MIT series on Electromagnetism

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The discussion highlights valuable resources for studying electromagnetism, specifically the MIT series on Electromagnetism, which has been beneficial for students in intermediate courses. Links to related introductory mechanics and vibrations and waves lectures are also shared, providing a comprehensive learning path. The resources include playlists on YouTube and the MIT OpenCourseWare site, enhancing accessibility for learners. These materials are recommended for anyone looking to deepen their understanding of electromagnetics and its applications. Overall, the shared content serves as a useful tool for students in physics and engineering disciplines.
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http://ocw.mit.edu/OcwWeb/Electrical-Engineering-and-Computer-Science/6-013Spring-2009/CourseHome/index.htm

This is about electromagnetics and applications from MIT.
 
This is from Griffiths' Electrodynamics, 3rd edition, page 352. I am trying to calculate the divergence of the Maxwell stress tensor. The tensor is given as ##T_{ij} =\epsilon_0 (E_iE_j-\frac 1 2 \delta_{ij} E^2)+\frac 1 {\mu_0}(B_iB_j-\frac 1 2 \delta_{ij} B^2)##. To make things easier, I just want to focus on the part with the electrical field, i.e. I want to find the divergence of ##E_{ij}=E_iE_j-\frac 1 2 \delta_{ij}E^2##. In matrix form, this tensor should look like this...
Thread 'Applying the Gauss (1835) formula for force between 2 parallel DC currents'
Please can anyone either:- (1) point me to a derivation of the perpendicular force (Fy) between two very long parallel wires carrying steady currents utilising the formula of Gauss for the force F along the line r between 2 charges? Or alternatively (2) point out where I have gone wrong in my method? I am having problems with calculating the direction and magnitude of the force as expected from modern (Biot-Savart-Maxwell-Lorentz) formula. Here is my method and results so far:- This...
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