Recent content by Lennart Stern

\theta is a positive constant. We consider the set S=\left\{(F,h):F is a decreasing function from R^{+} to R^{+}, h\in R, 0=1- \frac{\theta+1}{\theta} \frac {\int^{h}_{y=0} F(y) dy}{F(0)} \frac{F(0)-\frac{1}{2}F(h)}{F(0)-F(h)} \right\} The function L is defined on S by L(F,h)=...

The mathematical problem: $\theta$ is a constant that equals 0.8. We consider the set '$ S=\left\{(F,h):F is a decreasing function from R^{+} to R^{+}, h\in R, 0=1- \frac{\theta+1)}{\theta} \frac {(\int^{h}_{y=0} F(y) dy)}{/F(0)} \frac{F(0)-\frac{1}{2}}{F(0)-F(h)} \right\}$' The function L...

The problem is in the attached document. Thanks for any suggestions! Lennart