia of the water plane area,

For this tutorial give a rough estimate

Intact stability calculation

 

Loa = ENTITY#(xx).Loa where “xx” is the QEntityID value of entity Main Dimensions.

Boa = ENTITY#(xx).Boa where “xx” is the QEntityID value of entity Main Dimensions.

GM = KB + BM – KG

BM = Moment_of_Inertia / (Displacement/Rho)

KG = COGZ

KB = 0.7*T_design

T_design = ENTITY#(xx).T_design where “xx” is the QEntityID value of entity Hydrostatics.

Displacement = ENTITY#(xx).Mass where “xx” is the QEntityID value of entity Mass calculation.

COGX = ENTITY#(xx).COGX where “xx” is the QEntityID value of entity Mass calculation.

COGY = ENTITY#(xx).COGY where “xx” is the QEntityID value of entity Mass calculation.

COGZ = ENTITY#(xx).COGZ where “xx” is the QEntityID value of entity Mass calculation.

Rho = ENTITY#(xx).Rho where “xx” is the QEntityID value of entity Hydrostatics.

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