HYPERBOLIC PROGRAMMING

reportActive / Technical Report | Accession Number: AD0622077 | Open PDF

Abstract:

This study discusses a special case of mathematical programming, namely, when the functions f sub 1 ... f sub m are linear and the function v is a linear fractional function. Since the graph of y cx - c - sub o, dx - d sub o which is a one-variable linear fractional function, is hyperbolic on the x,y coordinate system, this is called a hyperbolic programming problem. It is shown that the problem of hyperbolic programming can be solved with the aid of a slightly modified simplex method.

Author(s):
Martos, Bela
Author Organization(s):
CARNEGIE INST OF TECH PITTSBURGH PA GRADUATE SCHOOL OF INDUSTRIAL ADMINISTRATION
Descriptive Note:
Vol. 11, Nos. 2&3, Jun-Sep 1964
Supplementary Note:
Trans. of Magyar Tudomanyos Akademia Matematikai Kutato Intezetenek Kozlemenyes (Hungary) v5 p383-406 1960. DOI: 10.21236/AD0622077
Pagination:
0022

Security Markings

DOCUMENT & CONTEXTUAL SUMMARY

Distribution:
Approved For Public Release
Distribution Statement:
Approved For Public Release; Distribution Is Unlimited.

RECORD

Collection: TR
Identifying Numbers
Report Number(s):
TT-65-64093, NAVSO-P-1278
Contract/Grant Number(s):
NONR-760(23), NONR-27-T024
Monitor Series:
ONR
 Subject Terms
Joint Capability Areas:
JCA_5_Command and Control; JCA_5.3_Planning
Modernization Areas:
Fully Networked C3
Communities of Interest:
Air Platforms
Descriptor(s):
*MATHEMATICAL PROGRAMMING, COMPUTER PROGRAMMING, COORDINATES, ECONOMICS, FUNCTIONS(MATHEMATICS), GRAPHS, HUNGARY, HYPERBOLAS, LINEAR PROGRAMMING, LINEARITY, OPTIMIZATION, SCHEDULING, SIMPLEX METHOD
Field(s)/Group(s):
Operations Research
Keyword(s):
HYPERBOLIC PROGRAMMING
Report Date:
1964 Sep 01