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The vector operator nabla

If the scalar S and the components of the vectors A, B,C,D commute with one another, the following relations are satisfied [Pg.4]

The following relations involving the position vector r(x, y, z) hold true [Pg.4]

The relations involving the reciprocal distance are more complex [Pg.5]

Instead of the infinity symbol it is more appropriate to speak about a singular function. However, the operator V2(l/r) occurs in integrals of the form [Pg.5]

This is the definition of the Dirac function which is zero everywhere except at x = 0. It is infinite in such a way that the area under it is unity [Pg.5]


See other pages where The vector operator nabla is mentioned: [Pg.3]    [Pg.199]   


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