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Operations Research (2): Optimization Algorithms
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Operations Research (2): Optimization Algorithms

Master advanced algorithms for linear, integer, and nonlinear optimization problems in operations research.

Course Cost

₹ 2,435

Intermediate

Skill Level

12 Hours

Self-paced Video lessons

This intermediate-level course focuses on efficient algorithms for solving various optimization problems in operations research. Students will learn advanced techniques such as the simplex method, branch-and-bound algorithm, gradient descent, and Newton's method. The course covers practical implementation using Gurobi solver with Python. Through lectures, quizzes, and case studies, learners will develop skills to solve complex optimization problems in business, economics, and engineering contexts.

4.9

16,406 Enrolled

English

4.9

16,406 Enrolled

English

What you'll learn

  • Master the simplex method for solving linear programming problems

  • Implement the branch-and-bound algorithm for integer programming

  • Apply gradient descent and Newton's method to nonlinear optimization

  • Use Gurobi solver with Python to implement optimization algorithms

  • Analyze and evaluate algorithm performance

  • Design heuristic algorithms for complex optimization problems

  • Solve real-world case studies using advanced optimization techniques

  • Understand the theoretical foundations of optimization algorithms

Skills you'll gain

operations research
optimization algorithms
simplex method
branch-and-bound
gradient descent
Newton's method
Gurobi
Python

This course includes:

9.62 Hours PreRecorded video

6 assignments

Access on Mobile, Tablet, Desktop

FullTime access

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There are 6 modules in this course

This advanced course in Operations Research focuses on optimization algorithms for solving linear, integer, and nonlinear programming problems. The curriculum begins with a review of linear algebra concepts before delving into the simplex method for linear programming. Students then explore the branch-and-bound algorithm for integer programming, followed by gradient descent and Newton's method for nonlinear optimization. The course emphasizes practical application, teaching students to implement these algorithms using the Gurobi solver with Python. A case study on facility location problem demonstrates the real-world application of these techniques. Throughout the course, learners develop skills in algorithm design, implementation, and performance evaluation, preparing them for advanced optimization challenges in various industries.

Course Overview

Module 1 · 1 Hours to complete

The Simplex Method

Module 2 · 3 Hours to complete

The Branch-and-Bound Algorithm

Module 3 · 2 Hours to complete

Gradient Descent and Newton's Method

Module 4 · 2 Hours to complete

Design and Evaluation of Heuristic Algorithms

Module 5 · 1 Hours to complete

Course Summary and Future Learning Directions

Module 6 · 1 Hours to complete

Fee Structure

Payment options

Financial Aid

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Faculties

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Operations Research (2): Optimization Algorithms

Intermediate

Skill Level

12 Hours

Self-paced Video lessons

Course Cost

₹ 2,435

Completion

CERTIFICATE

Frequently asked Questions

Below are some of the most commonly asked questions about this course. We aim to provide clear and concise answers to help you better understand the course content, structure, and any other relevant information. If you have any additional questions or if your question is not listed here, please don't hesitate to reach out to our support team for further assistance.