Sensitivity Analysis in Generalized Polynomial Programming

References

• Avriel , M. , and A. C. Williams , “ Complementary Geometric Programming ,” SIAM J. of Appl. Math. , 19 ( 1970 ).
   Web of Science ®Google Scholar
• Duffin , R. J. , E. J. Peterson , and C. Zener , Geometric Programming , John Wiley ( New York , 1967 ).
   Google Scholar
• Duffin , R. J. , and E. L. Peterson , “ Duality Theory for Geometric Programming ,” SIAM J. Appl. Math , 14 ( 1966 ).
   Web of Science ®Google Scholar
• Duffin , R. J. , “ Linearizing Geometric Programs ,” SIAM Rev. , 12 ( 1970 ).
   Web of Science ®Google Scholar
• Duffin , R. J. , and E. L. Peterson , “ Geometric Programs Treated with Slack Variables ,” Report 70-45, Carnegie-Mellon University .
   Google Scholar
• Duffin , R. J. , and E. L. Peterson , “ Geometric Programming with Signomials ,” Report 70-38, Carnegie-Mellon University.
   Google Scholar
• Kochenberger , Cary A. , “ Geometric Programming, Extension to Deal with Degrees of Difficulty and Loose Constraints ,” Ph.D. Thesis, University of Colorado ( 1969 ).
   Google Scholar
• Passy , U. , and D. J. Wilde , “ Generalized Polynomial Optimization ,” SIAM J. Appl. Math. , 15 ( 1967 ).
   Web of Science ®Google Scholar
• Pascual , L. D. , and A. Ben-Israel , “ Constrained Maximization of Posynomials by Geometric Programs ,” J. of Opt. Theory and Appl , 5 , 2 ( 1970 ).
   Google Scholar
• Reklaitis , G. V. , and D. J. Wilde , “ Geometric Programming via a Primal Auxilliary Program ,” ORSA 38th National Meeting, Dallas , Texas ( May 1971 ).
   Google Scholar
• Wilde , Douglas J. , and Charles S. Beightler , Foundations of Optimization , Prentice-Hall, Inc. , Englewood Cliffs , New Jersey ( 1967 ).
   Google Scholar
• Passy , U. , “ Condensing Generalized Polynomials ,” J, of Opt. Theory and Appl , 9 , 4 ( 1972 ).
   Google Scholar
• Phillips , Don T. , “ Geometric Programming with Slack Constraints and Degrees of Difficulty ,” AIIE Transactions , 5 , 1 ( March 1973 ).
   Google Scholar
• Phillips , Don T. , “ Geometric Programming—A Technical State of the Art Survey ,” AIIE Transactions , 5 , 2 ( June 1973 ).
   Google Scholar