Downdrag by the neutral plane method, done properly.
Impose the ground-settlement profile, and the analysis finds the neutral plane where pile and soil settle together — dragload, maximum axial force, and the full force and settlement profiles, per Fellenius and FHWA GEC-12.
When the ground settles around a pile — new fill, soft-clay consolidation, dewatering — the upper soil drags the pile down instead of holding it up. The correct framework is the neutral plane: above it, negative skin friction adds dragload; below it, positive shaft resistance and toe bearing carry the pile. Treating dragload as a simple capacity deduction gets both the force and the settlement wrong.
PileCalc implements the Fellenius unified method as adopted by FHWA GEC-12: you impose a ground-settlement profile, and the analysis solves for the depth where pile settlement equals soil settlement. The output is the full axial-force profile (with the maximum at the neutral plane), the dragload, and the pile settlement — the quantities the geotechnical report actually needs to state.
Neutral plane located, not assumed
The equilibrium depth where pile and soil settlement match is solved from the imposed settlement profile — not picked by hand.
Force & settlement profiles
The complete axial-force distribution, peaking at the neutral plane, alongside the pile and soil settlement profiles.
Imposed ground settlement
Enter the settlement profile from your consolidation analysis — uniform, linear or point-by-point with depth.
Dragload reported separately
Dragload is a structural demand at the neutral plane, not a geotechnical capacity deduction — and it is reported that way.
Validated against published benchmarks
Every figure below is produced by the engine on the cited published problem — closed-form solutions, design-manual tables, or independent codes — and reproduced by the test suite on every release.
FHWA GEC 12 neutral-plane method with layer-specific t-z/q-z transfer
| Quantity | PileCalc | Reference | Agreement |
|---|---|---|---|
| Neutral-plane depth — rigid pile, uniform skin, no toe, no head loadFellenius, Basics of Foundation Design — force-equilibrium closed form | ≈ 0.5·L | 0.5·L (20 ft) | within 10% (t-z mobilization) |
| Dragload Qn = f·π·D·(L/2)Fellenius closed form (f = 1000 psf, D = 1 ft, L = 40 ft) | ≈ 62.8 kip | 62.8 kip | within 10% (t-z mobilization) |
| Maximum axial force = permanent head load + dragload + effective pile self-weightFHWA GEC-12 §7.3 equilibrium identity | P + Qn + Wp | P + Qn + Wp | exact |
The numbers, published
PileCalc's engine is checked term-by-term against the reference codes. A representative sample of the benchmarks — every intermediate value is visible in the app so you can reproduce them yourself.
Downdrag / negative skin friction: common questions
Go deeper
Run it on your next project
Free to start — no install, no dongle, every input explained and every result visible.
Launch the app