2Nd Fundamental Form - S omitted when no confusion may arise), is a bilinear form on tp0s. (3.29) and , , are called second fundamental form coefficients. The idea of the second fundamental form is to measure, in 3, how curves away from its tangent plane at a given point. (1) for , the second fundamental form is the symmetric bilinear form on the tangent space , (2) where is the shape operator. Then the second fundamental form of s at p0, denoted hh ;iip0;s (with p; Let be a regular surface with points in the tangent space of. It is called the second fundamental form, and we will term it bij: For , the second fundamental form is the. (1.9) since ei;j = ej;i, the second fundamental form is symmetric in. The numerator of ( 3.26) is the second fundamental form , i.e.
(1) for , the second fundamental form is the symmetric bilinear form on the tangent space , (2) where is the shape operator. Then the second fundamental form of s at p0, denoted hh ;iip0;s (with p; (3.29) and , , are called second fundamental form coefficients. For , the second fundamental form is the. The numerator of ( 3.26) is the second fundamental form , i.e. (1.9) since ei;j = ej;i, the second fundamental form is symmetric in. S omitted when no confusion may arise), is a bilinear form on tp0s. The idea of the second fundamental form is to measure, in 3, how curves away from its tangent plane at a given point. Let be a regular surface with points in the tangent space of. It is called the second fundamental form, and we will term it bij: