Vector analysis provides the language that is needed for a precise quantitative statement of the general laws and relationships governing such branches of physics as electromagnetism and fluid dynamics.
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Vector analysis provides the language that is needed for a precise quantitative statement of the general laws and relationships governing such branches of physics as electromagnetism and fluid dynamics. The justification for adding to the available textbooks on vector analysis stems from Professor Kemmer's novel presentation of the subject developed through many years of teaching, and in relating the mathematics to physical models.
Introduction; 1. Summary of vector algebra; 2. The geometrical background to vector analysis; 3. Metric properties of Euclidean space; 4. Scalar and vector fields; 5. Spatial integrals of fields; 6. Further spatial integrals; 7. Differentiation of fields. Part I The gradient; 8. Differentiation of fields. Part II The curl; 9. Differentiation of fields. Part III The divergence; 10. Generalisation of the three principal theorems and some remarks on notation; 11. Boundary behaviour of fields; 12. Differentiation and integration of products of fields; 13. Second derivatives of vector fields; elements of potential theory; 14. Orthogonal curvilinear coordinates; 15. Time-dependent fields; Exercises; Index.
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