maxwell stress tensor meaning in Hindi

Examples

1. is the Maxwell stress tensor, and " c " is the speed of light.
2. The "'electromagnetic stress energy tensor "'contains the classical Maxwell stress tensor that governs the electromagnetic interactions.
3. It follows from the Maxwell stress tensor of classical electrodynamics that the radiation pressure p is related to the internal energy density u:
4. It is therefore convenient to collect many of these terms in the Maxwell stress tensor, and to use tensor arithmetic to find the answer to the problem at hand.
5. Another covariant electromagnetic object is the electromagnetic stress-energy tensor, a covariant rank-2 tensor which includes the Poynting vector, Maxwell stress tensor, and electromagnetic energy density.
6. The "'Maxwell stress tensor "'( named after James Clerk Maxwell ) is a second-order tensor used in classical electromagnetism to represent the interaction between electromagnetic forces and mechanical momentum.
7. Using the solutions for the magnitude of the electric potentials on the inside and outside of the droplet, the electric stress created on the bubble / droplet interface can be determined using the definition of the Maxwell Stress Tensor and neglecting the electric field.
8. The element " ij " of the Maxwell stress tensor has units of momentum per unit of area times time and gives the flux of momentum parallel to the " i " th axis crossing a surface normal to the " j " th axis ( in the negative direction ) per unit of time.
9. As outlined below, the electromagnetic force is written in terms of "'E "'and "'B "', using vector calculus and Maxwell's equations symmetry in the terms containing "'E "'and "'B "'are sought for, and introducing the Maxwell stress tensor simplifies the result.
10. By eliminating ? and "'J "', using Maxwell's equations, and manipulating using the theorems of vector calculus, this form of the equation can be used to derive the Maxwell stress tensor "'? "', in turn this can be combined with the Poynting vector "'S "'to obtain the electromagnetic stress energy tensor "'T "'used in general relativity.