Concerning a Compound Discontinuous Solution in the Problem of the Surface of Revolution of Minimum Area (Classic Reprint) - Brossura

Sinclair, Mary Emily

 
9781333108403: Concerning a Compound Discontinuous Solution in the Problem of the Surface of Revolution of Minimum Area (Classic Reprint)

Sinossi

Excerpt from Concerning a Compound Discontinuous Solution in the Problem of the Surface of Revolution of Minimum Area

Let Mo(t to, a: ao, y bo) and M1(t t1, a. A y bl) be two non conjugate points on any extremal. Then it is always possible to construct through the points Po(a: x0, y yo) and P1(:c at], y in the neighbor hood of IV, and Jill respectively, a unique extremal, over which the integral is a single-valued, continuous function of the coordinates of P0 and P1.

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