surfaces of revolution E. L. Lady Start with a curve given parametriclly in the xz -plane, viz. β(v) = (x(v), 0, z(v)) = (ϕ(v), 0, ψ(v)). Revolving this curve around the z -axis yields a surface which we can describe - Whitney conditions - Document - PDFSEARCH.IO

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	surfaces of revolution E. L. Lady Start with a curve given parametriclly in the xz -plane, viz. β(v) = (x(v), 0, z(v)) = (ϕ(v), 0, ψ(v)). Revolving this curve around the z -axis yields a surface which we can describe Add to Reading List Document Date: 2001-04-07 05:48:38 Open Document File Size: 26,76 KB Share Result on Facebook SocialTag Differential geometry of surfaces Curvature Group theory Linear algebra Vector space Darboux frame Linear temporal logic Algebra Mathematics Differential geometry

surfaces of revolution E. L. Lady Start with a curve given parametriclly in the xz -plane, viz. β(v) = (x(v), 0, z(v)) = (ϕ(v), 0, ψ(v)). Revolving this curve around the z -axis yields a surface which we can describe Add to Reading List