On Polyhedral Approximations of the Second-Order Cone

References

  • Ben-Tal A., Nemirovskii A. Potential reduction polynomial time method for Truss topology design. SIAM J. Optim. (1994) 4:596–612CrossrefGoogle Scholar
  • Ben-Tal A. Robust convex optimization. Math. Oper. Res. (1998) 23:769–805LinkGoogle Scholar
  • Christensen P. W., Pang J. S., Fukushima M., Qi L. Frictional contact algorithms based on semismooth Newton methods. Reformulation—Nonsmooth, Piecewise Smooth, Semismooth and Smoothing Methods (1999) (Kluwer Academic Publishers, Boston, MA) 81–116Google Scholar
  • Lo G.Complementarity problems in robotics (1996) . Ph.D. dissertation, Department of Mathematical Sciences, The John Hopkins University, Baltimore, MDGoogle Scholar
  • Lobo M., Vandenberghe L., Boyd S., Lebret H. Applications of second-order cone programming. Linear Algebra Appl. (1998) 284:193–228CrossrefGoogle Scholar
  • Nesterov Yu., Nemirovski A.Interior-Point Polynomial Algorithms in Convex Programming (1994) (SIAM, Philadelphia, PA) SIAM Series in Applied MathematicsCrossrefGoogle Scholar
  • Nesterov Yu., Todd M. J. Self-scaled barriers and interior-point met hods for convex programming. Math. Oper. Res. (1997) 22:1–42LinkGoogle Scholar
  • Nesterov Yu. Primal-dual interior-point methods for self-scaled cones. SIAM J. Optim. (1998) 8:324–363CrossrefGoogle Scholar
  • Pang J. S., Stewart D. E. A unified approach to frictional contact problems. Int. J. Eng. Sc. (1999) 37:1747–1768CrossrefGoogle Scholar
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