„Linear programming“

Suchergebnisse

2.638 Treffer

• Integrability of vector and multivector fields associated with interior point methods for linear programming
  Iri, Masao
• On the choice of parameters for power-series interior point algorithms in linear programming
  Zhao, Gongyun
• A survey of search directions in interior point methods for linear programming
  Hertog, D. den ; Roos, C.
• The proximity of (algebraic) geometric programming to linear programming
  Duffin, R. J. ; Peterson, Elmor L.
• An extension of the simplex algorithm for semi-infinite linear programming
  Anderson, E. J. ; Lewis, A. S.
• Improving the rate of convergence of interior point methods for linear programming
  Kovacevic-Vujcic, Vera V.
• Linear programming, complexity theory and elementary functional analysis
  Renegar, James
• Polynomiality of infeasible-interior-point algorithms for linear programming
  Mizuno, Shinji
• A one-phase algorithm for semi-infinite linear programming
  Hu, Hui
• Asymptotic analysis of the exponential penalty trajectory in linear programming
  Cominetti, R. ; Martín, J. San
• Polynomial-time algorithms for linear programming based only on primal scaling and projected gradients of a potential function
  Freund, Robert M.
• A “build-down” scheme for linear programming
  Ye, Yinyu
• Marginal values in mixed integer linear programming
  Williams, A. C.
• Linear max-min programming
  Posner, Marc E. ; Wu, Chu-Tao
• Asymptotic behaviour of Karmarkar's method for linear programming
  Asic, Miroslav D. ; Kovacevic-Vujcic, Vera V. ; Radosavljevic-Nikolic, Mirjana D.
• Interior path following primal-dual algorithms. part I: Linear programming
  Monteiro, Renato D. C. ; Adler, Ilan
• A randomized scheme for speeding up algorithms for linear and convex programming problems with high constraints-to-variables ratio
  Adler, Ilan ; Shamir, Ron
• Computational results of an interior point algorithm for large scale linear programming
  Karmarkar, N. K. ; Ramakrishnan, K. G.
• Linear programming with multiple objective functions: Step method (stem)
  Benayoun, R. ; Montgolfier, J. de ; Tergny, J. ; Laritchev, O.
• A generalized inverse method for asymptotic linear programming
  Lamond, Bernard F.