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What is Mathematical Programming

Fostering Cross-Industry Sustainability With Intelligent Technologies
Mathematical programming in solar energy systems refers to the use of mathematical optimization techniques to model and solve problems related to system design, operation, resource allocation, and performance optimization.
Published in Chapter:
Optimization Techniques for Solar Energy System Design and Operation
Prerna Tundwal (College of Technology and Engineering, Udaipur, India) and Vikramaditya Dave (College of Technology and Engineering, Udaipur, India)
DOI: 10.4018/979-8-3693-1638-2.ch016
Abstract
This chapter focuses on the application of optimization techniques in the design and operation of solar energy systems. Solar energy has emerged as a viable and sustainable alternative to traditional energy sources, and optimizing the performance of solar energy systems is crucial for maximizing energy production, improving system efficiency, and reducing costs. Various optimization methods and algorithms are explored in this chapter, including mathematical programming, evolutionary algorithms, and machine learning. The chapter highlights their advantages, challenges, and potential applications in solar energy system design and operation. Moreover, the application is presented to illustrate the effectiveness of these optimization techniques in improving the performance and economic viability of solar energy systems.
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Support Vector Machine Models for Classification
Mathematical models and associated solution techniques used to find one or more optimal solutions within a set of restrictions based on one or more criteria. A typical mathematical programming model has one or more objective functions, a number of decision variables and a set of constraints.
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Mathematical Programming Models for Classification
Mathematical models and associated solution techniques used to find one or more optimal solutions within a set of restrictions based on one or more criteria. A typical mathematical programming model has one or more objective functions, a number of decision variables and a set of constraints.
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A Novel Web-Based Decision Support System for Aggregate Production Planning Problem
A branch of applied mathematics concerned with mathematically representing the optimal allocation of limited resources subject to real-life or abstract constraints to reach a pre-defined objective.
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Diagrammatic Decision-Support Modeling Tools in the Context of Supply Chain Management
It is the study of optimisation problems where we seek to minimize or maximize a real function of real or integer variables, subject to constraints on the variables (defined by Mathematical Programming Society, 2001).
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Multi-Objective Generation Scheduling Using Genetic-Based Fuzzy Mathematical Programming Technique
How to achieving the best outcome of objective function in a function domain that can be constrained or not, in wich the aim is to find the best of all possible solutions. More formally, find a solution in the feasible region which has the minimum (or maximum) value of the objective function.
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