Open Access Journal

ISSN : 2394-2320 (Online)

International Journal of Engineering Research in Computer Science and Engineering (IJERCSE)

Monthly Journal for Computer Science and Engineering

Open Access Journal

International Journal of Engineering Research in Computer Science and Engineering (IJERCSE)

Monthly Journal for Computer Science and Engineering

ISSN : 2394-2320 (Online)

Weighted Goal Programming Approach for Solving Multi-Objective De Novo Programming Problems

Author : Susanta Banik 1 Debasish Bhattacharya 2

Date of Publication :15th February 2018

Abstract: The De Novo Programming problems proposed by Zeleny is well known for its value in designing an optimal system by extending existed resources instead of finding the optimum in a given system with fixed resources. But still, now a General De Novo Programming Problem, having both maximizing and minimizing type of objectives, does not have a unique general algorithm for its solution. Especially when multi-objective problems are discussed in the light of De Novo hypothesis, different methods of solution directs decision maker to different solutions. This paper proposes a new method for solving General De Novo programming problem. In this approach, weighted goal programming technique has been used, where only one deviation variable has been taken. Problem-solving phases of the model are explained through illustrative example.

Reference :

    1. M. Zeleny. “A case study in multi-objective design: De Novo programming, In Multiple Criteria Analysis’, Operational Methods, (Edited by P. Nijkamp and J. Spronk, Gower Publishing Co., Hampshire, pp.37- 52, 1981.
    2. M. Zeleny, ‘On the squandering of resources and profits via linear programming’, Interfaces, vol.11, No. 5, pp.101– 107,1981.
    3. M. Zeleny, ‘Optimal system design with multiple criteria: De-Novo Programming approach’, Engineering Cost and Production Economics, vol. 10, No. 2,pp.89-94, 1986. [
    4. M. Zeleny, Optimizing given systems vs. designing optimal systems: The de novo programming approach’, International journal of general systems, vol.17, No. 4, pp.295–307, 1990.
    5. M. Hessel,. and M. Zeleny, ‘Optimal system design: Towards new interpretation of shadow prices in linear programming’, Computers & operations research, vol. 14, No. 4, pp. 265-271, 1987.

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