Download presentation

Presentation is loading. Please wait.

Published byZoe Salazar Modified over 3 years ago

1
1 ECE Field Equations – Vector Form Material Equations Dielectric Displacement Magnetic Induction

2
2 Field-Potential Relations I Potentials and Spin Connections A: Vector potential Φ: scalar potential ω e : Vector spin connection of electric potential ω m : Vector spin connection of magnetic potential ω 0 : Scalar spin connection (electric)

3
3 ECE Field Equations in Terms of Potential I

4
4 ECE Field Equations in Terms of Potential with cold currents I ρ e0, J e0 : normal charge density and current ρ e1, J e1 : cold charge density and current

5
5 Antisymmetry Conditions of ECE Field Equations I All these relations appear in addition to the ECE field equations and are contained in them. They replace Lorenz Gauge invariance and can be used to derive special properties.

6
6 Field-Potential Relations II Potentials and Spin Connections A: Vector potential Φ: scalar potential ω E : Vector spin connection of electric field ω B : Vector spin connection of magnetic field or

7
7 ECE Field Equations in Terms of Potential II Version 1

8
8 ECE Field Equations in Terms of Potential II Version 2

9
9 ECE Field Equations in Terms of Potential with cold currents II, Version 1 ρ e0, J e0 : normal charge density and current ρ e1, J e1 : cold charge density and current

10
10 Antisymmetry Conditions of ECE Field Equations II

Similar presentations

© 2017 SlidePlayer.com Inc.

All rights reserved.

Ads by Google