Vector Integration
The next step after differentiating vectors is to integrate them. Let us start with line integrals
and then proceed to surface and volume integrals.
Chapter 1, pages 54-57. Mathematical Methods for Physicists by George Arfken and Hans J. Weber, (6th and onwards editions)Acad Press.
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Course Material
- Vector Algebra
- Problems on Vector Algebra
- ROTATION OF THE COORDINATE AXES
- Vector Multiplication
- Triple Scalar Product and Triple Vector Product
- Gradient of a Scalar
- Divergence of a Vector
- Curl of a Vector
- Vector Integration
- GAUSS’ THEOREM and STOKES’ THEOREM
- Introduction to Tensors
- Multiplication of Tensors
- Quotient Rule
- Pseudo Tensors and Dual Tenors
- Chapters 14
- Department Physics(SCB)
- Teacher
Saira Yasmeen
