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But what happens when the problem changes from finding the point where something is optimized to finding the of a curve that minimizes a quantity? This is the domain of the Calculus of Variations—a field that has given us the brachistochrone problem, the geodesic, and the principle of least action.
In the world of mathematics, most introductory calculus courses focus on a single question: Given a function, where are its maximum and minimum points?
If you can find a PDF copy (legally) or purchase the Dover reprint, you will discover a masterful guide to one of mathematics’ most beautiful subjects: the search for the optimal curve.
But what happens when the problem changes from finding the point where something is optimized to finding the of a curve that minimizes a quantity? This is the domain of the Calculus of Variations—a field that has given us the brachistochrone problem, the geodesic, and the principle of least action.
In the world of mathematics, most introductory calculus courses focus on a single question: Given a function, where are its maximum and minimum points?
If you can find a PDF copy (legally) or purchase the Dover reprint, you will discover a masterful guide to one of mathematics’ most beautiful subjects: the search for the optimal curve.