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   sci.optics      Discussion relating to the science of op      12,750 messages   

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   Message 11,114 of 12,750   
   Mat' G. to All   
   Re: Partial derivative of a light field   
   10 May 12 09:02:44   
   
   From: ellocomateo@free.fr   
      
   2012-05-10 01:32, Salmon Egg scripsit:   
   > In article<4faac343$0$20196$426a34cc@news.free.fr>,   
   >   "Mat' G."  wrote:   
   >   
   >> Hello,   
   >>   
   >> I cannot visualize the following, can someone please help me?   
   >>   
   >> Given a cartesian coordinate system {x,y,z} and a plane wave of light   
   >> propagating in the z direction and polarized along x, which of the   
   >> following is non zero?:   
   >>   
   >> \partial E_x /\partial x   
   >> \partial E_x /\partial y   
   >> \partial E_x /\partial z   
   >>   
   >> I would say only the first and last one because the electric field   
   >> oscillates/varies along x, and propagates/varies along z.   
   >>   
   >> Am I wrong? Thank you for commenting.   
   >   
   > I presume you are talking about a UNIFORM PLANE WAVE. It is traveling in   
   > the z direction and there is only an E component in the x direction.   
   > That is Ey is zero and Ez is zero. Thus only the last derivative is   
   > nonzero. That is, If the wave is the real part of Ez = Eo exp j(wt - z),   
   >   
   > Ex/z = the real part of -j [Eo exp j(wt - z)].   
   >   
   > That is the case for a single frequency, but a more complicated wave is   
   > just a superposition such terms.   
   >   
      
   Alright thank you and Timo for your replies.   
   Now, it is clearer now.   
   I'll now post a similar question in the newsgroup regarding a   
   quadrupole. I also cannot visualize this.   
   Best regards,   
   Mat   
      
   --- SoupGate-Win32 v1.05   
    * Origin: you cannot sedate... all the things you hate (1:229/2)   

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