FHWA-OR-RD-16-14 · Florida District 7 / CDOT methods

Torsional resistance and calibrated twist, layer by layer.

Separate shaft and toe ultimate resistance, then solve monotonic torque–rotation and depth transfer with explicit θ50 calibration and elastic GJ compatibility.

PileCalc implements the Florida District 7 and CDOT ultimate shaft/toe equations documented in FHWA-OR-RD-16-14, including their distinct surface exclusions and cohesive/sand resistance rules.

The monotonic response requires a documented θ50 for every layer and included toe. The solver couples those project-specific hyperbolas to solid-circular elastic shaft twist, checks equilibrium, and repeats at half mesh resolution.

Shaft and toe methods

Florida District 7 or CDOT ultimate components, method-specific surface exclusions, and explicit factor-of-safety semantics.

Calibrated torque–rotation

User-supplied layer/toe θ50 values drive monotonic hyperbolic transfer; no hidden generic calibration.

Depth transfer and service stiffness

Elastic GJ compatibility returns internal torque/rotation with service secant and centered tangent stiffness.

Explicit scope

Generic cyclic degradation, rock, unsupported geometry, and generalized axial–torsional interaction are rejected explicitly rather than approximated.

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-OR-RD-16-14 Florida District 7/CDOT ultimate resistance with user-calibrated monotonic transfer

QuantityPileCalcReferenceAgreement
TDSFB frictionless-base shaft ultimate torqueFHWA-OR-RD-16-14 Table 5.3 (rounded published value)≈139 kN·m139 kN·mwithin published rounding
Rigid-shaft limit of the calibrated hyperbolic transfer responseAnalytical limiting case with GJ → ∞Tu·θ/(θ50+θ)independent analytical hyperbolawithin 0.25%
Same physical nonlinear capacity, service rotation, and stiffness in SI and US unitsPhysical SI/US twin with explicit unit conventionconversion-equivalentconversion-equivalentwithin solver tolerance
See the full per-tool validation report

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.

Free-head pile (EI 1.43×10⁶, D 1 m, L 24.4 m)Liang et al. (2014) exact solution / RSPile
Max moment
792.2 kN·m
792.1 kN·m (exact)
within 0.1%
Fixed-head pile (EI 1.43×10⁶, D 1 m, L 24.4 m)Liang et al. (2014) exact solution / RSPile
Head moment
−581.1 kN·m
−581.0 kN·m (exact)
within 0.1%
Cantilever pile (EI 320, D 0.1 m, L 5.25 m)Liang et al. (2014) exact solution / RSPile
Head deflection
8.75 mm
8.750 mm (exact)
within 0.1%
Cantilever pile (EI 320, D 0.1 m, L 5.25 m)Liang et al. (2014) exact solution / RSPile
Max moment
2.335 kN·m
2.334 kN·m (exact)
within 0.1%
Circular pile, API sand (D 0.5 m, L 10 m, H 100 kN)RSPile verification manual
Deflection & moment profile
RSPile 2018 problems #1/#2/#8/#15
chart-reading tolerance
within 1–3%
Steel pile, multi-layer slope stabilization (17 m)RSPile / TZPile / LPile
Lateral resistance
607 kN
582 kN
within ~4%
Read how we validate — and why against two independent codes

Torsional load transfer: common questions

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