0,0

Blue parameter settings

Without $\alpha_0$

Without $\alpha_1$

$\alpha_0 =0\text{ dB/km}$

$\alpha_1 =0\text{ dB}/(\text{km}\cdot\text{MHz})$

$\alpha_2 =2.4\text{ dB}/(\text{km}\cdot\sqrt{\text{MHz}})$

$l_\text{blue} =5$ km

$\alpha_\text{K}(f_*) = 0.0$ dB

$|H_\text{K}(f_*)| =$ $1.00\cdot 10^{0}$

$|H_\text{E}(f_*)| =$ $1.00\cdot 10^{0}$

$|H_\text{E}(f_*)|^2 =$ $1.00\cdot 10^{0}$

$\alpha_\text{K}(f)$ $|H_\text{K}(f)|$ $|H_\text{E}(f)|$ $|H_\text{E}(f)|^2$

$10\text{ lg }\eta_{\rm K+E} =$ -40.0$\\ $ dB $10\text{ lg }\eta_{\rm K+E} =$ -51.4$\\ $ dB

0,0

Nyquist frequency of the cosine-rolloff filter

$f_\text{Nyq} =15$ MHz

Rolloff factor of the cosine-rolloff filter

$r =0$

Currently selected frequency

$f_* =0$ MHz

Axis scaling for $|H_\text{E}(f)|$ and $|H_\text{E}(f)|^2$

$H_0 = 10^{0}$

0,0

–o+←↓↑→

$f$

$\alpha_\text{K}(f)$ in [dB]

0,0

Red parameter settings

Without $k_0$

$k_1 =4.4\text{ dB/km}$

$k_2 =10.8\text{ dB/km}$

$k_3 =0.6$

$l_\text{red} =1$ km

$\alpha_\text{K}(f_*) = 4.4$ dB

$|H_\text{K}(f_*)| =$ $0.60\cdot 10^{0}$

$|H_\text{E}(f_*)| =$ $1.66\cdot 10^{0}$

$|H_\text{E}(f_*)|^2 =$ $2.75\cdot 10^{0}$

Attenuation of Copper Cables