BIFURC

BIFURC is an NGI general purpose finite element program for geomechanical analysis.


Distribution of excess pore pressure

Features

  • Plane strain, axisymmetric, fully 3-dimensional and quasi 3-dimensional (3D-effect taken into account by shear stresses at the sides of the 2-dimensional model).
  • Elasto-plastic material model for undrained behaviour of clay with stress path dependent (anisotropic) non-linear stress-strain relationship including peak and residual strengths (strain hardening/softening)
  • Elasto-plastic material model for sand with shear strain dependent mobilised friction and dilatancy (strain hardening/softening). Non-linear elastic bulk stiffness which can be different during first loading, unloading and reloading.
  • Cyclic material model where the secant shear modulus depends on the normalised maximum shear stress and equivalent number of cycles
  • Formulation for calculation of accumulated pore pressure and strains due to cyclic loading
  •     Displacement field

    Coupled static equilibrium and pore water flow.
  • Advanced solution algorithms for non-linear problems
  • 2 and 3-dimensional curved interface elements with non-linear undrained and drained stress-relative displacement relationship
  • Beam and curved shell and membrane elements for modelling of structure.
  • Interaction with the general purpose pre- and post-processor FEMGEN/FEMVIEW

Applications

  • Capacity (failure) analyses of gravity platforms, foundations, suction anchors and submarine slopes
  • Displacement analyses of gravity platforms, foundations and suction anchors including effects of cyclic loading and pore pressure dissipation
  • Soil-structure interaction analyses    

Results

  • Load-displacement curves of selected points (e.g. load capacity)
  • Displacement, stress and pore pressure histories of selected points
  • Stress/strain paths of selected points
  • Spatial distributions of displacements, pore pressure, stresses and strains
  • Deformed mesh or displacement vectors (e.g. failure modes)
  • Principal stress and strain vectors