Offshore Platform Design Calculator
Estimate foundation sizing, bearing capacity, and stability ratios for gravity-based offshore platforms under combined dead, live, and environmental loads.
About this calculator
This calculator sizes a gravity-based offshore platform foundation the way a preliminary geotechnical check would: it sums dead, live, and vertical environmental loads into a total vertical load, then divides by the allowable seabed bearing capacity — multiplied by your chosen safety factor — to get the minimum required base area, which it then expresses as the diameter of an equivalent circular footing. From that footing it derives two stability checks that matter for any structure resisting lateral wave and current forces, but the two are not equally sensitive to the footing's size. The overturning check compares the restoring moment (total weight acting through the base radius) against the overturning moment (horizontal environmental load times its lever arm above the seabed), so it grows directly with footing radius — a larger required base area, whether from a higher safety factor or a lower bearing capacity, mechanically inflates the overturning FoS even if nothing about the soil's actual sliding resistance changed. The sliding check is independent of footing geometry entirely: it compares frictional resistance at the soil-foundation interface (total vertical load times your friction coefficient) against the horizontal load, with no term for base area, diameter, or radius anywhere in it.
So a comfortable overturning FoS driven by an inflated footing size should not be read as validation of your bearing capacity or safety factor assumptions, but a comfortable sliding FoS is not affected by that inflation at all — it only improves if the vertical load, friction coefficient, or horizontal load actually change. Both ratios should exceed roughly 1.5 for a stable design, per API RP 2A-WSD and DNV-OS-J101 guidance. This is a preliminary sizing tool for gravity-based structures specifically; jacket platforms with pile foundations require a different, pile-capacity-based analysis entirely.
Inputs
Results
Total vertical load (kN)
20,500
Required base area (m²)
205
Overturning FoS
2.21
How to Use This Calculator
- Enter dead load (kN), live load (kN), horizontal environmental load (kN), and vertical environmental load (kN).
- Enter overturning arm (m) — lever arm from seabed to environmental load centroid.
- Read total vertical load (kN) and overturning moment (kN·m).
- Check sliding and overturning unity check ratios — values < 1.0 indicate a stable platform.
- Use load combination results to size jacket legs and seabed foundation elements.
How the result changes with Dead load (kN)
| Dead load (kN) | Total vertical load (kN) | Required base area (m²) | Overturning FoS |
|---|---|---|---|
| 7,500 | 13,000 | 130 | 1.12 |
| 11,250 | 16,750 | 167.5 | 1.63 |
| 22,500 | 28,000 | 280 | 3.52 |
| 37,500 | 43,000 | 430 | 6.71 |
What each input means
- Dead load (kN)
- Permanent structural and equipment weight.
- Live load (kN)
- Variable loads: personnel, consumables, stored materials.
- Horizontal env. load (kN)
- Combined wave, current, and wind horizontal force.
- Vertical env. load (kN)
- Vertical environmental load component (wave slam, buoyancy change).
- Overturning arm (m)
- Lever arm from seabed to centroid of horizontal environmental load.
- Allowable bearing (kPa)
- Allowable seabed bearing pressure from geotechnical investigation.
- Soil friction coefficient
- Foundation-soil interface friction coefficient for sliding check.
- Safety factor (FoS)
- Global safety factor applied to bearing capacity check.
What each result means
- Total vertical load (kN)
- Sum of dead, live, and vertical environmental loads.
- Required base area (m²)
- Minimum foundation footprint area to satisfy bearing capacity with FoS.
- Equivalent diameter (m)
- Diameter of a circular base with the required area.
- Overturning moment (kN·m)
- Moment about the base from horizontal environmental forces.
- Overturning FoS
- Ratio of restoring to overturning moment. Should exceed 1.5.
- Sliding FoS
- Ratio of frictional resistance to horizontal load. Should exceed 1.5.
- Actual bearing pressure (kPa)
- Bearing pressure at factored foundation area.
How this is calculated
Worked example, using the default values
- Identify Input Parameters4 parametersDead load (kN) = 15000, Live load (kN) = 5000, Horizontal env. load (kN) = 3000, Vertical env. load (kN) = 500 = 8 input(s) provided
- Calculate Total vertical loadTotal vertical load = deadLoad + liveLoad + envVertical20500 = 20500
- Calculate Required base areaRequired base area = (totalVertical * safetyFactor) / bearingCapacity205 = 205
- Calculate Overturning FoSOverturning FoS = restoringMoment / max(1, overturningMoment)2.21 = 2.21
- Calculate Equivalent diameterEquivalent diameter = sqrt((4 * requiredArea) / π)16.16 = 16.16
- Calculate Overturning momentOverturning moment = envHorizontal * overturningArm75000 = 75000
Engine last updated . Checked against 2 independently-derived tests — how we verify calculators. Built by Paul Gunder, a software engineer, not a licensed financial, medical, or legal professional.
Frequently Asked Questions
Why does raising my safety factor also improve my overturning FoS, even though the environmental loads didn't change?
A higher safety factor increases the required base area (since it's applied as a multiplier before dividing by bearing capacity), which increases the equivalent footing diameter and radius. Since the overturning restoring moment is total vertical load times base radius, a larger footing mechanically produces a larger restoring moment and a better overturning FoS — so an improved overturning number here can reflect a bigger footing rather than a genuinely safer design.
Why doesn't my sliding FoS improve when I increase the safety factor or lower the bearing capacity?
The sliding check has no footing-geometry term at all — it's simply frictional resistance (total vertical load times your soil friction coefficient) divided by horizontal load. Since the safety factor and bearing capacity only affect required base area, and base area doesn't appear anywhere in the sliding formula, changing them leaves sliding FoS untouched; only vertical load, friction coefficient, or horizontal load actually move that ratio.
What's the difference between the required base area and actual bearing pressure outputs?
Required base area already has your safety factor baked in — it's sized so the platform meets your allowable bearing capacity with that margin applied. Actual bearing pressure backs the safety factor back out to show the pressure the soil would see at the design load without that margin, which is why it comes out higher than your allowable bearing capacity input; it's a check on how much cushion your chosen safety factor is actually buying you.
Can I use this for a jacket-type platform with pile foundations?
No — this tool sizes a gravity-based foundation, where stability comes entirely from the structure's own weight resisting sliding and overturning on a spread footing. Pile-supported jackets carry load through axial and lateral pile capacity in the seabed soil, a fundamentally different geotechnical analysis that this calculator's bearing-capacity-and-friction model doesn't represent.
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