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Vectors, tensors, and dyadics

A vector in three-dimensional Cartesian space is characterized by three components [Pg.164]

Because of the orthogonality of the unit vectors in a scalar or dot product, the scalar product of two vectors A and B can be expressed as [Pg.164]

A dot product of two vectors yields a single number, a scalar. It is possible to generate a three-by-three matrix by the multiplication of two vectors. This [Pg.164]

The result of this operation is called a dyadic or tensor [Pg.165]

A dyadic behaves like a two-headed vector -- the scalar product of D with a vector A yields a vector [Pg.165]


See other pages where Vectors, tensors, and dyadics is mentioned: [Pg.164]    [Pg.165]   


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Dyadics

Tensors vector

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