Rolling diaphragm force, the right way
A rolling diaphragm is not a flat membrane — it is a top-hat shaped elastomer (usually fabric-reinforced) whose sidewall convolution rolls between a cylinder bore and a piston as the assembly strokes. Because the convolution is always rolling, the pressure-bearing effective diameter stays essentially constant over the entire stroke. That is the single most important property for design: force is a clean, linear function of pressure, with none of the position-dependent area change that plagues flat diaphragms. This Harkesh-exclusive calculator captures that behaviour exactly.
Effective diameter
The effective diameter is the mean of the bore and the piston: deff = (bore + piston) / 2. It sits halfway across the convolution gap, which is where the line of action of the pressure load effectively acts as the sidewall rolls.
Effective area and force
The effective area is simply the circle of that diameter: Aeff = π/4 × deff². The developed force is then F = Aeff × pressure. With area in mm² and pressure in bar (1 bar = 0.1 N/mm²), the calculator returns force in both newtons and pound-force so you can size springs, actuators and load cells directly.
Convolution radius
The radial gap between bore and piston is split symmetrically by the rolling sidewall, so the convolution radius is Rc = (bore − piston) / 4. This radius sets the minimum bend radius the elastomer and reinforcement fabric must tolerate without fatigue — too tight a convolution shortens diaphragm life.
From numbers to a part
Harkesh custom-manufactures rolling, flat and convoluted diaphragms to your bore, stroke and pressure in fabric-reinforced and homogeneous compounds. The competition rarely tools custom diaphragms — we do. Run your spec above and request a tooling and sampling quote.
