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Optimization under ordinal scales: When is a greedy solution optimal?

Publication ,  Journal Article
Pekeč, A
Published in: Mathematical Methods of Operations Research
June 1997

Mathematical formulation of an optimization problem often depends on data which can be measured in more than one acceptable way. If the conclusion of optimality depends on the choice of measure, then we should question whether it is meaningful to ask for an optimal solution. If a meaningful optimal solution exists and the objective function depends on data measured on an ordinal scale of measurement, then the greedy algorithm will give such a solution for a wide range of objective functions. Copyright Physica-Verlag 1997

Duke Scholars

Published In

Mathematical Methods of Operations Research

Publication Date

June 1997

Volume

46

Issue

2

Start / End Page

229 / 239

Related Subject Headings

  • Operations Research
  • 0802 Computation Theory and Mathematics
  • 0103 Numerical and Computational Mathematics
  • 0102 Applied Mathematics
 

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Pekeč, A. (1997). Optimization under ordinal scales: When is a greedy solution optimal? Mathematical Methods of Operations Research, 46(2), 229–239.
Pekeč, Aleksandar. “Optimization under ordinal scales: When is a greedy solution optimal?Mathematical Methods of Operations Research 46, no. 2 (June 1997): 229–39.
Pekeč A. Optimization under ordinal scales: When is a greedy solution optimal? Mathematical Methods of Operations Research. 1997 Jun;46(2):229–39.
Pekeč, Aleksandar. “Optimization under ordinal scales: When is a greedy solution optimal?Mathematical Methods of Operations Research, vol. 46, no. 2, June 1997, pp. 229–39.
Pekeč A. Optimization under ordinal scales: When is a greedy solution optimal? Mathematical Methods of Operations Research. 1997 Jun;46(2):229–239.

Published In

Mathematical Methods of Operations Research

Publication Date

June 1997

Volume

46

Issue

2

Start / End Page

229 / 239

Related Subject Headings

  • Operations Research
  • 0802 Computation Theory and Mathematics
  • 0103 Numerical and Computational Mathematics
  • 0102 Applied Mathematics