变量符号

变量表达式

$K_a$

$K_a\left(d,V_{out},L_p,k_p,L_c,k_c\right)=\frac{\left(1-d\right)V_{out}-V_{out}+V_{out}\frac{L_c{k}_c}{2L_c\left(1+k_c\right)+L_p\left(1-k_p\right)}}{2L_c\left(1-k_c\right)+L_p\left(1-k_p\right)}$

$K_b$

$K_b\left(V_{out},L_p,k_p,L_c,k_c\right)=\frac{V_{out}}{4L_c\left(1+k_c\right)+2L_p\left(1-k_p\right)}$

$K_c$

$K_c\left(V_{out},L_p,k_p\right)=\frac{V_{out}}{2L_p\left(1+k_p\right)}$

$K_d$

$K_d\left(d,V_{out},L_p,k_p,L_c,k_c\right)=\frac{2\left(1-d\right)V_{out}-V_{out}}{4L_c\left(1-k_c\right)+2L_p\left(1-k_p\right)}$

$K_e$

$K_e\left(d,V_{out},L_p,k_p,L_c,k_c\right)=\frac{\left(1-d\right)V_{out}-V_{out}\frac{L_c{k}_c}{2L_c\left(1+k_c\right)+L_p\left(1-k_p\right)}}{2L_c\left(1-k_c\right)+L_p\left(1-k_p\right)}$

$K_f$

$K_f\left(d,V_{out},L_p,k_p,L_c,k_c\right)=\frac{\left(1-d\right)V_{out}}{2L_c\left(1-k_c\right)+L_p\left(1-k_p\right)}$

$K_g$

$K_g\left(d,V_{out},L_p,k_p,L_c,k_c\right)=\frac{\left(1-d\right)V_{out}-V_{out}}{2L_c\left(1-k_c\right)+L_p\left(1-k_p\right)}$