Calculus of Variations Key Points: Problems and Solutions
Mastering Essential Concepts and Practical Solutions for Dynamic Mathematical Optimization
392
students
34 mins
content
Jan 2024
last update
FREE
regular price
What you will learn
Foundations of Calculus of Variations: Understand the fundamental concepts and principles that form the basis of the Calculus of Variations
Variational Problems and Functionals: Explore variational problems and the associated functionals, delving into the mathematical framework
Euler-Lagrange Equation: Master the Euler-Lagrange equation, a pivotal tool in solving variational problems
Constraint Problems: Tackle problems involving constraints, gaining insights into optimizing functionals subject to specific conditions
Optimal Control Theory: Extend your knowledge to optimal control theory, where the calculus of variations plays a crucial role
Isoperimetric Problems: Explore isoperimetric problems, understanding how to find curves or surfaces that enclose a given area
Applications in Physics and Engineering: Discover real-world applications of the Calculus of Variations in physics and engineering
Problem-Solving Techniques: Develop problem-solving skills through a variety of examples and exercises
5773468
udemy ID
1/19/2024
course created date
1/26/2024
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