Add to ORKGNPS PhysicsBrachistochrone Problem - Take your best guess! Which path is the fastest? The answer lies in the math. The math reveals a very interesting shape in nature that pertains to any two points. Ready to see what the math reveals? BTW, A new field of mathematics known as the calculus of variations stemmed from this World famous problem. Dr. Bruce Denardo of the physics department at the Naval Postgraduate School demonstrates the brachistochrone problem, explains "What is a cycloid curve" and touches on the calculus of variations
The authors analyze the planar brachistochrone in vacuo under the attraction of an infinite rod, add...
Ever since Johann Bernoulli put forward the challenge "Problema novum ad cujus solutionem Mathematic...
We establish the existence and the asymptotic properties of a path of minimum travel time for a line...
We revisit the classical and solved problem of the terrestrial brachistochrone, the fastest path bet...
In this Demonstration, parallel planes passing through the vertices of a regular polygon bound the m...
The solution to the brachistochrone – the curve of fastest descent – for a spherical steel bearing s...
We analyze and discuss the agreement between the experimental data obtained with video analysis and ...
What is the shortest curve that connects two points? What is the fastest path that a particle can tr...
The basics of classical physicsThis demonstration shows the shape of the brachistochrone from the or...
Praca skupia się na zagadnieniu cykloidy - krzywej kreślonej przez ustalony punkt okręgu, toczącego ...
Large context problems (LCP) are useful in teaching the history of science. In this article we consi...
WOS: 000315708700032In this paper we study a generalization of the Johann Bernoulli's solution of th...
The cycloid is one of the most intriguing objects in the classical physics world, at once solving th...
The classical Brachistochrone curve is one of fastest descent on a vertical plane. In this paper cur...
In this paper we concern ourselves with modified versions of the traditional brachistochrone and tau...
The authors analyze the planar brachistochrone in vacuo under the attraction of an infinite rod, add...
Ever since Johann Bernoulli put forward the challenge "Problema novum ad cujus solutionem Mathematic...
We establish the existence and the asymptotic properties of a path of minimum travel time for a line...
We revisit the classical and solved problem of the terrestrial brachistochrone, the fastest path bet...
In this Demonstration, parallel planes passing through the vertices of a regular polygon bound the m...
The solution to the brachistochrone – the curve of fastest descent – for a spherical steel bearing s...
We analyze and discuss the agreement between the experimental data obtained with video analysis and ...
What is the shortest curve that connects two points? What is the fastest path that a particle can tr...
The basics of classical physicsThis demonstration shows the shape of the brachistochrone from the or...
Praca skupia się na zagadnieniu cykloidy - krzywej kreślonej przez ustalony punkt okręgu, toczącego ...
Large context problems (LCP) are useful in teaching the history of science. In this article we consi...
WOS: 000315708700032In this paper we study a generalization of the Johann Bernoulli's solution of th...
The cycloid is one of the most intriguing objects in the classical physics world, at once solving th...
The classical Brachistochrone curve is one of fastest descent on a vertical plane. In this paper cur...
In this paper we concern ourselves with modified versions of the traditional brachistochrone and tau...
The authors analyze the planar brachistochrone in vacuo under the attraction of an infinite rod, add...
Ever since Johann Bernoulli put forward the challenge "Problema novum ad cujus solutionem Mathematic...
We establish the existence and the asymptotic properties of a path of minimum travel time for a line...