(+91) 9831021706
(+91) 9830161441
academy@aot.edu.in
placement@aot.edu.in
Decision Science, with a focus on Optimization, is the discipline of applying mathematical, computational, and analytical methods to make the best possible decisions under given constraints. It integrates operations research, applied mathematics, and data-driven modeling to identify solutions that maximize efficiency, minimize cost, and improve overall system performance.
At the Academy of Technology (AOT), research in optimization addresses complex, real-world problems across engineering, business, and societal domains. Faculty and students work on linear and nonlinear programming, integer and combinatorial optimization, multi-objective optimization, and metaheuristic approaches such as genetic algorithms, simulated annealing, and particle swarm optimization. The aim is to develop models and algorithms capable of handling large-scale, dynamic, and uncertain environments. Applications of optimization research at AOT are diverse. In manufacturing, optimization techniques are used for production scheduling, resource allocation, and process improvement. In transportation and logistics, route optimization reduces travel time and fuel consumption. In energy systems, optimization supports grid management, renewable energy integration, and load balancing. Healthcare applications include optimizing patient scheduling, treatment planning, and hospital resource allocation. AOT places special emphasis on decision-making under uncertainty, incorporating probabilistic models and robust optimization techniques to ensure reliable outcomes even in volatile conditions. The research also explores hybrid approaches that combine optimization with machine learning, enabling adaptive decision-making in complex systems like supply chains, autonomous vehicles, and smart grids.
Students and researchers at AOT benefit from advanced optimization software, high-performance computing facilities, and real-world case studies from industry collaborations. This hands-on experience ensures graduates are well-equipped to tackle decision-making challenges in various professional settings. Looking ahead, AOT aims to advance research in real-time optimization, AI-integrated decision systems, and sustainable optimization frameworks, contributing to smarter, faster, and more efficient solutions for industries and communities.
Problem Description: Dealing with vague information is a challenging and hard task in practical life as uncertainty is inherently involved in maximum numbers of problems in our real life. Till now several researchers have used triangular, trapezoidal symmetric linear functions to describe fuzzy set (FS), intuitionistic fuzzy set (IFS), neutrosophic set (NS) although many of our real life problems are of nonlinear type. Here, an attempt is made to extend several existing results of FS, IFS and NS theory by considering symmetry, asymmetry, dependency and non-linearity etc. of the membership function. Moreover, different extended results, methods and techniques have been successfully applied to various decision making problems like MCDM, MCGDM, under different uncertain scenarios.
Problem Description: Dealing with vague information is a challenging and hard task in practical life as uncertainty is inherently involved in maximum numbers of problems in our real life. Till now maximum researchers have used triangular, trapezoidal symmetric linear functions to describe fuzzy set (FS), intuitionistic fuzzy set (IFS), neutrosophic set (NS). Here, an attempt is made to extend several existing results of FS, IFS and NS theory by considering symmetry, asymmetry, dependency and non-linearity etc. of the membership function. Moreover, different extended results, methods and techniques have been successfully applied to various optimization problems like Inventory Control, Supply Chain management, graph theory etc. under different uncertain scenarios.
Problem Description: Dealing with vague information is a challenging and hard task in practical life as uncertainty is inherently involved in maximum numbers of problems in our real life. Till now several researchers have used triangular, trapezoidal symmetric linear functions to describe fuzzy set (FS), intuitionistic fuzzy set (IFS), neutrosophic set (NS) although many of our real life problems are of nonlinear type. Here, an attempt is made to extend several existing results of FS, IFS and NS theory by considering symmetry, asymmetry, dependency and non-linearity etc. of the membership function. Moreover, different extended results, methods and techniques have been successfully applied to various decision making problems like MCDM, MCGDM, under different uncertain scenarios.
Problem Description: Choosing optimal locations for establishing business properties in urban areas involves multiple criteria such as cost, accessibility, proximity to customers, and competition. Traditional methods fail to consider multi-criteria decision-making effectively, especially in grid-like city layouts. Thus, this work aims to overcome this issue by filtering non-dominated options based on multiple attributes.
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Hooghly-712121 West Bengal, India
(+91) 9831021706
(+91) 9830161441
academy@aot.edu.in
placement@aot.edu.in
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