How can I solve the following problem for $s(x,T)$, $s(\cdot)$ is continuous and strictly increasing in $x$.
$\int_0^T\frac{-x^3+x^2-T(1-T)x}{(s(x,T)-x)^2}dx=0$
s.t. $s(T,T)=T$
How can I solve the following problem for $s(x,T)$, $s(\cdot)$ is continuous and strictly increasing in $x$.
$\int_0^T\frac{-x^3+x^2-T(1-T)x}{(s(x,T)-x)^2}dx=0$
s.t. $s(T,T)=T$
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