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- W2113266522 abstract "Let T be the standard torus of revolution in R^3 with radii b and 1, 0<b<1. Let alpha be a (p,q) torus curve on T. We show that there are points of zero curvature on alpha for only one value of the variable radius of T, b=p^2/(p^2+q^2). The curve alpha has non-vanishing curvature for all other values of b. Moreover, for this value of b, there are exactly q points of zero curvature on alpha." @default.
- W2113266522 created "2016-06-24" @default.
- W2113266522 creator A5077060804 @default.
- W2113266522 date "1998-03-06" @default.
- W2113266522 modified "2023-09-27" @default.
- W2113266522 title "Torus Curves With Vanishing Curvature" @default.
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