Minimal surface
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korean
A Möbius strip of half-width W with midcircle of radius R at height z = 0 as shown in Figure 2 can be represented parametrically by the following set of equations (Weisstein)
X=(R+Scos(teta/2)cos(teta/2)cos teta,
Y=(R+Scos(teta/2)sin teta,
Z=Ssin(teta/2). May i know that the above equation is the MINIMAL SURFACE for the Moebius strip? If not, what is the equation of minimal surface for the Moebius strip?
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