Sizing a Pick-and-Place End Effector: Vacuum Pads vs Gripper
The end effector — the vacuum cups or gripper jaws that actually hold the part — is where a pick-and-place head most often fails: the part is dropped, slips during a fast move, or peels off under an off-centre load. Sizing it is a small calculation, but it hinges on choosing the right holding principle for the part and applying an honest safety factor, because the consequences of getting it wrong land on the floor.
This guide covers the two common choices. Vacuum pads suit flat, smooth, relatively airtight parts (sheet, glass, PCBs, panels); a mechanical gripper suits rigid, irregular, porous or heavy parts. For each, the sizing question is the same: does the holding force clear the part load — weight plus any handling acceleration — by a safe margin? A worked example sizes both for the same part so you can compare, and each step maps to a free MechanixCalc calculator.
The load the end effector must hold
Whichever holding principle you use, start from the load. For a vertical lift the load is the part weight m·g; for a fast transfer add the peak handling acceleration, so the load is m·(g + a). A move that whips the part sideways or flips it adds far more than its weight, so a generous safety factor is not padding — it is the allowance for acceleration, off-centre pickup, surface variability and pressure droop that a single quasi-static number cannot capture.
Both the vacuum-pad and the gripper calculators build this load for you from the part mass and an optional handling acceleration, and apply the safety factor you choose. The rest of the sizing is picking the pad diameter (and count) or the grip force that clears it.
F_load = m · (g + a)where F_load = load the end effector must hold [N]; m = part mass [kg]; g = 9.81 m/s²; a = peak handling acceleration [m/s²] (0 for a gentle, quasi-static move).
Option A — vacuum pads
A vacuum pad holds by the pressure difference across its sealing area: the achievable force per pad is F = ΔP · A, where ΔP is the vacuum level below atmosphere and A is the effective (sealing-lip) area. For a horizontal lift the pads carry the weight directly; the design rule is that the total pad force, divided by a safety factor (S ≈ 4 for horizontal carry, more for vertical or fast handling), must exceed the part load. Inverting that gives the minimum pad diameter for a chosen vacuum level and pad count.
Two honesty points the calculator enforces. First, use the manufacturer's effective diameter, not the outer flange, and a realistic vacuum level — industrial ejectors typically reach 60–90 kPa, and porous or textured parts far less. Second, the sizing assumes the part's centre of gravity sits under the pad group; an off-centre part peels the nearest lip, so keep the pads around the CG. There is no single governing standard for pad sizing, so this is a vendor-guideline estimate — verify against the pad manufacturer's rated lifting force.
D_req = 2 · √( F_load · S / (π · n · ΔP) )where D_req = minimum effective pad diameter [mm]; F_load from the part; S = safety factor (≈4 horizontal); n = number of pads; ΔP = vacuum level [kPa] as a positive number. Pick a standard pad size at or above D_req.
Option B — a mechanical gripper
A parallel or angular gripper holds the part by friction between the jaws and the part: the holding capacity is µ · F_grip · n, where F_grip is the jaw force (from the manufacturer's curve at your actual grip point — grip force falls off with jaw stroke and lever length), µ is the jaw-to-part friction and n is the number of gripping faces. Sizing inverts this: the required grip force is F_grip = SF · F_load / (µ · n). Serrated or rubber-faced jaws raise µ and a form-fit removes the friction dependence entirely.
The subtlety a gripper introduces is that a part held by friction has two failure modes: it can slip straight down (the friction-carry check above) and it can tip out of the jaws if its centre of gravity is offset from the grip line (a moment check). A part can pass the straight-carry check and still tip, so for an offset CG check both. The gripper calculator warns about this and does either check; there is no single governing standard, so treat µ as your estimate and verify against the gripper's rated holding force.
F_grip = SF · F_load / (µ · n)where F_grip = jaw force required at the grip point [N]; SF = safety factor (≥2; the common '×10 the weight' rule is SF/µ for µ=0.2); F_load from the part; µ = jaw-to-part friction; n = number of gripping faces.
