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  1. May 11, 2018
    • Sander, Oliver's avatar
      Use Newton instead of Trust-Region for the Geodesic FE min problems · bd02d57d
      Sander, Oliver authored
      In theory this is dangerous, because a pure Newton method will
      only converge locally.  However, the trust-region part had been
      partially disabled anyway, and I have not noticed any problems.
      Also, I think that from my well-posedness result for higher-order
      GeoFEs follows that a Newton method will always converge if the
      problem is well-posed (that is how the proof works, after all).
      
      On the plus side, this patch brings roughly 5% speed increas.
      bd02d57d
  2. Dec 12, 2013
    • Oliver Sander's avatar
      Really use a SymmetricMatrix for the Hesse matrix · b9ec02a9
      Oliver Sander authored
      Assuming that the AverageDistanceAssembler can provide it.
      
      This is for the Gram-Schmidt solver only.  The old Gauss-Seidel
      code will still use a full matrix.
      
      [[Imported from SVN: r9585]]
      b9ec02a9
    • Oliver Sander's avatar
      Use the Gram-Schmidt solver instead of CG · 26d119b2
      Oliver Sander authored
      CG seems to converge to quickly.  If too few iterations are performed,
      then ADOL-C has trouble determining the correct second derivatives.
      Since the Gram-Schmidt solver is a direct solver, OTOH, the derivatives
      should be perfect.  It is also faster than the Gauss-Seidel solver I
      was previously using.
      
      [[Imported from SVN: r9581]]
      26d119b2
  3. Dec 10, 2013
  4. Sep 06, 2013
  5. Sep 03, 2013
  6. Jul 12, 2013
  7. Sep 22, 2011
  8. Aug 19, 2011
  9. Aug 11, 2011
  10. Jul 11, 2011
  11. May 01, 2011
  12. Mar 29, 2011
  13. Jan 05, 2011
  14. Apr 27, 2010
  15. Apr 22, 2010
  16. Feb 11, 2010
  17. Feb 10, 2010
  18. Jan 19, 2010
  19. Apr 30, 2009
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