## A course in vector analysis |

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### Contents

Elements of Vector Algebra | 1 |

Products of Vectors | 39 |

The Vector Operator V | 81 |

Copyright | |

4 other sections not shown

### Common terms and phrases

a x b acceleration angle angular velocity arbitrary associated axes axial vector axis b x c boundary condition cartesian coordinates components Consider constant vector coordinate system coplanar cos2 curve defined definition differential equation direction displacement divergence theorem dt dt dyadic dyads eigenvalues equivalent Evaluate example expressed F.dr Find fluid force formulae frame of reference given gradient Green's function Green's theorem infinity left-hand matrix non-coplanar vectors obeys origin orthogonal parallel parallelogram parallelopiped perpendicular point function point with position polar vector position vector possible Prove quadric quantity rectangular cartesian relation respect result follows rewritten right-handed rigid body scalar product Show Similarly sin2 solution sphere Stokes's theorem Suppose surface integral symmetric tangent tensor of rank three vectors triangle triple product unit normal unit vector vanishes vector area vector F vector product vector space whence whole of space written xy plane zero