Ele-Mαth
  • Ele-Math home
  • MIA
    • Volumes 1…28
      • Volume 1
        • Issue 1
        • Issue 2
        • Issue 3
        • Issue 4
      • Volume 2
      • Volume 3
      • Volume 4
      • Volume 5
      • Volume 6
      • Volume 7
      • Volume 8
      • Volume 9
      • Volume 10
      • Volume 11
      • Volume 12
      • Volume 13
      • Volume 14
      • Volume 15
      • Volume 16
      • Volume 17
      • Volume 18
      • Volume 19
      • Volume 20
      • Volume 21
      • Volume 22
      • Volume 23
      • Volume 24
      • Volume 25
      • Volume 26
      • Volume 27
      • Volume 28
    • Volume 29
    • Editorial board
    • Payment instructions
  • OaM
  • JMI
  • DEA
  • JCA
  • FDC
  • Open Access
  • Fees
  • FAQ
  • Login
  • Register
Log in
  • Ele-Math home
  • MIA
    • Volumes 1…28
      • Volume 1
        • Issue 1
        • Issue 2
        • Issue 3
        • Issue 4
      • Volume 2
      • Volume 3
      • Volume 4
      • Volume 5
      • Volume 6
      • Volume 7
      • Volume 8
      • Volume 9
      • Volume 10
      • Volume 11
      • Volume 12
      • Volume 13
      • Volume 14
      • Volume 15
      • Volume 16
      • Volume 17
      • Volume 18
      • Volume 19
      • Volume 20
      • Volume 21
      • Volume 22
      • Volume 23
      • Volume 24
      • Volume 25
      • Volume 26
      • Volume 27
      • Volume 28
    • Volume 29
    • Editorial board
    • Payment instructions
  • OaM
  • JMI
  • DEA
  • JCA
  • FDC
  • Open Access
  • Fees
  • FAQ
  • Login
  • Register
Mathematical Inequalities & Applications

Volume 1, Issue 2

  • Stefan M. Stefanov

Valid inequalities and cutting planes for some polytopes

Downloads

Abstract PDF Full article PDF

DOI

First page of Valid inequalities and cutting planes for some polytopes

Find all available articles from these authors

  • Stefan M. Stefanov

Find more articles with the same keywords

  • combinatorial optimization
  • integer programming
  • knapsack problem
  • valid inequalities
  • cutting planes

Find more articles with the same subject classes

  • 90C27
  • 90C35