21
Views
6
CrossRef citations to date
0
Altmetric
Original Articles

Implementation of a subgradient projection algorithm II

Pages 57-69 | Received 01 Aug 1983, Published online: 19 Mar 2007

References

  • Avriel , M. 1976 . Nonlinear Programming: Analysis and Methods , Englewood Cliffs , N.J : Prentice‐Hall, Inc .
  • Ben ‐ Israel , A. , Ben ‐ Tal , A. and Zlobec , S. 1981 . Optimality in Nonlinear Programming: A Feasible Directions Approach , New York : John Wiley & Sons .
  • Bertsekas , D. P. and Mitter , S. K. 1973 . A descent numerical method for optimization problems with nondifferentiable cost functionals . SIAM J. Control , 11 ( 4 ) : 637 – 652 .
  • Cottle , R. W. 1968 . The principal pivoting method of quadratic programming . Mathematics of the Decision Sciences , 1 ( 4 ) : 144 – 162 .
  • Demyanov , V. F. and Malozemov , V. N. 1971 . The theory of nonlinear minimax problems . Uspekhi Mat. Nauk , 26 ( 4 ) : 53 – 104 .
  • Hiriart‐urruty , J.‐ B. 1982 . “ ϵ-subdifferential calculus ” . In in Convex Analysis and Optimization , Edited by: Aubin , J. P. and Vinter , R. B. Vol. 57 , London : Pitman . Research Notes in Math
  • Polak , E. 1971 . Computational Methods in Optimization: A Unified Approach , New York : Academic Press .
  • Quadmp , Quadpr . 1981 . Madison : Academic Computing Center, University of Wisconsin-Madison .
  • Rosen , J. B. 1960 . The gradient projection method for nonlinear programming, Part I: Linear constraints . J. SIAM , 8 : 181 – 217 .
  • Rosen , J. B. 1961 . The gradient projection method for nonlinear programming . J. SIAM , 9 : 514 – 532 . Part II:Nonlinear constraints
  • Rubin , P. A. 1983 . Implementation of a subgradient projection algorithm . Inter. J. Computer Maths , 12 : 321 – 328 .
  • Sreedharan , V. P. 1982 . A subgradient projection algorithm . J. Approx. Theory , 35 ( 2 ) : 111 – 126 .
  • Sreedharan , V. P. 1984 . Subgradient projection algorithm–II . J. Approx. Theory , 35 ( 2 ) to appear in
  • Wolfe , P. 1975 . A method of conjugate subgradients for minimizing nondifferentiable functions . Math. Prog. Study , 3 ( 2 ) : 145 – 173 .

Reprints and Corporate Permissions

Please note: Selecting permissions does not provide access to the full text of the article, please see our help page How do I view content?

To request a reprint or corporate permissions for this article, please click on the relevant link below:

Academic Permissions

Please note: Selecting permissions does not provide access to the full text of the article, please see our help page How do I view content?

Obtain permissions instantly via Rightslink by clicking on the button below:

If you are unable to obtain permissions via Rightslink, please complete and submit this Permissions form. For more information, please visit our Permissions help page.