| Line 18: |
Line 18: |
| | e^{-\left(\frac{t}{T_2}\right)^{p_2}} | | e^{-\left(\frac{t}{T_2}\right)^{p_2}} |
| | \cos \left[ \left(\frac{t-t_3}{T_3} \right)^{p_3} \right] + | | \cos \left[ \left(\frac{t-t_3}{T_3} \right)^{p_3} \right] + |
| − | \exp \left[ \frac{-(t-t1)}{2 \sigma_1^2} \right] +
| + | e^{ \frac{-(t-t1)}{2 \sigma_1^2} } + |
| − | \exp \left[ \frac{-(t-t2)}{2 \sigma_2^2} \right]
| + | a e^{ \frac{-(t-t2)}{2 \sigma_2^2} } |
| | </math> | | </math> |
| | | | |
| − | * T_1 =
| + | |
| − | * p_1 =
| + | where, |
| − | * T_2 =
| + | {| |
| − | * p_2 =
| + | | |
| − | * t_o
| + | {| |
| − | * T_3
| + | | T<sub>1</sub> || = || 14.9ns |
| − | * p_3
| + | |- |
| − | * sigma_1
| + | | p<sub>1</sub> || = || 99.2 |
| − | * sigma_2
| + | |- |
| | + | | T<sub>2</sub> || = || 2.54μs |
| | + | |- |
| | + | | p<sub>2</sub> || = || 2.50 |
| | + | |- |
| | + | | t<sub>o</sub> || = || -0.206μs |
| | + | |- |
| | + | | T<sub>3</sub> || = || 0.125μs |
| | + | |- |
| | + | | p<sub>3</sub> || = || 0.642 |
| | + | |} |
| | + | || || |
| | + | {| |
| | + | | t<sub>1</sub> || = || 9.57ns |
| | + | |- |
| | + | | σ<sub>1</sub> || = || 1.50ns |
| | + | |- |
| | + | | a || = || 0.258 |
| | + | |- |
| | + | | t<sub>2</sub> || = || 13.0ns |
| | + | |- |
| | + | | σ<sub>2</sub> || = || 1.53ns |
| | + | |} |
| | + | |} |
| | + | |
| | + | |
| | | | |
| | === Modeling of realistic signals === | | === Modeling of realistic signals === |