If the photon has mass m then there is a natural length scale associated with it, it's Compton wavelength L = ħ/mc. In t

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If the photon has mass m then there is a natural length scale associated with it, it's Compton wavelength L = ħ/mc. In t

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If The Photon Has Mass M Then There Is A Natural Length Scale Associated With It It S Compton Wavelength L H Mc In T 1
If The Photon Has Mass M Then There Is A Natural Length Scale Associated With It It S Compton Wavelength L H Mc In T 1 (69.42 KiB) Viewed 22 times
If the photon has mass m then there is a natural length scale associated with it, it's Compton wavelength L = ħ/mc. In this case the Gauss law is given by D²0 = р + EO L2 (with E = -16). Suppose a conducting solid sphere of radius rı, is concentric with a conducting spherical shell of radius r2 > ri and the two are maintained at a common potential y by connecting with an infinitesimally thin wire. For m = 0 we know that all the excess charge resides on outside of the outer shell. (a) Using the substitution o(r) u(r)/r solve the modified Gauss law for o in the space between the conductors. Also find the electric field. (b) How much is the charge on the inner sphere? Find it's leading order behavior in L for Loo?
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