The present study dealt with the real-world problem of irrigation water management of evolving suitable cropping pattern, which should be in harmony with optimal operation of the multi-reservoir system in the basin. The Narmada river basin system, comprising 11 reservoirs either existing, planned or under construction, has been first simulated and analyzed. The time horizon used to simulate the monthly operation of the system corresponds to the past 30 years of history. A multi-objective fuzzy linear programming (MOFLP) area allocation model has been formulated to cope with the diverse/conflicting interests of diAerent decision makers such as the irrigation authority (government) and the individual farmers involved. Simulation output in the form of optimal monthly releases for irrigation is one of the main inputs to the MOFLP area allocation model. Variable irrigation demand over the planning time horizon has been incorporated into the formulated model considering high variation in precipitation. Thus, varying cropping patterns in the command area, one for each year, have been analyzed which are based on the past 30 years of reservoir simulation. Besides this, a cropping pattern corresponding to 80% dependable releases and rainfall is also analyzed. Such analysis is extremely useful in deciding on an appropriate cropping pattern in any command area that minimizes the average crop failure risk in view of uncertain irrigation water availability, especially in dry years. # 2000 Published by Elsevier Science Ltd. All rights reserved.
[1]
Simon French,et al.
Multi-Objective Decision Analysis with Engineering and Business Applications
,
1983
.
[2]
H. Zimmermann.
Fuzzy programming and linear programming with several objective functions
,
1978
.
[3]
Masatoshi Sakawa,et al.
Interactive Fuzzy Decision-Making for Multi-Objective Non-Linear Programming Using Reference Membership Intervals
,
1985,
Int. J. Man Mach. Stud..
[4]
Lotfi A. Zadeh,et al.
Fuzzy Sets
,
1996,
Inf. Control..
[5]
A. Caramazza,et al.
A fuzzy set approach to modifiers and vagueness in natural language.
,
1976
.
[6]
Masatoshi Sakawa,et al.
An Interactive Fuzzy Satisficing Method for Multiobjective Linear-Programming Problems and Its Application
,
1987,
IEEE Transactions on Systems, Man, and Cybernetics.
[7]
H. Leberling.
On finding compromise solutions in multicriteria problems using the fuzzy min-operator
,
1981
.
[8]
Richard Bellman,et al.
Decision-making in fuzzy environment
,
2012
.
[9]
E. Hannan.
Linear programming with multiple fuzzy goals
,
1981
.