Srikumar Acharya

ORCID: 0000-0003-3154-2497
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Research Areas
  • Optimization and Mathematical Programming
  • Multi-Criteria Decision Making
  • Optimization and Variational Analysis
  • Fuzzy Systems and Optimization
  • Water resources management and optimization
  • Advanced Optimization Algorithms Research
  • Supply Chain and Inventory Management
  • Advanced Multi-Objective Optimization Algorithms
  • Risk and Portfolio Optimization
  • Manufacturing Process and Optimization
  • Sustainable Supply Chain Management
  • Advanced Malware Detection Techniques
  • Geotechnical Engineering and Soil Stabilization
  • Risk and Safety Analysis
  • Industrial Vision Systems and Defect Detection
  • Geotechnical Engineering and Underground Structures
  • Global Trade and Competitiveness
  • VLSI and Analog Circuit Testing
  • Advanced Manufacturing and Logistics Optimization
  • Geotechnical Engineering and Analysis
  • Welding Techniques and Residual Stresses
  • Software Testing and Debugging Techniques
  • Irrigation Practices and Water Management
  • Transportation Planning and Optimization
  • Religion and Sociopolitical Dynamics in Nigeria

Hawassa University
2024

KIIT University
2014-2024

Indian Institute of Technology Kharagpur
2009-2016

10.1504/ijor.2025.10069783 article EN International Journal of Operational Research 2025-01-01

10.1016/j.amc.2008.12.080 article EN Applied Mathematics and Computation 2009-01-07

This paper is concerned with the solution methodology of a multi-objective transportation problem where fuzziness and randomness occur under one roof. In present problem, supplies demands are considered as fuzzy random variable. first step procedure, removed by using alpha-cut technique to obtain stochastic problem. By chance constrained technique, transformed equivalent crisp Then, introducing concept membership function, deterministic converted into single objective mathematical...

10.1504/ijfcm.2014.067129 article EN International Journal of Fuzzy Computation and Modelling 2014-01-01

Abstract We consider a multi-objective linear programming problem where some of the right hand side parameters constraints are multi-choice in nature. For constraints, there may exist multiple choices, out which exactly one is to be chosen. The selection from sets should such manner that combination choices for each set provide best compromise solution. In order solve proposed problem, this paper proposes an equivalent mathematical model, can solved with help existing non-linear method....

10.1080/09720502.2009.10700650 article EN Journal of Interdisciplinary Mathematics 2009-10-01

Most of the real world decision making problems involve uncertainty, which arise due to incomplete information or linguistic on data. Stochastic programming and fuzzy are two powerful techniques solve such type problems.

10.3233/ifs-130784 article EN Journal of Intelligent & Fuzzy Systems 2014-01-01

Stochastic Programming is an art of modeling optimization problems in environment, where randomness occurs. In this manuscript, we present a multi-objective probabilistic programming problem, the random parameter follow logistic distribution. We transform model to equivalent deterministic mathematical by using chance constrained technique. Multiple number aspiration levels are allocated objective function Decision maker, main aim obtain such decision. After allocating several function, which...

10.1080/02522667.2017.1400743 article EN Journal of Information and Optimization Sciences 2018-04-03

The paper presents the solution methodology of a multi-objective probabilistic fractional programming problem, where parameters right hand side constraints follow Cauchy distribution. proposed mathematical model can not be solved directly. procedure is completed in three steps. In first step, problem converted to deterministic problem. second it its equivalent Finally, ε -constraint method applied find best compromise solution. A numerical example and application are presented demonstrate model.

10.3846/mma.2019.024 article EN cc-by Mathematical Modelling and Analysis 2019-06-06

Abstract This article develops a multi-choice multi-objective linear programming model in order to solve an integrated production planning problem of steel plant. The aim the is integrate sub-functions into single operation. are formulated by considering capacity different units plant, cost raw materials from various territories, demands customers geographical locations, time constraint for delivery products, and rate at stages process. Departure also considered formulation mathematical...

10.1080/00207721.2012.669862 article EN International Journal of Systems Science 2012-03-30

The multi-choice programming allows the decision maker to consider multiple number of resources for each constraint or goal. Multi-choice linear problem can not be solved directly using traditional technique. However, deal with parameters, multiplicative terms binary variables may used in transformed mathematical model. Recently, Biswal and Acharya (2009) have proposed a methodology transform an equivalent model, which accommodate maximum eight goals righthand side any constraint. In this...

10.11121/ijocta.01.2013.00132 article EN cc-by An International Journal of Optimization and Control Theories & Applications (IJOCTA) 2012-11-02

In this paper, we have proposed a method for solving multi-objective quadratic probabilistic programming problem, where the objective functions are and in nature. The right hand side parameters fuzzy Cauchy distributed independent random variable with location parameter δ scale β. mathematical problem is solved using two steps. First, fuzziness removed by alpha cut technique randomness chance constrained method. second step, weighting used to solve transformed programming. This model...

10.1504/ijor.2018.093517 article EN International Journal of Operational Research 2018-01-01

The aim of the paper is to present a multi-choice multi-objective fuzzy probabilistic quadratic programming problem and its solution methodology. mathematical suggested here difficult solve directly. Therefore, three major steps are proposed problem. In first step, chance constraint transformed equivalent using α-cut technique. Chance technique used obtain crisp next importance given handle parameter least square approximation At end second obtained. Finally, goal approach programming. Using...

10.1504/ijor.2019.098313 article EN International Journal of Operational Research 2019-01-01

This paper is concerned with the solution procedure of a multi-objective fuzzy stochastic optimisation problem by simulation-based genetic algorithm. In this article, chance constrained programming considered continuous random variables. The uncertain parameters are as normal and log-normal feasibilities constraints checked process without deriving deterministic equivalents. proposed illustrated numerical example.

10.1504/ijmor.2017.085377 article EN International Journal of Mathematics in Operational Research 2017-01-01

AbstractIn this paper, we consider a fuzzy multi-choice linear programming problem where some of the parameters and decision variables are trapezoidal type numbers. In order to defuzzify general quantity concept nearest number is introduced. By assuming all as number, objective function left hand side constraints approximated their number. Interpolating polynomials formulated for parameters. Multi-choice replaced by with integer variables. Then an equivalent multi-objective non established....

10.1080/02522667.2015.1013745 article EN Journal of Information and Optimization Sciences 2015-10-19

This manuscript suggests a methodology to solve chance constraint multiple-objective linear fractional mathematical programming problem in which the parameters are dependent random variables each other. The proposed is formulated by taking few of as continuous variables. model cannot be solved directly using existing methodology. Thus order model, an equivalent deterministic derived. procedure accomplished two main steps. Initially, transformed help constrained method. In second step,...

10.46793/kgjmat2502.239b article EN cc-by-nd Kragujevac Journal of Mathematics 2024-01-01
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