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Laplacian's theorem

  1. Feb 4, 2014 #1
    If exist a theorem for the gradiant, other to the curl(green) and other for the divergence. So, exist a theorem for the laplacian too?
     
  2. jcsd
  3. Feb 13, 2014 #2
    UP!?!?
     
  4. Feb 13, 2014 #3

    dextercioby

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    I don't understand what you expect. You can use Gauß-Ostrogradski's formula to generate the so-called Green formulas, which are useful in scalar and vector light diffraction theory (Kirchhoff's formula). Search these items on Wikipedia.
     
  5. Feb 14, 2014 #4
    I want says that if exist the gradient theorem:
    ca8b2c89c9693e534bf73ab7c65d411f.png
    the curl theorem:
    69a456d0e41ae9b609f7437fa0c73f79.png
    and the divergence theorem:
    7305fb779e0e3926dfe7ef2d4e93a436.png

    So, is possible to define a theorem for the laplacian too?
     
  6. Feb 15, 2014 #5

    dextercioby

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  7. Feb 16, 2014 #6
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