Intuitionistic Fuzzy Optimization Technique in Agricultural Production Planning: A Small Farm Holder Perspective

Bharati, Shailendra Kumar; Singh, S. R.

doi:10.5120/15507-4276

Cited by 19 publications

(5 citation statements)

References 20 publications

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“…A computational method for solving a multiobjective linear programming problem using an intuitive fuzzy optimization model is presented. To investigate how the model makes use of belonging/not-belonging status, a comparison of the effects of linear and nonlinear membership functions is provided [30]. A fuzzy multi-objective intuitionistic nonlinear programming model is developed for irrigation planning in both dry and wet conditions.…”

Section: Introductionmentioning

confidence: 99%

Optimal reservoir operation policy determination for uncertainty conditions

Choudhari¹,

Kumbhalkar²,

Bhise³

et al. 2022

3C Empresa

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In recent years, optimising reservoir operations has emerged as a hot topic in the field of water resources management. Heuristic approaches to reservoir operation that incorporate rule curves and, to some extent, operator discretion have been the norm in the past. With so many stakeholders involved in water management, it can be difficult to strike a happy medium between everyone's needs and wants. The dissertation proposes a method for transforming traditional reservoir operation into optimal strategies, allowing users to take advantage of the rapid development of computational techniques. This research creates and applies a Multi Objective Fuzzy Linear Programming (MOFLP) model to the monthly operating policies of the stage-I Jayakwadi reservoir located on the Godavari, the largest river in the Indian state of Maharashtra. In order to formulate the problem, we use two objective functions—maximizing irrigation releases and maximising power production releases. The constraints of the study are considered, including turbine release, irrigation demand, reservoir storage capacity, and continuity of reservoir storage. Utilizing linear membership functions, the objective functions are fuzzily defined. All other model parameters except for the goals are assumed to be hard and fast rules. Maximum Happiness Operating Policy (MOFLP) was used to determine the best course of action.

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Section: Introductionmentioning

confidence: 99%

Optimal reservoir operation policy determination for uncertainty conditions

Choudhari¹,

Kumbhalkar²,

Bhise³

et al. 2022

3C Empresa

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“…Multiobjective fuzzy methodology having three goals was considered as maximization of net benefits, agricultural output, and labor employment for Pune city of Maharashtra State, India [27]. Another study was conducted by applying intuitionistic fuzzy optimization technique in agricultural production planning, with a focus on smallholder farmers in north Bihar, India [28].…”

Section: Introductionmentioning

confidence: 99%

Fruit Production Planning in Semiarid Zones: A Novel Triangular Intuitionistic Fuzzy Linear Programming Approach

Kousar

Zafar

Kausar

et al. 2022

Mathematical Problems in Engineering

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A triangular intuitionistic fuzzy linear programming (TIFLP) model is formulated for the planning of sustainable fruit production system for hyperarid regions while assuming the availability of resources and existing knowledge. A remarkable advancement is achieved through the composition of intuitionistic fuzzy concept with the linear programming by considering all parameters and variables in the form of triangular intuitionistic fuzzy numbers, which provides a planning or strategic tool for handling uncertain situations with more control and in a realistic way. This fuzzy optimization model is redesigning the feasible region obtained by linear programming which is presented in graphical form. Moreover, the practical application and implementation of this fruit production system for planning in real-life scenarios are accomplished considering the case study of fruit orchards of Baluchistan, Pakistan.

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“…Later, Atanassov and Gargov introduced interval-valued IFSs (IVIFSs), in which membership functions and non-membership functions are subintervals of a unit interval [0, 1] (Atanassov and Gargov, 1989). Similar to fuzzy sets, IFSs have wide applications in processing uncertain data for various purposes, such as decision-making, medical diagnoses, and agriculture (Szmidt and Kacprzyk, 1996;Xu, 2010;Papakostas et al, 2013;Shidpour et al, 2013;Bharati and Singh, 2014;Li and Zeng, 2015;Liu et al, 2016;Xuan Thao, 2018;Thao and Duong, 2019;Joshi, 2020;Garg and Kumar, 2020;Xue & Deng, 2020;. Along with distance and correlation measures, similarity measures of IFSs have been studied and widely used in many fields, such as decision-making, machine learning, and pattern recognition (Li and Cheng, 2002;Szmidt Kacprzyk, 2004;Xu, 2007;Ye, 2011;Hwang et al, 2012;Park et al, 2013;Rajarajeswari andUma, 2013 Shi andYe, 2013;Tian, 2013;Song et al, 2015;J.…”

Section: Introductionmentioning

confidence: 99%

Novel similarity measures, entropy of intuitionistic fuzzy sets and their application in software quality evaluation

Thảo

Chou

2021

Soft Comput

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Intuitionistic fuzzy sets (IFSs), including member and nonmember functions, have many applications in managing uncertain information. The similarity measures of IFSs proposed to represent the similarity between different types of sensitive fuzzy information. However, some existing similarity measures do not meet the axioms of similarity. Moreover, in some cases, they could not be applied appropriately. In this study, we proposed some novel similarity measures of IFSs constructed by combining the exponential function of membership functions and the negative function of non-membership functions. In this paper, we also proposed a new entropy measure as a stepping stone to calculate the weights of the criteria in the proposed multi-criteria decision making (MCDM) model. The similarity measures used to rank alternatives in the model. Finally, we used this MCDM model to evaluate the quality of software projects.

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Intuitionistic Fuzzy Optimization Technique in Agricultural Production Planning: A Small Farm Holder Perspective

Cited by 19 publications

References 20 publications

Optimal reservoir operation policy determination for uncertainty conditions

Optimal reservoir operation policy determination for uncertainty conditions

Fruit Production Planning in Semiarid Zones: A Novel Triangular Intuitionistic Fuzzy Linear Programming Approach

Novel similarity measures, entropy of intuitionistic fuzzy sets and their application in software quality evaluation

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