1. 14 Jun, 2017 1 commit
    • mattijs's avatar
      ENH: overset: Initial release of overset capability. · fd665b4a
      mattijs authored
      Adds overset discretisation to selected physics:
      - diffusion : overLaplacianDyMFoam
      - incompressible steady : overSimpleFoam
      - incompressible transient : overPimpleDyMFoam
      - compressible transient: overRhoPimpleDyMFoam
      - two-phase VOF: overInterDyMFoam
      
      The overset method chosen is a parallel, fully implicit implementation
      whereby the interpolation (from donor to acceptor) is inserted as an
      adapted discretisation on the donor cells, such that the resulting matrix
      can be solved using the standard linear solvers.
      
      Above solvers come with a set of tutorials, showing how to create and set-up
      simple simulations from scratch.
      fd665b4a
  2. 13 Jun, 2017 5 commits
  3. 12 Jun, 2017 10 commits
  4. 09 May, 2017 1 commit
  5. 12 Jun, 2017 1 commit
  6. 09 Jun, 2017 2 commits
    • Andrew Heather's avatar
      TUT: Added min/max(p) function object · 132c0e71
      Andrew Heather authored
      132c0e71
    • Andrew Heather's avatar
      ENH: Added new Joule Heating fvOption and test case · 2af8d388
      Andrew Heather authored
          Evolves an electrical potential equation
      
          \f[
              \grad \left( \sigma \grad V \right)
          \f]
      
          where \f$ V \f$ is electrical potential and \f$\sigma\f$ is the
          electrical current
      
          To provide a Joule heating contribution according to:
      
          Differential form of Joule heating - power per unit volume:
      
          \f[
              \frac{d(P)}{d(V)} = J \cdot E
          \f]
      
          where \f$ J \f$ is the current density and \f$ E \f$ the electric
      field.
          If no magnetic field is present:
      
          \f[
              J = \sigma E
          \f]
      
          The electric field given by
      
          \f[
              E = \grad V
          \f]
      
          Therefore:
      
          \f[
              \frac{d(P)}{d(V)} = J \cdot E
                                = (sigma E) \cdot E
                                = (sigma \grad V) \cdot \grad V
          \f]
      
      Usage
          Isotropic (scalar) electrical conductivity
          \verbatim
          jouleHeatingSourceCoeffs
          {
              anisotropicElectricalConductivity no;
      
              // Optionally specify the conductiv...
      2af8d388
  7. 08 Jun, 2017 8 commits
  8. 07 Jun, 2017 7 commits
  9. 05 Jun, 2017 2 commits
  10. 02 Jun, 2017 3 commits