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Electrical Field of a Long Wire © Frits F.M. de Mul
E -field of a long wire Question : Calculate  E -field in arbitrary points outside the wire. Available: A thin wire, infinitely long, carrying charge density    [C/m]
E -field of a long wire ,[object Object],[object Object],[object Object],[object Object],[object Object]
Analysis and Symmetry 1.   Charge distribution:   C/m] 2.  Coordinate axes: Z-axis // wire 3.  Symmetry:  cylinder 4.  Cylinder coordinates: r, z  Z X Y e r e  e z
Analysis, field build-up 1. XYZ-axes 2. Point P on Y-axis P 3. all  Q i ’ s at  z i   contribute  E i   to  E  in P 4.  E i,x  ,E i,y  , E i,z 6. expect:  E z  =   E i,z  =  0, to be checked !!  Z Y X E i   z i Q i  at  z i E i,y E i,z 5. all  E i,x  =  0 !!
Approach to solution 1. Distributed charges 3.  dQ =   .dz z Z Y X P dQ  in  dz  at  z 2.  dE  e r r 4.  y-  and  z - components dE y dE z 5.
Calculations (1) r e r y P 
Calculations (2) r y P a similar calculation:
Conclusions y P | E    ~ 1/ y P cylinder symmetry E
Appendix: angular integration (1) r y P 
Appendix: angular integration (2) integration over   from -  to  the end r y P 

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Electric field of a wire

  • 1. Electrical Field of a Long Wire © Frits F.M. de Mul
  • 2. E -field of a long wire Question : Calculate E -field in arbitrary points outside the wire. Available: A thin wire, infinitely long, carrying charge density  [C/m]
  • 3.
  • 4. Analysis and Symmetry 1. Charge distribution:   C/m] 2. Coordinate axes: Z-axis // wire 3. Symmetry: cylinder 4. Cylinder coordinates: r, z  Z X Y e r e  e z
  • 5. Analysis, field build-up 1. XYZ-axes 2. Point P on Y-axis P 3. all Q i ’ s at z i contribute E i to E in P 4. E i,x ,E i,y , E i,z 6. expect: E z =  E i,z = 0, to be checked !! Z Y X E i z i Q i at z i E i,y E i,z 5. all E i,x = 0 !!
  • 6. Approach to solution 1. Distributed charges 3. dQ =  .dz z Z Y X P dQ in dz at z 2. dE e r r 4. y- and z - components dE y dE z 5.
  • 7. Calculations (1) r e r y P 
  • 8. Calculations (2) r y P a similar calculation:
  • 9. Conclusions y P | E  ~ 1/ y P cylinder symmetry E
  • 11. Appendix: angular integration (2) integration over  from -  to  the end r y P 