E^(I x Subscript[p1, m] - I x Subscript[p1, \[Mu]] -
I x Subscript[p2, m] - I x Subscript[p2, \[Mu]])
how does one go about substituing E^(x*Subscript[p1, m]) with E^(Subscript[\[Omega], Subscript[p1, m]] t - Subscript[p1, m] r), and continute to substitue (with explicitly replacing each string), so that E^(-I x Subscript[p1, \[Mu]])would be replaced by E^(-r Subscript[p1, \[Mu]] + t Subscript[\[Omega], Subscript[p1, \[Mu]]]) and so on?
In[1]:= E^(I x Subscript[p1, m]-I x Subscript[p1, \[Mu]]-I x Subscript[p2, m]-I x Subscript[p2, \[Mu]]) /.
x*Subscript[symbol1_,symbol2_]->Subscript[\[Omega],Subscript[symbol1,symbol2]]t-Subscript[symbol1,symbol2]r
Out[1]= E^(
I (-r Subscript[p1, m] + t Subscript[\[Omega], Subscript[p1, m]]) -
I (-r Subscript[p1, \[Mu]] + t Subscript[\[Omega], Subscript[p1, \[Mu]]]) -
I (-r Subscript[p2, m] + t Subscript[\[Omega], Subscript[p2, m]]) -
I (-r Subscript[p2, \[Mu]] + t Subscript[\[Omega], Subscript[p2, \[Mu]]]))