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calculate the density of states and average energy for an elctron gas in 1d,2d and 3d
I know the number of states is
[tex]
N= \int_{0}^{infinity} g(e)f(e) de
[/tex]
[tex]
and E = \int_{0}^{infinity} g(e)ef(e) de
[/tex]
[tex]
and g(e) =dN/de
[/tex]
I know the number of states is
[tex]
N= \int_{0}^{infinity} g(e)f(e) de
[/tex]
[tex]
and E = \int_{0}^{infinity} g(e)ef(e) de
[/tex]
[tex]
and g(e) =dN/de
[/tex]