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- EM-01 Electric and Magnetic Fields
- [NOTES/EM-01001] Units and Dimensions in E. M. Theory
- [NOTES/EM-01002]- Thomson’s Method for e/m
- [NOTES/EM-01003]-Thomson’s parabola method
- [NOTES/EM-01004]--Cyclotron Motion
- [NOTES/EM-01005]--Defining the Electric and Magnetic Fields
- [NOTES/EM-01006]--Hall Effect
- [NOTES/EM-01007] Using dimensional Analysis to get Quick Numerical Estimates
- NOTES/EM-01009] From Action at a Distance to Field Concept
- [NOTES/EM-01010] Lorentz Force
- [NOTES/EM-01011] $\vec B$ vs $\vec H$ --- Naming convention
- EM-02 Continuous Charges - Gauss Law
- [NOTES/EM-02001] -Coulomb’s Law and Electric Field
- [NOTES/EM-02002]-Line, Surface and Volume Charge Distributions
- [NOTES/EM-02003]-Electric Field due to Continuous Charge Distributions
- [NOTES/EM-02004]-Applications of Gauss Law
- [NOTES/EM-02005] Flux of $\bar{E}$ and Using Gauss law
- [NOTES/EM-02006]-Proof of Gauss Law
- [NOTES/EM-02007]-Maxwell's Equations for Electrostatics-I
- [NOTES/EM-02008]-Maxwell's Equations for Electrostatics-II
- [NOTES/EM-02009] Line Integrals In Physics
- [NOTES/EM-02010] Gauss Law and Use of Symmetry
- [NOTES/EM-02012] Dipole in Uniform Electric Field
- [NOTES/EM-02013] Solid Angle
- [NOTES/EM-02014] Flux --- Example of a point charge
- [NOTES/EM-02015] Proof of curl free nature of \(\vec E\)
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