Recent content by Joe Wolf
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Undergrad Brachistochrone for Specific Ratios
I don't quite understand how I would go about adding such a constraint as I mentioned above -
Undergrad Brachistochrone for Specific Ratios
It is commonly known that the solution to the brachistochrone problem is a cycloid. However, in order for a solution curve to be a cycloid, the ratio between points A on the y-axis and B on the x-axis has to be r/pi*r, since that is the ratio between the "height" of the cycloid and half of its... -
Graduate Why is circulation zero for irrotational vortices outside their axis?
This is due to Helmholtz's Second Theorem