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Anchored sheet pile, free earth procedure

Short answer

Sheet piles serve as waterfront walls, cofferdams, excavation support, and cutoff barriers. Free earth method: calculate Ka and Kp; plot active pressure over H+D and passive over D; sum moments about anchor to solve D; get anchor force from horizontal equilibrium; add 20–30% depth; then compute maximum bending moment and required section modulus.

Enlist the uses of sheet pile. Write down the step by step procedure of analysis of anchored sheet pile by free earth support method in granular soil.

Uses of sheet piles

  • Retaining walls for waterfront structures (quay walls, bulkheads, jetties).
  • Temporary support of excavations (braced cuts and trenches).
  • Cofferdams for bridge piers and underwater foundations.
  • Cut-off walls under dams, seepage control, flood protection.
  • Protection against scour and for river training, and landfill containment.

Free earth support method (granular soil)

Assumption: the pile tip is free to rotate (no fixity); the active pressure acts on the full height (H+D)(H+D) on the back, passive pressure acts only in front; the wall is simply supported by the anchor and the passive resistance.

  1. Compute Ka=tan⁡2(45∘−ϕ/2)K_a = \tan^2(45^\circ-\phi/2) and Kp=tan⁡2(45∘+ϕ/2)K_p = \tan^2(45^\circ+\phi/2); use γ′\gamma' below water table and include surcharge and water pressure.
  2. Draw the active pressure diagram on the back from top to depth H+DH+D and the passive pressure diagram in front from the dredge line to depth DD (using Kp/FSK_p/FS if a factor of safety is applied to passive resistance).
  3. Find the active resultant PaP_a and its lever arm from the anchor level.
  4. Find the passive resultant PpP_p (in terms of DD) and its lever arm from the anchor.
  5. Take moments about the anchor point: Pa la=Pp lpP_a\, l_a = P_p\, l_p and solve for the embedment DD (trial and error).
  6. Find the anchor force per metre TT from horizontal equilibrium: T=Pa−PpT = P_a - P_p.
  7. Increase DD by 20-30% for the design depth, then find the maximum bending moment (at zero shear) and select the sheet pile section from Z=Mmax/σallowZ = M_{max}/\sigma_{allow}.

✓ Answer checked by Claude Sonnet 5.5

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