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Important constants and tensor operations

In this section, some important rules, conventions, and constants are summarised. [Pg.457]

The Kronecker delta Sij represents a tensor with invariant components that do not change in any coordinate rotation. It is defined as [Pg.457]

Written in the component notation, the Kronecker delta is nothing but the unit tensor  [Pg.457]

In a tensor of second order, this means exchanging the rows and columns. The trace of a tensor of second order is the sum of its diagonal elements  [Pg.457]


See other pages where Important constants and tensor operations is mentioned: [Pg.457]    [Pg.457]   


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