Choosing between them, and where to be careful
Vacuum wins on flat, smooth, delicate or thin parts and on speed of attach/release; a gripper wins on rigid, irregular, porous, oily or heavy parts and where a positive mechanical hold is required. Whichever you pick, the friction coefficient (gripper) or the achievable vacuum on the real surface (pads) is the number you know least precisely, so bound it and keep safety-factor headroom. Add handling acceleration for fast moves, keep the hold centred on the CG, and remember that both sizings answer the holding question only — the arm's own load, reach and inertia are a separate motor/actuator sizing step.
Worked example
A pick-and-place head must transfer a small part. Compare two end effectors: (A) vacuum pads for a 0.4 kg flat aluminium sheet, and (B) a two-finger gripper for a 0.2 kg rigid block. Both are horizontal, quasi-static picks.
Given
- A — sheet mass0.4 kg
- A — pads / vacuum / safety factor4 pads, 60 kPa, S = 4
- B — block mass0.2 kg
- B — friction µ / fingers / SFµ = 0.3, 2 fingers, SF = 2
Result
- A — vacuum load3.92 N
- A — required pad Ø9.13 mm (Ø20 chosen)
- A — Ø20 capacity18.85 N (pass)
- B — gripper load1.96 N
- B — required grip force6.54 N
- Vacuum load: F_load = m·g = 0.4 × 9.81 = 3.92 N.
- Required pad diameter: D_req = 2·√(F_load·S/(π·n·ΔP)) = 2·√(3.92 × 4 / (π × 4 × 60)) ≈ 9.13 mm — so a standard Ø20 pad is comfortably above the minimum.
- Check Ø20: capacity = n·ΔP·A/S = 4 × 60 kPa × (π/4·20²) / 4 = 18.85 N, versus the 3.92 N load — a wide margin (deliver-vs-load ≈ 4.8).
- Gripper load: F_load = m·g = 0.2 × 9.81 = 1.96 N.
- Required grip force: F_grip = SF·F_load/(µ·n) = 2 × 1.96 / (0.3 × 2) = 6.54 N per the friction-carry check — any small parallel gripper clears this.
- If the block's CG is offset from the grip line, also run the gripper's moment check — a part can pass friction carry and still tip out of the jaws.
Numbers are produced by the live MechanixCalc vacuum-pad and gripper engines so you can reproduce them exactly. Both are vendor-guideline estimates (no governing standard); verify µ and the vacuum level against the real part surface, and add handling acceleration for fast moves.
Do it on your own numbers
Size the required pad diameter (Vacuum tab) or the required grip force (Gripper tab) from the part mass and a safety factor. Free 30-minute preview, no sign-up.
Open the Pneumatics Calculator — vacuum pad + gripper sizingFrequently asked questions
When should I use vacuum pads instead of a gripper?
Vacuum suits flat, smooth, relatively airtight parts — sheet metal, glass, PCBs, panels — and is fast to attach and release. A mechanical gripper suits rigid, irregular, porous, oily or heavy parts, and any case where a positive mechanical hold is required. Porous or textured surfaces bleed vacuum and are a poor fit for pads; delicate thin parts often prefer the gentle, distributed hold of vacuum.
What safety factor should a pick-and-place end effector use?
For a horizontal vacuum lift, S ≈ 4 is the common vendor rule; use more for vertical carry, fast handling or porous surfaces. For a gripper, SF ≥ 2, and the familiar 'grip force at least ten times the part weight' rule is simply SF/µ for µ = 0.2. The safety factor is the allowance for acceleration, off-centre pickup, surface variability and pressure droop that a single quasi-static number can't capture.
Why does the required pad diameter depend on the vacuum level?
The force a pad delivers is the vacuum level times its sealing area, F = ΔP·A, so for a fixed part load a higher vacuum lets you use a smaller pad, and a lower vacuum forces a larger one. Because industrial ejectors typically reach only 60–90 kPa — and porous parts far less — size at a realistic vacuum, not the theoretical maximum, and use the pad's effective (lip) diameter rather than its outer flange.
Can a gripper drop a part it 'passed' the sizing for?
Yes — if the check only covered straight friction carry and the part's centre of gravity is offset from the grip line. An offset CG creates a tipping moment that can rotate the part out of the jaws even when the weight is comfortably held. A gripped part has two failure modes (slip and tip); for any part whose CG is not centred between the jaws, check both.