I have a fourth order equation
and I must solve it with respect to delta0 (i.e.: Solve[equation,delta0]) to have a solution for small value of mu1 and mu2. So is it possible to expand in series of delta0 (second order) and take only first order terms in mu (i.e.: not mu1*mu2 but only mu1+mu2 ).
The equation is (23).
Could someone please help me?
Edit
Solve[Subscript[[Mu], 1]*Subscript[[Mu], 2]^2 (1+d/2-d^2/8)^4+2Subscript[[Mu], 1]^2
Subscript[[Mu], 2] (1+d/2-d^2/8)^3+(1+d/2-d^2/8)^2
(Subscript[[Mu], 1]^3+Subscript[[Mu], 2]^2-(Subscript[[Mu], 1]+
Subscript[[Mu], 2])^3-3^(4/3) Subscript[[Mu], 1]*Subscript[[Mu], 2]
(Subscript[[Mu], 1]+Subscript[[Mu], 2])^(5/3))+2Subscript[[Mu],1]*
Subscript[[Mu], 2]^2 (1+d/2-d^2/8)+Subscript[[Mu], 1]^2 Subscript[[Mu], 2]==0,d]
... so i can't match this equation witch the one i can found in the pape