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[ÇóÖú] ·ûºÅÔËË㣬ÏëÇóÒ»¸ö½âÎö½â£¬ÓÃsolve»¹ÊÇreduce»òÕß±ðµÄº¯Êý

\[Alpha] = Sqrt[rn*(rn + Sqrt[fx/d])];
\[Beta] = Sqrt[rn*(Sqrt[fx/d] - rn)];
md1 = {{\[Beta]^2 + u*rn^2,
    0}, {0, \[Alpha]^3 + (u - 2)*rn^2*\[Alpha]}};
md3 = {{\[Beta]^2 + u*rn^2,
    0}, {0, \[Alpha]^3 + (u - 2)*rn^2*\[Alpha]}};
ma1 = {{\[Alpha]^2 - u*rn^2,
    0}, {0, \[Beta]^3 - \[Beta]*(u - 2)*rn^2}};
ma3 = {{\[Alpha]^2 - u*rn^2,
    0}, {0, \[Beta]^3 - \[Beta]*(u - 2)*rn^2}};
md = ArrayFlatten[{{md1, 0}, {0, md3}}];
ma = ArrayFlatten[{{ma1, 0}, {0, ma3}}];
mdni = Inverse[md];
ms = mdni.ma;
mp = {{0, -Coth[\[Alpha]*b], 0, 1/Sinh[\[Alpha]*b]}, {-Cot[\[Beta]*b],
     0, -1/Sin[\[Beta]*b], 0}, {0, 1/Sinh[\[Alpha]*b],
    0, -Coth[\[Alpha]*b]}, {-1/Sin[\[Beta]*b], 0, -Cot[\[Beta]*b], 0}};
mr = ms.mp;
mf = IdentityMatrix[4] - mr;
df = FullSimplify[Det[mf]];
Solve[df == 0, fx]
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